pax_global_header00006660000000000000000000000064146372631360014525gustar00rootroot0000000000000052 comment=617113bb8865b79a71d059ee38ea179a9749574e PySolid-0.3.3/000077500000000000000000000000001463726313600131135ustar00rootroot00000000000000PySolid-0.3.3/.circleci/000077500000000000000000000000001463726313600147465ustar00rootroot00000000000000PySolid-0.3.3/.circleci/config.yml000066400000000000000000000057241463726313600167460ustar00rootroot00000000000000version: 2.1 orbs: # The python orb contains a set of prepackaged CircleCI configuration you can use repeatedly in your configuration files # Orb commands and jobs help you with common scripting around a language/tool # so you dont have to copy and paste it everywhere. # See the orb documentation here: https://circleci.com/developer/orbs/orb/circleci/python python: circleci/python@1.2 workflows: build-and-test: # This is the name of the workflow, feel free to change it to better match your workflow. # Inside the workflow, you define the jobs you want to run. # For more details on extending your workflow, see the configuration docs: https://circleci.com/docs/2.0/configuration-reference/#workflows jobs: - build-and-test jobs: build-and-test: # This is the name of the job, feel free to change it to better match what you're trying to do! # These next lines defines a Docker executors: https://circleci.com/docs/2.0/executor-types/ # You can specify an image from Dockerhub or use one of the convenience images from CircleCI's Developer Hub # A list of available CircleCI Docker convenience images are available here: https://circleci.com/developer/images/image/cimg/python # The executor is the environment in which the steps below will be executed - below will use a python 3.9 container # Change the version below to your required version of python docker: - image: cimg/base:current environment: CONDA_PREFIX: /root/tools/miniforge PYSOLID_HOME: /root/tools/PySolid user: root working_directory: /root/tools/PySolid # Checkout the code as the first step. This is a dedicated CircleCI step. steps: - checkout - run: name: Setting Environment with Miniforge command: | apt update apt-get update --yes && apt-get upgrade --yes apt-get install --yes wget git # download and install miniforge mkdir -p ${HOME}/tools cd ${HOME}/tools wget https://github.com/conda-forge/miniforge/releases/latest/download/Miniforge3-Linux-x86_64.sh bash Miniforge3-Linux-x86_64.sh -b -p ${HOME}/tools/miniforge ${HOME}/tools/miniforge/bin/mamba init bash # modify/export env var PATH to BASH_ENV to be shared across run steps echo 'export PATH=${CONDA_PREFIX}/bin:${PATH}' >> ${BASH_ENV} - run: name: Installing PySolid no_output_timeout: 10m command: | export PYTHONUNBUFFERED=1 # install dependencies and source code mamba install --verbose --yes fortran-compiler --file ${PYSOLID_HOME}/requirements.txt --file ${PYSOLID_HOME}/tests/requirements.txt python -m pip install ${PYSOLID_HOME} - run: name: Unit Test command: | # run tests python ${PYSOLID_HOME}/tests/point.py python ${PYSOLID_HOME}/tests/grid.py PySolid-0.3.3/.github/000077500000000000000000000000001463726313600144535ustar00rootroot00000000000000PySolid-0.3.3/.github/dependabot.yml000066400000000000000000000010261463726313600173020ustar00rootroot00000000000000# To get started with Dependabot version updates, you'll need to specify which # package ecosystems to update and where the package manifests are located. # Please see the documentation for all configuration options: # https://docs.github.com/github/administering-a-repository/configuration-options-for-dependency-updates version: 2 updates: - package-ecosystem: "github-actions" # see doc for possible values directory: "/" # location of package manifests schedule: interval: "weekly" PySolid-0.3.3/.github/release.yml000066400000000000000000000001431463726313600166140ustar00rootroot00000000000000# .github/release.yml changelog: exclude: authors: - dependabot - pre-commit-ci PySolid-0.3.3/.github/workflows/000077500000000000000000000000001463726313600165105ustar00rootroot00000000000000PySolid-0.3.3/.github/workflows/build-and-publish-to-pypi.yml000066400000000000000000000070561463726313600241450ustar00rootroot00000000000000name: Publish 📦 to PyPI # Build on every branch push, tag push, and pull request change: on: push: branches: - main tags: - v* pull_request: jobs: build_wheels: name: Build 🐍 wheels 📦 on ${{ matrix.os }} runs-on: ${{ matrix.os }} strategy: fail-fast: false matrix: # skip building wheel for windows as it's not working yet os: [ubuntu-latest, macos-13] #windows-2019 steps: - uses: actions/checkout@v4 with: fetch-depth: 0 - name: Provide gfortran (macOS-13) if: runner.os == 'macOS' run: | # https://github.com/actions/virtual-environments/issues/2524 # https://github.com/cbg-ethz/dce/blob/master/.github/workflows/pkgdown.yaml sudo ln -s /usr/local/bin/gfortran-13 /usr/local/bin/gfortran sudo mkdir /usr/local/gfortran sudo ln -s /usr/local/Cellar/gcc@13/*/lib/gcc/13 /usr/local/gfortran/lib gfortran --version - name: Provide gfortran (Windows) if: runner.os == 'Windows' uses: msys2/setup-msys2@v2 - name: Tell distutils to use mingw (Windows) if: runner.os == 'Windows' run: | echo "[build]`ncompiler=mingw32" | Out-File -Encoding ASCII ~/pydistutils.cfg - name: Build wheels uses: pypa/cibuildwheel@v2.19.1 env: # Disable building for PyPy and 32bit. CIBW_SKIP: pp* *-win32 *-manylinux_i686 CIBW_ENVIRONMENT_MACOS: MACOSX_DEPLOYMENT_TARGET="13.0" CIBW_BEFORE_BUILD_MACOS: python -m pip install --upgrade pip # Package the DLL dependencies in the wheel for windows (done by default for the other platforms). # delvewheel cannot mangle the libraries, stripping does not work. CIBW_BEFORE_BUILD_WINDOWS: pip install delvewheel CIBW_REPAIR_WHEEL_COMMAND_WINDOWS: "delvewheel show {wheel} && delvewheel repair -w {dest_dir} {wheel} --no-mangle-all" - uses: actions/upload-artifact@v4 with: name: artifact-wheels-${{ matrix.os }} path: ./wheelhouse/*.whl build_sdist: name: Build 🐍 source distribution 📦 runs-on: ubuntu-latest steps: - uses: actions/checkout@v4 with: fetch-depth: 0 - name: Build sdist run: pipx run build --sdist - uses: actions/upload-artifact@v4 with: name: artifact-source path: dist/*.tar.gz upload_pypi: name: Upload 📦 to PyPI needs: [build_wheels, build_sdist] runs-on: ubuntu-latest if: github.repository_owner == 'insarlab' && github.event_name == 'push' steps: - uses: actions/download-artifact@v4 with: # unpacks default artifact into dist/ # if `name: artifact` is omitted, the action will create extra parent dir path: dist pattern: artifact-* merge-multiple: true - name: Display structure of downloaded files run: ls -R dist - name: Publish developed version 📦 to Test PyPI uses: pypa/gh-action-pypi-publish@release/v1 with: user: __token__ password: ${{ secrets.TEST_PYPI_API_TOKEN }} repository-url: https://test.pypi.org/legacy/ skip-existing: false verbose: true - name: Publish released version 📦 to PyPI uses: pypa/gh-action-pypi-publish@release/v1 if: startsWith(github.ref, 'refs/tags/v') with: user: __token__ password: ${{ secrets.PYPI_API_TOKEN }} verbose: true PySolid-0.3.3/.gitignore000066400000000000000000000035261463726313600151110ustar00rootroot00000000000000*.DS_Store tests/*/*.png solid.txt # Byte-compiled / optimized / DLL files __pycache__/ *.py[cod] *$py.class ## C extensions *.so # Distribution / packaging .Python build/ develop-eggs/ dist/ downloads/ eggs/ .eggs/ lib/ lib64/ parts/ sdist/ var/ wheels/ pip-wheel-metadata/ share/python-wheels/ *.egg-info/ .installed.cfg *.egg MANIFEST # PyInstaller # Usually these files are written by a python script from a template # before PyInstaller builds the exe, so as to inject date/other infos into it. *.manifest *.spec # Installer logs pip-log.txt pip-delete-this-directory.txt # Unit test / coverage reports htmlcov/ .tox/ .nox/ .coverage .coverage.* .cache nosetests.xml coverage.xml *.cover *.py,cover .hypothesis/ .pytest_cache/ # Translations *.mo *.pot # Django stuff: *.log local_settings.py db.sqlite3 db.sqlite3-journal # Flask stuff: instance/ .webassets-cache # Scrapy stuff: .scrapy # Sphinx documentation docs/_build/ # PyBuilder target/ # Jupyter Notebook .ipynb_checkpoints # IPython profile_default/ ipython_config.py # pyenv .python-version # pipenv # According to pypa/pipenv#598, it is recommended to include Pipfile.lock in version control. # However, in case of collaboration, if having platform-specific dependencies or dependencies # having no cross-platform support, pipenv may install dependencies that don't work, or not # install all needed dependencies. #Pipfile.lock # PEP 582; used by e.g. github.com/David-OConnor/pyflow __pypackages__/ # Celery stuff celerybeat-schedule celerybeat.pid # SageMath parsed files *.sage.py # Environments .env .venv env/ venv/ ENV/ env.bak/ venv.bak/ # Spyder project settings .spyderproject .spyproject # Rope project settings .ropeproject # mkdocs documentation /site # mypy .mypy_cache/ .dmypy.json dmypy.json # Pyre type checker .pyre/ # Scikit-build temp directory /_skbuild/ PySolid-0.3.3/CMakeLists.txt000066400000000000000000000024311463726313600156530ustar00rootroot00000000000000# Based on: # https://github.com/scikit-build/scikit-build-core/tree/main/docs/examples/getting_started/fortran cmake_minimum_required(VERSION 3.17.2...3.29) project(${SKBUILD_PROJECT_NAME} LANGUAGES C Fortran) find_package( Python COMPONENTS Interpreter Development.Module NumPy REQUIRED) # F2PY headers execute_process( COMMAND "${PYTHON_EXECUTABLE}" -c "import numpy.f2py; print(numpy.f2py.get_include())" OUTPUT_VARIABLE F2PY_INCLUDE_DIR OUTPUT_STRIP_TRAILING_WHITESPACE) add_library(fortranobject OBJECT "${F2PY_INCLUDE_DIR}/fortranobject.c") target_link_libraries(fortranobject PUBLIC Python::NumPy) target_include_directories(fortranobject PUBLIC "${F2PY_INCLUDE_DIR}") set_property(TARGET fortranobject PROPERTY POSITION_INDEPENDENT_CODE ON) add_custom_command( OUTPUT solidmodule.c solid-f2pywrappers.f DEPENDS src/pysolid/solid.for VERBATIM COMMAND "${Python_EXECUTABLE}" -m numpy.f2py "${CMAKE_CURRENT_SOURCE_DIR}/src/pysolid/solid.for" -m solid --lower) python_add_library( solid MODULE "${CMAKE_CURRENT_BINARY_DIR}/solidmodule.c" "${CMAKE_CURRENT_BINARY_DIR}/solid-f2pywrappers.f" "${CMAKE_CURRENT_SOURCE_DIR}/src/pysolid/solid.for" WITH_SOABI) target_link_libraries(solid PRIVATE fortranobject) install(TARGETS solid DESTINATION pysolid) PySolid-0.3.3/LICENSE000066400000000000000000001045151463726313600141260ustar00rootroot00000000000000 GNU GENERAL PUBLIC LICENSE Version 3, 29 June 2007 Copyright (C) 2007 Free Software Foundation, Inc. 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PySolid-0.3.3/README.md000066400000000000000000000167671463726313600144130ustar00rootroot00000000000000[![Language](https://img.shields.io/badge/python-3.8%2B-blue.svg?style=flat-square)](https://www.python.org/) [![CircleCI](https://img.shields.io/circleci/build/github/insarlab/PySolid.svg?logo=circleci&label=tests&style=flat-square)](https://circleci.com/gh/insarlab/PySolid) [![Conda Download](https://img.shields.io/conda/dn/conda-forge/pysolid?color=green&label=conda%20downloads&style=flat-square)](https://anaconda.org/conda-forge/pysolid) [![Version](https://img.shields.io/github/v/release/insarlab/PySolid?color=yellow&label=version&style=flat-square)](https://github.com/insarlab/PySolid/releases) [![License](https://img.shields.io/badge/license-GPLv3+-blue.svg?style=flat-square)](https://github.com/insarlab/PySolid/blob/main/LICENSE) [![Citation](https://img.shields.io/badge/doi-10.1109%2FTGRS.2022.3168509-blue?style=flat-square)](https://doi.org/10.1109/TGRS.2022.3168509) ## PySolid The Python based solid Earth tides (PySolid) is a thin Python wrapper of the [`solid.for`](http://geodesyworld.github.io/SOFTS/solid.htm) program (by Dennis Milbert based on [_dehanttideinelMJD.f_](https://iers-conventions.obspm.fr/content/chapter7/software/dehanttideinel/) from V. Dehant, S. Mathews, J. Gipson and C. Bruyninx) to calculate [solid Earth tides](https://en.wikipedia.org/wiki/Earth_tide) in east, north and up directions (section 7.1.1 in the [2010 IERS Conventions](https://www.iers.org/IERS/EN/Publications/TechnicalNotes/tn36.html)). Solid Earth tides introduce large offsets in SAR observations and long spatial wavelength ramps in InSAR observations, as shown in the Sentinel-1 data with regular acquisitions and large swaths ([Yunjun et al., 2022](https://doi.org/10.1109/TGRS.2022.3168509)). This is research code provided to you "as is" with NO WARRANTIES OF CORRECTNESS. Use at your own risk. ### 1. Install PySolid is available on the [conda-forge](https://anaconda.org/conda-forge/pysolid) channel and the main archive of the [Debian](https://tracker.debian.org/pkg/pysolid) GNU/Linux OS. The released version can be installed via `conda` as: ```shell # run "conda update pysolid" to update the installed version conda install -c conda-forge pysolid ``` or via `apt` (or other package managers) for [Debian-derivative OS](https://wiki.debian.org/Derivatives/Census) users, including [Ubuntu](https://ubuntu.com), as: ```shell apt install python3-pysolid ```

Or build from source:

PySolid relies on a few Python modules as described in [requirements.txt](./requirements.txt) and [NumPy's f2py](https://numpy.org/doc/stable/f2py/) to build the Fortran source code. You could use `conda` to install all the dependencies, including the Fortran compiler, or use your own installed Fortran compiler and `pip` to install the rest. ##### a. Download source code ```bash # run "cd PySolid; git pull" to update to the latest development version git clone https://github.com/insarlab/PySolid.git ``` ##### b. Install dependencies ```bash # option 1: use conda to install dependencies into an existing, activated environment conda install -c conda-forge fortran-compiler --file PySolid/requirements.txt --file PySolid/tests/requirements.txt # option 2: use conda to install dependencies into a new environment, e.g. named "pysolid" conda create --name pysolid fortran-compiler --file PySolid/requirements.txt --file PySolid/tests/requirements.txt conda activate pysolid # option 3: have a Fortran compiler already installed and use pip to install the rest dependencies python -m pip install -r PySolid/requirements.txt -r PySolid/tests/requirements.txt ``` ##### c. Install PySolid ```bash # option 1: use pip to install pysolid into the current environment python -m pip install PySolid # option 2: use pip to install pysolid in develop mode (editable) into the current environment python -m pip install -e PySolid # option 3: manually compile the Fortran code and setup environment variable cd PySolid/src/pysolid f2py -c -m solid solid.for export PYTHONPATH=${PYTHONPATH}:~/tools/PySolid ``` ##### d. Test the installation To test the installation, run the following: ```bash python -c "import pysolid; print(pysolid.__version__)" python PySolid/tests/grid.py python PySolid/tests/point.py ```
### 2. Usage PySolid could compute solid Earth tides in two modes: **point** and **grid**. Both modes produce displacement in east, north and up directions. + **Point mode:** compute 1D tides time-series at a specific point for a given time period + **Grid mode:** compute 2D tides grid at a specific time for a given spatial grid #### 2.1 Point Mode [[notebook](./docs/plot_point_SET.ipynb)] ```python import datetime as dt import pysolid # prepare inputs lat, lon = 34.0, -118.0 # point of interest in degree, Los Angles, CA step_sec = 60 * 5 # sample spacing in time domain in seconds dt0 = dt.datetime(2020, 1, 1, 4, 0, 0) # start date and time dt1 = dt.datetime(2021, 1, 1, 2, 0, 0) # end date and time # compute SET via pysolid dt_out, tide_e, tide_n, tide_u = pysolid.calc_solid_earth_tides_point( lat, lon, dt0, dt1, step_sec=step_sec, display=False, verbose=False, ) # plot the power spectral density of SET up component pysolid.plot_power_spectral_density4tides(tide_u, sample_spacing=step_sec) ```

#### 2.2 Grid Mode [[notebook](./docs/plot_grid_SET.ipynb)] ```python import datetime as dt import numpy as np import pysolid # prepare inputs dt_obj = dt.datetime(2020, 12, 25, 14, 7, 44) meta = { 'LENGTH' : 500, # number of rows 'WIDTH' : 450, # number of columns 'X_FIRST': -126, # min longitude in degree (upper left corner of the upper left pixel) 'Y_FIRST': 43, # max laitude in degree (upper left corner of the upper left pixel) 'X_STEP' : 0.000925926 * 30, # output resolution in degree 'Y_STEP' : -0.000925926 * 30, # output resolution in degree } # compute SET via pysolid tide_e, tide_n, tide_u = pysolid.calc_solid_earth_tides_grid( dt_obj, meta, display=False, verbose=True, ) # project SET from ENU to satellite line-of-sight (LOS) direction with positive for motion towards the satellite # inc_angle : incidence angle of the LOS vector (from ground to radar platform) measured from vertical. # az_angle : azimuth angle of the LOS vector (from ground to radar platform) measured from the north, with anti-clockwirse as positive. inc_angle = np.deg2rad(34) # radian, typical value for Sentinel-1 az_angle = np.deg2rad(-102) # radian, typical value for Sentinel-1 descending track tide_los = ( tide_e * np.sin(inc_angle) * np.sin(az_angle) * -1 + tide_n * np.sin(inc_angle) * np.cos(az_angle) + tide_u * np.cos(inc_angle)) ```

### 3. Citing this work + Yunjun, Z., Fattahi, H., Pi, X., Rosen, P., Simons, M., Agram, P., & Aoki, Y. (2022). Range Geolocation Accuracy of C-/L-band SAR and its Implications for Operational Stack Coregistration. _IEEE Trans. Geosci. Remote Sens., 60_, 5227219. [ [doi](https://doi.org/10.1109/TGRS.2022.3168509) \| [arxiv](https://doi.org/10.31223/X5F641) \| [data](https://doi.org/10.5281/zenodo.6360749) \| [notebook](https://github.com/yunjunz/2022-Geolocation) ] + Milbert, D. (2018), "solid: Solid Earth Tide", [Online]. Available: http://geodesyworld.github.io/SOFTS/solid.htm. Accessd on: 2020-09-06. PySolid-0.3.3/docs/000077500000000000000000000000001463726313600140435ustar00rootroot00000000000000PySolid-0.3.3/docs/images/000077500000000000000000000000001463726313600153105ustar00rootroot00000000000000PySolid-0.3.3/docs/images/set_grid.png000066400000000000000000025517141463726313600176350ustar00rootroot00000000000000PNG  IHDR Ct pHYs\F\FCA9tEXtSoftwareMatplotlib version3.3.3, https://matplotlib.org/ȗIDATxwdEg03sHTQɄ(0(QAPT$9HA$?,~tu<}YEUw};gL$I$I$I$I$I$I$I$I$I$IN1$I$I$I$I$I$I$I$I$I$IE.%I$I$I$I$I$I$I$I$I$I1\J$I$I$I$I$I$I$I$I$I$c$I$I$I$I$I$I$I$I$I$IR,r)I$I$I$I$I$I$I$I$I$IYR$I$I$I$I$I$I$I$I$I$Iȥ$I$I$I$I$I$I$I$I$I$I:fKI$I$I$I$I$I$I$I$I$I$u"$I$I$I$I$I$I$I$I$I$IE.%I$I$I$I$I$I$I$I$I$I1\J$I$I$I$I$I$I$I$I$I$c$I$I$I$I$I$I$I$I$I$IR,r)I$I$I$I$I$I$I$I$I$IYR$I$I$I$I$I$I$I$I$I$Iȥ$I$I$I$I$I$I$I$I$I$I:fKI$I$I$I$I$I$I$I$I$I$u"$I$I$I$I$I$I$I$I$I$IE.%I$I$I$I$I$I$I$I$I$I1\J$I$I$I$I$I$I$I$I$I$c$I$I$I$I$I$I$I$I$I$IR,r)I$I$I$I$I$I$I$I$I$IYR$I$I$I$I$I$I$I$I$I$Iȥ$I$I$I$I$I$I$I$I$I$I:fKI$I$I$I$I$I$I$I$I$I$u"$I$I$I$I$I$I$I$I$I$IE.%I$I$I$I$I$I$I$I$I$I1\J$I$I$I$I$I$I$I$I$I$c$I$I$I$I$I$I$I$I$I$IR,r)I$I$I$I$I$I$I$I$I$IYR$I$I$I$I$I$I$I$I$I$Iȥ$I$I$I$I$I$I$I$I$I$I:fKI$I$I$I$I$I$I$I$I$I$u"$I$I$I$I$I$I$I$I$I$IE.%I$I$I$I$I$I$I$I$I$I1\J$I$I$I$I$I$I$I$I$I$c$I$I$I$I$I$I$I$I$I$IR,r)I$I$I$I$I$I$I$I$I$IYR$I$I$I$I$I$I$I$I$I$Iȥ$I$I$I$I$I$I$I$I$I$I:fKI$I$I$I$I$I$I$I$I$I$u"$I$I$I$I$I$I$I$I$I$IE.%I$I$I$I$I$I$I$I$I$I1\J$I$I$I$I$I$I$I$I$I$c$I$I$I$I$I$I$I$I$I$IR,r)I$I$I$I$I$I$I$I$I$IYR$I$I$I$I$I$I$I$I$I$Iȥ$I$I$I$I$I$I$I$I$I$I:fKI$I$I$I$I$I$I$I$I$I$u"$I$I$I$I$I$I$I$I$I$IE.%I$I$I$I$I$I$I$I$I$I1\J$I$I$I$I$I$I$I$I$I$c$I$I$I$I$I$I$I$I$I$IR,r)I$I$I$I$I$I$I$I$I$IYR$I$I$I$I$I$I$I$I$I$Iȥ$I$I$I$I$I$I$I$I$I$I:fKI$I$I$I$I$I$I$I$I$I$u"$I$I$I$I$I$I$I$I$I$IE.%I$I$I$I$I$I$I$I$I$I1\J$I$I$I$I$I$I$I$I$I$c$I$I$Im#"[|qns "vQrGyxTE.l$I$I$I$I$I$Iȥ$I$I$I$I$I$I$I$I$I$I:6!$I$I$I$I$I˔"<4xy9Ap pMfgD''3QŁeK~-Wrl_YY ޒ_wזgfN4+S3c|ڨhreXXsӖ#&[?l GY?F8 dYN 0>2wfQ$5컧.=H$I$I$iXR$I$I$I$I$LD ^Kig)E Wx88 cf>7Jb: .dB.EPƼs uyyWk}\ٜߟ?;935%KL_.40[)3y'ۀeX`o.k-v(Ś_酈[Y?N+xw&`m`2+r { kox6Fye~Ȯ+iUyQ-lPl~2"l}%pnf>n$5=~`f>66Wu$I$IvYR$I$I$ILD,4Bގy,I$UJQw-^^ee#0[+nԥH|o4̼zb )I):]>j݈;p4ptf>=sl`'b-vS 3 g\1QvR$wRo9:3wY֎MJ{Q&oD\yf>b6l~W,KG|3#JA[tj73:{LхNr{ ׌qRmрE.{37rv+/FEejZ8 ~OP aoq(2<0ͷ ȥ$I$I$m$I$I$I$I$IFw3`3>g# 6Kz1S"B39rzQ{xW \Vraa6eӐMW[}8"~d1Ķw `Rr mi(`xf^li7(36a1`8zf> h803A$I$I4H$I$I$I$ XFL= JQV,5IҫOoyQ{X\ g,8"> 8XpeD|{P"bO\/"b;`̼Hk,u}ve5m¯RrV#"[)p9}:C`ۈ@fMqnvlpW_F9F ZtN&GcF#cw}q"b<ߙАG2-kI`?#!I$I$I4\J$I$I$I$IkNk<؈pXLn*|dc683O ϯـ˘ ΙyKj f4^ xW.2wN9L,i-̼))u[ p gEĞCgECz, h$ZטRx!I$I$I1@$I$I$I$I$;"q`m\:-8;"Zl._6-p\DcTkiFV. FY,pٸa6|TqD)~!蹟Z)୆A$I$IqJ$I$I$I$I$FČMXD| ػaZ8/"0uZ2MDlZ8XaCZDeHppD|PH7 I=*E5y8XaC84"Y_O[1-k1FB$I$I$I$I$I$I$IɪTMPD|اZiXȈXA57p.PCc_D|ԑVDlkF9"bC!G3 wO/8șS3~гiN`#r8hH$I$Ib*C I$I$I$I$I*2zxqt|"Pۀ5~;O :v;oK+ǁ%Uw^/d!ɱJ~] ZS%& ˖8X."V[_ccppv翁ǀ灙KѶ5-F5yˣޒNɲ~L,cf*ReX XDܔs*np}kWr~zߙ:S"-9= Z8Uϔl圴*9hɈ:3w:f {됒j' $I$I$I,r)I$I$I$I$IzEY-K<< \p\cdD2Ȣz1pL' /d 8^ϖBg:'3jϓu;RX(]Ugu^c~e`6=̼5+8 n M0$I$I$IdKI$I$I$I$IM+-iW/e?6 P֮<$3R C^5Gĸyy3N:q#36+ڱWDL9qd=׎m]F{R`R kF=,;–gb֏2eͷ-"4u[

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trTձUu#E6pk/'*rx~U$Orj.L$KrzIU]l']7%m'y[][S%QUWUXa؋WՃjQs_M$?QUGUG0l6_. _9!^ Ue|k'9*In7krr$'j%9/ɷf]z?#IN]Vpk@䮳&!8s^s1%ywU} 2~}=˃gYW|)g|*)I>V^}ntJNѵhb?K@S% *]T 肦J@4UM.htAS% *]T 肦J@4UM.htAS% *]T 肦J@4UM.htAS% *]T 肦J@4UM.htAS% *]T 肦J@4UM.htAS% *]T 肦J@4UM.htAS% *]T 肦J@4UM.htAS% *]T 肦J@4UM.htAS% *]T 肦J@4UM.htAS% *]T 肦J@4UЅώqIENDB`PySolid-0.3.3/docs/plot_grid_SET.ipynb000066400000000000000000004672721463726313600176260ustar00rootroot00000000000000{ "cells": [ { "cell_type": "markdown", "metadata": {}, "source": [ "# Solid Earth tides at California, USA at 25 December 2020" ] }, { "cell_type": "code", "execution_count": 1, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "Go to directory /Users/yunjunz/Downloads\n" ] } ], "source": [ "%matplotlib inline\n", "import os\n", "import datetime as dt\n", "import numpy as np\n", "from cartopy import crs as ccrs, feature as cfeature\n", "from matplotlib import pyplot as plt, ticker, dates as mdates\n", "from mintpy.utils import plot as pp\n", "import pysolid\n", "plt.rcParams.update({'font.size': 12})\n", "\n", "work_dir = os.path.expanduser('~/Downloads')\n", "os.chdir(work_dir)\n", "print('Go to directory', work_dir)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Calculate" ] }, { "cell_type": "code", "execution_count": 3, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "PYSOLID: ----------------------------------------\n", "PYSOLID: datetime: 2020-12-25T14:07:44\n", "PYSOLID: SNWE: (29.11111, 43.0, -126.0, -113.499999)\n", "SOLID : calculate solid Earth tides in east/north/up direction\n", "SOLID : shape: (500, 450), step size: -0.0278 by 0.0278 deg\n", "SOLID : calculating / writing data to txt file: /Users/yunjunz/Downloads/solid.txt\n", "PYSOLID: read data from text file: /Users/yunjunz/Downloads/solid.txt\n" ] } ], "source": [ "## inputs\n", "dt_obj = dt.datetime(2020, 12, 25, 14, 7, 44)\n", "atr = {\n", " 'LENGTH' : 500, # number of rows\n", " 'WIDTH' : 450, # number of columns\n", " 'X_FIRST': -126, # min longitude in degree (upper left corner of the upper left pixel)\n", " 'Y_FIRST': 43, # max laitude in degree (upper left corner of the upper left pixel)\n", " 'X_STEP' : 0.000925926 * 30, # output resolution in degree\n", " 'Y_STEP' : -0.000925926 * 30, # output resolution in degree\n", "}\n", "\n", "## call\n", "tide_e, tide_n, tide_u = pysolid.calc_solid_earth_tides_grid(\n", " dt_obj, atr,\n", " display=False,\n", " verbose=True,\n", ")\n", "\n", "## project ENU to radar line-of-sight (LOS) with positive for motion towards satellite\n", "inc_angle = np.deg2rad(34) # radian, typical value for Sentinel-1\n", "az_angle = np.deg2rad(-102) # radian, typical value for Sentinel-1 descending track\n", "tide_los = ( tide_e * np.sin(inc_angle) * np.sin(az_angle) * -1\n", " + tide_n * np.sin(inc_angle) * np.cos(az_angle)\n", " + tide_u * np.cos(inc_angle))" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Plot" ] }, { "cell_type": "code", "execution_count": 4, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "plot lat/lon label in step of 10 and location of [1, 0, 0, 1]\n", "plot lat/lon label in step of 10 and location of [0, 0, 0, 1]\n", "plot lat/lon label in step of 10 and location of [0, 0, 0, 1]\n", "plot lat/lon label in step of 10 and location of [0, 0, 0, 1]\n", "save figure to file: SET_grid.png\n" ] }, { "data": { "image/png": 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\n", 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" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "# plot\n", "fig, axs = plt.subplots(nrows=1, ncols=4, figsize=[9, 5], sharex=True, sharey=True, subplot_kw=dict(projection=ccrs.PlateCarree()))\n", "\n", "N = float(atr['Y_FIRST'])\n", "W = float(atr['X_FIRST'])\n", "S = N + float(atr['Y_STEP']) * int(atr['LENGTH'])\n", "E = W + float(atr['X_STEP']) * int(atr['WIDTH'])\n", "kwargs = dict(cmap='RdBu', origin='upper', extent=(W,E,S,N), interpolation='nearest')\n", "\n", "tides = [tide_e, tide_n, tide_u, tide_los]\n", "labels = ['East [cm]', 'North [cm]', 'Up [cm]', 'Line-of-Sight [cm]']\n", "lalo_locs = [[1,0,0,1],\n", " [0,0,0,1],\n", " [0,0,0,1],\n", " [0,0,0,1]] # left, right, top, bottom\n", "for i in range(len(tides)):\n", " ax = axs[i]\n", " im = ax.imshow(tides[i]*100, **kwargs)\n", "\n", " # axis format\n", " ax.tick_params(which='both', direction='in', bottom=True, top=True, left=True, right=True)\n", " ax.coastlines(resolution='10m')\n", "\n", " states_provinces = cfeature.NaturalEarthFeature(\n", " category='cultural',\n", " name='admin_1_states_provinces_lines',\n", " scale='10m',\n", " facecolor='none')\n", " ax.add_feature(cfeature.LAND)\n", " ax.add_feature(cfeature.COASTLINE)\n", " ax.add_feature(states_provinces, edgecolor='k', linewidth=0.5)\n", "\n", " pp.draw_lalo_label(geo_box=(W,N,E,S), ax=ax, projection=ccrs.PlateCarree(), lalo_loc=lalo_locs[i], lalo_step=10)\n", " fig.colorbar(im, ax=ax, orientation='horizontal', label=labels[i], pad=0.07, ticks=ticker.MaxNLocator(3))\n", "fig.suptitle('solid Earth tides at {}'.format(dt_obj.isoformat()), y=0.7)\n", "fig.tight_layout()\n", "\n", "# output\n", "out_fig = 'SET_grid.png'\n", "print('save figure to file:', out_fig)\n", "#fig.savefig(out_fig, bbox_inches='tight', transparent=True, dpi=600)\n", "plt.show()" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [] } ], "metadata": { "kernelspec": { "display_name": "Python 3 (ipykernel)", "language": "python", "name": "python3" }, "language_info": { "codemirror_mode": { "name": "ipython", "version": 3 }, "file_extension": ".py", "mimetype": "text/x-python", "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", "version": "3.8.13" } }, "nbformat": 4, "nbformat_minor": 4 } PySolid-0.3.3/docs/plot_point_SET.ipynb000066400000000000000000004323601463726313600200200ustar00rootroot00000000000000{ "cells": [ { "cell_type": "markdown", "metadata": {}, "source": [ "# Solid Earth tides at Los Angeles, USA from 2001-2021" ] }, { "cell_type": "code", "execution_count": 1, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "Go to directory /Users/yunjunz/Downloads\n" ] } ], "source": [ "%matplotlib inline\n", "import os\n", "import datetime as dt\n", "import numpy as np\n", "from scipy import signal\n", "from matplotlib import pyplot as plt, ticker, dates as mdates\n", "import pysolid\n", "plt.rcParams.update({'font.size': 12})\n", "\n", "work_dir = os.path.expanduser('~/Downloads')\n", "os.chdir(work_dir)\n", "print('Go to directory', work_dir)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Calculate SET" ] }, { "cell_type": "code", "execution_count": 2, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "PYSOLID: calculate solid Earth tides in east/north/up direction\n", "PYSOLID: lot/lon: 34.0/-118.0 degree\n", "PYSOLID: start UTC: 2001-01-01T04:00:00\n", "PYSOLID: end UTC: 2021-01-01T02:00:00\n", "PYSOLID: time step: 600 seconds\n" ] } ], "source": [ "# inputs\n", "lat, lon = 34.0, -118.0 # Los Angles, CA\n", "step_sec = 60 * 10\n", "dt0 = dt.datetime(2001,1,1,4,0,0)\n", "#dt0 = dt.datetime(2020,1,1,4,0,0)\n", "dt1 = dt.datetime(2021,1,1,2,0,0)\n", "\n", "# run\n", "dt_out, tide_e, tide_n, tide_u = pysolid.calc_solid_earth_tides_point(\n", " lat, lon, dt0, dt1,\n", " step_sec=step_sec,\n", " display=False,\n", " verbose=False,\n", ")" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Plot - time-series of SET up components" ] }, { "cell_type": "code", "execution_count": 3, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "save figure to file: SET_TS_Up.png\n" ] }, { "data": { "image/png": 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\n", "text/plain": [ "
" ] }, "metadata": { "needs_background": "light" }, "output_type": "display_data" } ], "source": [ "# plot\n", "fig, ax = plt.subplots(nrows=1, ncols=1, figsize=[12, 3])\n", "ax.plot(dt_out, tide_u*100, lw=1.5)\n", "\n", "# axis format\n", "ax.tick_params(which='both', direction='out', bottom=True, top=False, left=True, right=True)\n", "ax.xaxis.set_major_formatter(mdates.DateFormatter('%Y-%m'))\n", "ax.xaxis.set_major_locator(mdates.MonthLocator())\n", "ax.xaxis.set_minor_locator(mdates.DayLocator())\n", "ax.set_ylabel('Displacement Up [cm]')\n", "ax.set_title(r'solid Earth tides at Los Angeles (N34$^\\circ$, E-118$^\\circ$)')\n", "ax.set_xlim(dt.datetime(2020,8,27), dt.datetime(2020,12,5))\n", "fig.tight_layout()\n", "\n", "# output\n", "out_fig = 'SET_TS_Up.png'\n", "print('save figure to file:', out_fig)\n", "#fig.savefig(out_fig, bbox_inches='tight', transparent=True, dpi=600)\n", "plt.show()" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Plot - power spectrum\n", "\n", "The same code as:\n", "```python\n", "pysolid.plot_power_spectral_density4tides(tide_u, sample_spacing=step_sec, out_fig='SET_PSD.png', fig_dpi=600, min_psd=1500)\n", "```\n", "\n", "### Semi-diurnal period and diurnal period" ] }, { "cell_type": "code", "execution_count": 4, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "save figure to file: /Users/yunjunz/Downloads/SET_PSD.png\n" ] }, { "data": { "image/png": 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\n", 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" ] }, "metadata": { "needs_background": "light" }, "output_type": "display_data" } ], "source": [ "## calc PSD\n", "freq, psd = signal.periodogram(tide_u, fs=1/step_sec, scaling='density')\n", "# get rid of zero in the first element\n", "psd = psd[1:]\n", "freq = freq[1:]\n", "period = 1./3600./freq # period (hour)\n", "\n", "## plot\n", "fig, axs = plt.subplots(nrows=1, ncols=2, figsize=[8,3], sharey=True)\n", "for ax in axs:\n", " ax.plot(period, psd, '.', ms=16, mfc='none', mew=2)\n", "\n", "# axis format\n", "for ax in axs:\n", " ax.tick_params(which='both', direction='out', bottom=True, top=True, left=True, right=True)\n", " ax.xaxis.set_minor_locator(ticker.AutoMinorLocator())\n", " ax.set_xlabel('Period [hour]')\n", "axs[0].set_xlim(11.3, 13.2)\n", "axs[1].set_xlim(22.0, 28.0)\n", "ax = axs[0]\n", "ax.set_ylabel('Power Spectral Density\\n'+r'[$m^2/Hz$]')\n", "ax.set_ylim(0, ymax=axs[0].get_ylim()[1] * 1.1)\n", "#plt.yscale('log')\n", "#ax.yaxis.set_major_locator(ticker.FixedLocator([0,50e3,100e3,150e3]))\n", "#ax.set_yticklabels(['0','50k','100k','150k'])\n", "fig.tight_layout()\n", "\n", "# Tidal constituents\n", "for ax in axs:\n", " pysolid.point.add_tidal_constituents(ax, period, psd, min_psd=0.02e6)\n", "axs[0].annotate('semi-diurnal', xy=(0.05,0.85), xycoords='axes fraction')\n", "axs[1].annotate('diurnal', xy=(0.05,0.85), xycoords='axes fraction')\n", "\n", "# output\n", "out_fig = 'SET_PSD.png'\n", "if out_fig:\n", " print('save figure to file:', os.path.abspath(out_fig))\n", " fig.savefig(out_fig, bbox_inches='tight', transparent=True, dpi=600)\n", "plt.show()" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "### Short period" ] }, { "cell_type": "code", "execution_count": 5, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "save figure to file: /Users/yunjunz/Downloads/SET_PSD_short.png\n" ] }, { "data": { "image/png": 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\n", 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" ] }, "metadata": { "needs_background": "light" }, "output_type": "display_data" } ], "source": [ "fig, ax = plt.subplots(nrows=1, ncols=1, figsize=[4,3], sharey=True)\n", "ax.plot(period, psd, '.', ms=16, mfc='none', mew=2)\n", "\n", "# axis format\n", "ax.tick_params(which='both', direction='out', bottom=True, top=True, left=True, right=True)\n", "ax.xaxis.set_minor_locator(ticker.AutoMinorLocator())\n", "ax.set_xlabel('Period [hour]')\n", "ax.set_ylabel('Power Spectral Density\\n'+r'[$m^2/Hz$]')\n", "ax.set_xlim(7.8, 8.7)\n", "plt.yscale('log')\n", "fig.tight_layout()\n", "\n", "# output\n", "out_fig = 'SET_PSD_short.png'\n", "if out_fig:\n", " print('save figure to file:', os.path.abspath(out_fig))\n", " fig.savefig(out_fig, bbox_inches='tight', transparent=True, dpi=600)\n", "plt.show()" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "### Long period" ] }, { "cell_type": "code", "execution_count": 6, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "save figure to file: /Users/yunjunz/Downloads/SET_PSD_long.png\n" ] }, { "data": { "image/png": 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\n", 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" ] }, "metadata": { "needs_background": "light" }, "output_type": "display_data" } ], "source": [ "# get period in days\n", "period = 1./(3600.*24.)/freq # period (hour)\n", "\n", "fig, ax = plt.subplots(nrows=1, ncols=1, figsize=[4,3], sharey=True)\n", "ax.plot(period, psd, '.', ms=16, mfc='none', mew=2)\n", "\n", "# axis format\n", "ax.tick_params(which='both', direction='out', bottom=True, top=True, left=True, right=True)\n", "ax.xaxis.set_minor_locator(ticker.AutoMinorLocator())\n", "ax.set_xlabel('Period [day]')\n", "ax.set_xlim(50, 450)\n", "ax.set_ylabel('Power Spectral Density\\n'+r'[$m^2/Hz$]')\n", "plt.yscale('log')\n", "fig.tight_layout()\n", "\n", "# output\n", "out_fig = 'SET_PSD_long.png'\n", "if out_fig:\n", " print('save figure to file:', os.path.abspath(out_fig))\n", " fig.savefig(out_fig, bbox_inches='tight', transparent=True, dpi=600)\n", "plt.show()" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [] } ], "metadata": { "kernelspec": { "display_name": "Python 3 (ipykernel)", "language": "python", "name": "python3" }, "language_info": { "codemirror_mode": { "name": "ipython", "version": 3 }, "file_extension": ".py", "mimetype": "text/x-python", "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", "version": "3.8.13" } }, "nbformat": 4, "nbformat_minor": 4 } PySolid-0.3.3/docs/requirements.txt000066400000000000000000000001161463726313600173250ustar00rootroot00000000000000# extra dependencies required for running notebooks cartopy matplotlib mintpy PySolid-0.3.3/pyproject.toml000066400000000000000000000027721463726313600160370ustar00rootroot00000000000000[build-system] requires = ["cmake", "scikit-build-core", "setuptools", "setuptools_scm[toml]>=6.2", "numpy", "wheel"] build-backend = "scikit_build_core.build" [project] name = "pysolid" description = "A Python wrapper for solid to compute solid Earth tides" authors = [ {name="Zhang Yunjun", email="yunjunz@outlook.com"}, {name="Dennis Milbert"}, ] readme = "README.md" requires-python = ">=3.8" dependencies = [ "numpy", "scipy", ] keywords = ["solid Earth tides", "deformation", "geodesy", "geophysics"] license = {text = "GPL-3.0-or-later"} classifiers = [ "Development Status :: 4 - Beta", "Intended Audience :: Science/Research", "Topic :: Scientific/Engineering", "License :: OSI Approved :: GNU General Public License v3 or later (GPLv3+)", "Operating System :: OS Independent", "Programming Language :: Python :: 3", ] # see section: setuptools_scm # https://setuptools.pypa.io/en/latest/userguide/pyproject_config.html#dynamic-metadata # dependencies will be read from text files dynamic = ["version"] [project.urls] "Homepage" = "https://github.com/insarlab/PySolid" "Bug Tracker" = "https://github.com/insarlab/PySolid/issues" [tool.setuptools] include-package-data = true zip-safe = false [tool.setuptools.packages.find] where = ["src"] [tool.setuptools.package-data] pysolid = ["*.for"] [tool.setuptools_scm] version_scheme = "post-release" local_scheme = "no-local-version" [tool.scikit-build] metadata.version.provider = "scikit_build_core.metadata.setuptools_scm" PySolid-0.3.3/requirements.txt000066400000000000000000000000321463726313600163720ustar00rootroot00000000000000# for running numpy scipy PySolid-0.3.3/src/000077500000000000000000000000001463726313600137025ustar00rootroot00000000000000PySolid-0.3.3/src/pysolid/000077500000000000000000000000001463726313600153655ustar00rootroot00000000000000PySolid-0.3.3/src/pysolid/__init__.py000066400000000000000000000015341463726313600175010ustar00rootroot00000000000000from importlib.metadata import PackageNotFoundError, version # get version info try: __version__ = version(__name__) except PackageNotFoundError: print('package is not installed!\n' 'Please follow the installation instructions in the README.md.\n' 'Or, to just get the version number, use:\n' ' python -m setuptools_scm') # top-level functions from pysolid.grid import ( calc_solid_earth_tides_grid, plot_solid_earth_tides_grid, ) from pysolid.point import ( TIDES, calc_solid_earth_tides_point, plot_solid_earth_tides_point, plot_power_spectral_density4tides, ) __all__ = [ '__version__', 'calc_solid_earth_tides_grid', 'plot_solid_earth_tides_grid', 'TIDES', 'calc_solid_earth_tides_point', 'plot_solid_earth_tides_point', 'plot_power_spectral_density4tides', ] PySolid-0.3.3/src/pysolid/grid.py000066400000000000000000000134651463726313600166750ustar00rootroot00000000000000#!/usr/bin/env python3 ####################################################################### # A Python wrapper for solid Earth tides calculation using solid.for. # Fortran code is originally written by Dennis Milbert, 2018-06-01. # Available at: http://geodesyworld.github.io/SOFTS/solid.htm. # Author: Zhang Yunjun, Simran Sangha, Sep 2020 # Copyright 2020, by the California Institute of Technology. ####################################################################### # Recommend usage: # import pysolid # pysolid.calc_solid_earth_tides_grid() import os import numpy as np from scipy import ndimage ################################## Earth tides - grid mode ################################### def calc_solid_earth_tides_grid(dt_obj, atr, step_size=1e3, display=False, verbose=True): """Calculate SET in east/north/up direction for a spatial grid at a given date/time. Note that we use step_size to speedup >30 times, by feeding the Fortran code (SET calc and text file writing) the coarse grid, then resize the output to the same shape as the original input size. This uses the fact that SET varies slowly in space. Comparison w and w/o step_size shows a difference in tide_u with max of 5e-8 m, thus negligible. Parameters: dt_obj - datetime.datetime object (with precision up to the second) atr - dict, metadata including the following keys: LENGTH/WIDTTH X/Y_FIRST X/Y_STEP step_size - float, grid step feeded into the fortran code in meters to speedup the calculation display - bool, plot the calculated SET verbose - bool, print verbose message Returns: tide_e - 2D np.ndarray, SET in east direction in meters tide_n - 2D np.ndarray, SET in north direction in meters tide_u - 2D np.ndarray, SET in up direction in meters Examples: atr = readfile.read_attribute('geo_velocity.h5') tide_e, tide_n, tide_u = calc_solid_earth_tides_grid('20180219', atr) """ try: from pysolid.solid import solid_grid except ImportError: msg = "Cannot import name 'solid' from 'pysolid'!" msg += '\n Maybe solid.for is NOT compiled yet.' msg += '\n Check instruction at: https://github.com/insarlab/PySolid.' raise ImportError(msg) vprint = print if verbose else lambda *args, **kwargs: None # location lat0 = float(atr['Y_FIRST']) lon0 = float(atr['X_FIRST']) lat1 = lat0 + float(atr['Y_STEP']) * int(atr['LENGTH']) lon1 = lon0 + float(atr['X_STEP']) * int(atr['WIDTH']) vprint('PYSOLID: ----------------------------------------') vprint('PYSOLID: datetime: {}'.format(dt_obj.isoformat())) vprint('PYSOLID: SNWE: {}'.format((lat1, lat0, lon0, lon1))) # step size num_step = int(step_size / 108e3 / abs(float(atr['Y_STEP']))) num_step = max(1, num_step) length = np.rint(int(atr['LENGTH']) / num_step - 1e-4).astype(int) width = np.rint(int(atr['WIDTH']) / num_step - 1e-4).astype(int) lat_step = float(atr['Y_STEP']) * num_step lon_step = float(atr['X_STEP']) * num_step vprint('SOLID : calculate solid Earth tides in east/north/up direction') vprint('SOLID : shape: {s}, step size: {la:.4f} by {lo:.4f} deg'.format( s=(length, width), la=lat_step, lo=lon_step)) ## calc solid Earth tides tide_e, tide_n, tide_u = solid_grid(dt_obj.year, dt_obj.month, dt_obj.day, dt_obj.hour, dt_obj.minute, dt_obj.second, lat0, lat_step, length, lon0, lon_step, width) # resample to the input size # via scipy.ndimage.zoom or skimage.transform.resize if num_step > 1: in_shape = tide_e.shape out_shape = (int(atr['LENGTH']), int(atr['WIDTH'])) vprint('PYSOLID: resize data to the shape of {} using order-1 spline interpolation'.format(out_shape)) enu = np.stack([tide_e, tide_n, tide_u]) zoom_factors = [1, *np.divide(out_shape, in_shape)] kwargs = dict(order=1, mode="nearest", grid_mode=True) tide_e, tide_n, tide_u = ndimage.zoom(enu, zoom_factors, **kwargs) # plot if display: plot_solid_earth_tides_grid(tide_e, tide_n, tide_u, dt_obj) return tide_e, tide_n, tide_u ######################################### Plot ############################################### def plot_solid_earth_tides_grid(tide_e, tide_n, tide_u, dt_obj=None, out_fig=None, save=False, display=True): """Plot the solid Earth tides in ENU direction.""" from matplotlib import pyplot as plt, ticker # plot fig, axs = plt.subplots(nrows=1, ncols=3, figsize=[6, 3], sharex=True, sharey=True) for ax, data, label in zip(axs.flatten(), [tide_e, tide_n, tide_u], ['East', 'North', 'Up']): im = ax.imshow(data*100, cmap='RdBu') ax.tick_params(which='both', direction='in', bottom=True, top=True, left=True, right=True) fig.colorbar(im, ax=ax, orientation='horizontal', label=label+' [cm]', pad=0.1, ticks=ticker.MaxNLocator(3)) fig.tight_layout() # super title if dt_obj is not None: axs[1].set_title('solid Earth tides at {}'.format(dt_obj.isoformat()), fontsize=12) # output if out_fig: save = True if save: if not out_fig: out_fig = os.path.abspath('SET_grid.png') print('save figure to {}'.format(out_fig)) fig.savefig(out_fig, bbox_inches='tight', transparent=True, dpi=300) if display: print('showing...') plt.show() else: plt.close() return PySolid-0.3.3/src/pysolid/point.py000066400000000000000000000321401463726313600170700ustar00rootroot00000000000000#!/usr/bin/env python3 ####################################################################### # A Python wrapper for solid Earth tides calculation using solid.for. # Fortran code is originally written by Dennis Milbert, 2018-06-01. # Available at: http://geodesyworld.github.io/SOFTS/solid.htm. # Author: Zhang Yunjun, Jan 2021 # Copyright 2020, by the California Institute of Technology. ####################################################################### # Recommend usage: # import pysolid # pysolid.calc_solid_earth_tides_point() import collections import datetime as dt import os import numpy as np ## Tidal constituents # https://en.wikipedia.org/wiki/Theory_of_tides#Tidal_constituents. Accessed on: 2022-03-07. # unit: period (hour), speed (deg per hour) Tag = collections.namedtuple('Tag', 'species symbol period speed doodson_num noaa_order') TIDES = ( # Semi-diurnal Tag('Principal lunar semidiurnal' , r'$M_2$' , 12.4206012 , 28.9841042, 255.555, 1 ), Tag('Principal solar semidiurnal' , r'$S_2$' , 12.0 , 30.0 , 273.555, 2 ), Tag('Larger lunar elliptic semidiurnal' , r'$N_2$' , 12.65834751, 28.4397295, 245.655, 3 ), Tag('Larger lunar evectional' , r'$v_2$' , 12.62600509, 28.5125831, 247.455, 11), Tag('Variational' , r'$\mu_2$' , 12.8717576 , 27.9682084, 237.555, 13), Tag('Lunar elliptical semidiurnal second-order', '2"N'+r'$_2$' , 12.90537297, 27.8953548, 235.755, 14), Tag('Smaller lunar evectional' , r'$\lambda_2$', 12.22177348, 29.4556253, 263.655, 16), Tag('Larger solar elliptic' , r'$T_2$' , 12.01644934, 29.9589333, 272.555, 27), Tag('Smaller solar elliptic' , r'$R_2$' , 11.98359564, 30.0410667, 274.555, 28), Tag('Shallow water semidiurnal' , r'$2SM_2$' , 11.60695157, 31.0158958, 291.555, 31), Tag('Smaller lunar elliptic semidiurnal' , r'$L_2$' , 12.19162085, 29.5284789, 265.455, 33), Tag('Lunisolar semidiurnal' , r'$K_2$' , 11.96723606, 30.0821373, 275.555, 35), # Diurnal Tag('Lunar diurnal' , r'$K_1$' , 23.93447213, 15.0410686, 165.555, 4 ), Tag('Lunar diurnal' , r'$O_1$' , 25.81933871, 13.9430356, 145.555, 6 ), Tag('Lunar diurnal' , r'$OO_1$', 22.30608083, 16.1391017, 185.555, 15), Tag('Solar diurnal' , r'$S_1$' , 24.0 , 15.0 , 164.555, 17), Tag('Smaller lunar elliptic diurnal' , r'$M_1$' , 24.84120241, 14.4920521, 155.555, 18), Tag('Smaller lunar elliptic diurnal' , r'$J_1$' , 23.09848146, 15.5854433, 175.455, 19), Tag('Larger lunar evectional diurnal', r'$\rho$', 26.72305326, 13.4715145, 137.455, 25), Tag('Larger lunar elliptic diurnal' , r'$Q_1$' , 26.868350 , 13.3986609, 135.655, 26), Tag('Larger elliptic diurnal' , r'$2Q_1$', 28.00621204, 12.8542862, 125.755, 29), Tag('Solar diurnal' , r'$P_1$' , 24.06588766, 14.9589314, 163.555, 30), # Long period Tag('Lunar monthly' , r'$M_m$' , 661.3111655, 0.5443747, 65.455, 20), # period 27.554631896 days Tag('Solar semiannual' , r'$S_{sa}$', 4383.076325 , 0.0821373, 57.555, 21), # period 182.628180208 days Tag('Solar annual' , r'$S_a$' , 8766.15265 , 0.0410686, 56.555, 22), # period 365.256360417 days Tag('Lunisolar synodic fortnightly' , r'$MS_f$' , 354.3670666, 1.0158958, 73.555, 23), # period 14.765294442 days Tag('Lunisolar fortnightly' , r'$M_f$' , 327.8599387, 1.0980331, 75.555, 24), # period 13.660830779 days # Short period Tag('Shallow water overtides of principal lunar', r'$M_4$' , 6.210300601, 57.9682084, 455.555, 5 ), Tag('Shallow water overtides of principal lunar', r'$M_6$' , 4.140200401, 86.9523127, 655.555, 7 ), Tag('Shallow water terdiurnal' , r'$MK_3$' , 8.177140247, 44.0251729, 365.555, 8 ), Tag('Shallow water overtides of principal solar', r'$S_4$' , 6.0 , 60.0 , 491.555, 9 ), Tag('Shallow water quarter diurnal' , r'$MN_4$' , 6.269173724, 57.4238337, 445.655, 10), Tag('Shallow water overtides of principal solar', r'$S_6$' , 4.0 , 90.0 , np.nan , 12), Tag('Lunar terdiurnal' , r'$M_3$' , 8.280400802, 43.4761563, 355.555, 32), Tag('Shallow water terdiurnal' , '2"MK'+r'$_3$', 8.38630265 , 42.9271398, 345.555, 34), Tag('Shallow water eighth diurnal' , r'$M_8$' , 3.105150301, 115.9364166, 855.555, 36), Tag('Shallow water quarter diurnal' , r'$MS_4$' , 6.103339275, 58.9841042, 473.555, 37), ) ################################## Earth tides - point mode ################################## def calc_solid_earth_tides_point(lat, lon, dt0, dt1, step_sec=60, display=False, verbose=True): """Calculate SET in east/north/up direction for the given time period at the given point (lat/lon). Parameters: lat/lon - float32, latitude/longitude of the point of interest dt0/1 - datetime.datetime object, start/end date and time step_sec - int16, time step in seconds display - bool, plot the calculated SET verbose - bool, print verbose message Returns: dt_out - 1D np.ndarray in dt.datetime objects tide_e - 1D np.ndarray in float32, SET in east direction in meters tide_n - 1D np.ndarray in float32, SET in north direction in meters tide_u - 1D np.ndarray in float32, SET in up direction in meters Examples: dt0 = dt.datetime(2020,11,1,4,0,0) dt1 = dt.datetime(2020,12,31,2,0,0) (dt_out, tide_e, tide_n, tide_u) = calc_solid_earth_tides_point(34.0, -118.0, dt0, dt1) """ print('PYSOLID: calculate solid Earth tides in east/north/up direction') print(f'PYSOLID: lot/lon: {lat}/{lon} degree') print(f'PYSOLID: start UTC: {dt0.isoformat()}') print(f'PYSOLID: end UTC: {dt1.isoformat()}') print(f'PYSOLID: time step: {step_sec} seconds') dt_out = [] tide_e = [] tide_n = [] tide_u = [] ndays = (dt1.date() - dt0.date()).days + 1 for i in range(ndays): di = dt0.date() + dt.timedelta(days=i) if verbose: print(f'SOLID : {di.isoformat()} {i+1}/{ndays} ...') # calc tide_u/n/u for the whole day (dt_outi, tide_ei, tide_ni, tide_ui) = calc_solid_earth_tides_point_per_day(lat, lon, date_str=di.strftime('%Y%m%d'), step_sec=int(step_sec)) # flag to mark the first/last datetime if i == 0: flag = dt_outi >= dt0 elif i == ndays - 1: flag = dt_outi <= dt1 else: flag = np.ones(dt_outi.size, dtype=np.bool_) # update dt_out += dt_outi[flag].tolist() tide_e += tide_ei[flag].tolist() tide_n += tide_ni[flag].tolist() tide_u += tide_ui[flag].tolist() # list --> np.ndarray for output dt_out = np.array(dt_out) tide_e = np.array(tide_e) tide_n = np.array(tide_n) tide_u = np.array(tide_u) # plot if display: plot_solid_earth_tides_point(dt_out, tide_e, tide_n, tide_u, lalo=[lat, lon]) return dt_out, tide_e, tide_n, tide_u def calc_solid_earth_tides_point_per_day(lat, lon, date_str, step_sec=60): """Calculate solid Earth tides (SET) in east/north/up direction for one day at the given point (lat/lon). Parameters: lat/lon - float32, latitude/longitude of the point of interest date_str - str, date in YYYYMMDD step_sec - int16, time step in seconds Returns: dt_out - 1D np.ndarray in dt.datetime objects tide_e - 1D np.ndarray in float32, SET in east direction in meters tide_n - 1D np.ndarray in float32, SET in north direction in meters tide_u - 1D np.ndarray in float32, SET in up direction in meters Examples: (dt_out, tide_e, tide_n, tide_u) = calc_solid_earth_tides_point_per_day(34.0, -118.0, '20180219') """ try: from pysolid.solid import solid_point except ImportError: msg = "Cannot import name 'solid' from 'pysolid'!" msg += '\n Maybe solid.for is NOT compiled yet.' msg += '\n Check instruction at: https://github.com/insarlab/PySolid.' raise ImportError(msg) # calc solid Earth tides t = dt.datetime.strptime(date_str, '%Y%m%d') secs, tide_e, tide_n, tide_u = solid_point( lat, lon, t.year, t.month, t.day, step_sec ) dt_out = [t + dt.timedelta(seconds=sec) for sec in secs] dt_out = np.array(dt_out) return dt_out, tide_e, tide_n, tide_u ######################################### Plot ############################################### def plot_solid_earth_tides_point(dt_out, tide_e, tide_n, tide_u, lalo=None, out_fig=None, save=False, display=True): """Plot the solid Earth tides at one point.""" from matplotlib import pyplot as plt, dates as mdates # plot fig, axs = plt.subplots(nrows=3, ncols=1, figsize=[6, 4], sharex=True) for ax, data, label in zip(axs.flatten(), [tide_e, tide_n, tide_u], ['East [cm]', 'North [cm]', 'Up [cm]']): ax.plot(dt_out, data*100) ax.set_ylabel(label, fontsize=12) # axis format for ax in axs: ax.tick_params(which='both', direction='out', bottom=True, top=False, left=True, right=True) ax.xaxis.set_major_locator(mdates.MonthLocator()) ax.xaxis.set_major_formatter(mdates.DateFormatter('%Y-%m')) ax.xaxis.set_minor_locator(mdates.DayLocator()) if lalo: axs[0].set_title('solid Earth tides at (N{}, E{})'.format(lalo[0], lalo[1]), fontsize=12) fig.tight_layout() fig.align_ylabels() # output if out_fig: save = True if save: if not out_fig: out_fig = os.path.abspath('SET_point.png') print('save figure to {}'.format(out_fig)) fig.savefig(out_fig, bbox_inches='tight', transparent=True, dpi=300) if display: print('showing...') plt.show() else: plt.close() return def plot_power_spectral_density4tides(tide_ts, sample_spacing, out_fig=None, fig_dpi=300, min_psd=1500): """Plot the power spectral density (PSD) of tides time-series. Note: for accurate PSD analysis, a long time-series, e.g. one year, is recommended. """ from matplotlib import pyplot as plt, ticker from scipy import signal ## calc PSD freq, psd = signal.periodogram(tide_ts, fs=1/sample_spacing, scaling='density') # get rid of zero in the first element psd = psd[1:] freq = freq[1:] period = 1./3600./freq # period (hour) ## plot fig, axs = plt.subplots(nrows=1, ncols=2, figsize=[8,3], sharey=True) for ax in axs: ax.plot(period, psd, '.', ms=16, mfc='none', mew=2) # axis format for ax in axs: ax.tick_params(which='both', direction='out', bottom=True, top=True, left=True, right=True) ax.xaxis.set_minor_locator(ticker.AutoMinorLocator()) ax.set_xlabel('Period [hour]') axs[0].set_xlim(11.3, 13.2) axs[1].set_xlim(22.0, 28.0) ax = axs[0] ax.set_ylabel('Power Spectral Density\n'+r'[$m^2/Hz$]') ax.set_ylim(0, ymax=axs[0].get_ylim()[1] * 1.1) #ax.set_ylim(1e-1,5e6); plt.yscale('log') #ax.yaxis.set_major_locator(ticker.FixedLocator([0,50e3,100e3,150e3])) #ax.set_yticklabels(['0','50k','100k','150k']) fig.tight_layout() # Tidal constituents for ax in axs: add_tidal_constituents(ax, period, psd, min_psd=min_psd) axs[0].annotate('semi-diurnal', xy=(0.05,0.85), xycoords='axes fraction') axs[1].annotate('diurnal', xy=(0.05,0.85), xycoords='axes fraction') # output if out_fig: print('save figure to file:', os.path.abspath(out_fig)) fig.savefig(out_fig, bbox_inches='tight', transparent=True, dpi=fig_dpi) plt.show() return def add_tidal_constituents(ax, period, psd, min_psd=1500, verbose=False): """Mark tidal constituents covered in the axes.""" pmin, pmax = ax.get_xlim() for tide in TIDES: if pmin <= tide.period <= pmax: tide_psd = psd[np.argmin(np.abs(period - tide.period))] if tide_psd >= min_psd: ymax = tide_psd / ax.get_ylim()[1] ax.axvline(x=tide.period, ymax=ymax, color='k', ls='--', lw=1) ax.annotate(tide.symbol, xy=(tide.period, tide_psd), xytext=(6, 4), textcoords='offset points') if verbose: print('tide: speices={}, symbol={}, period={} hours, psd={} m^2/Hz'.format( tide.species, tide.symbol, tide.period, tide_psd)) return PySolid-0.3.3/src/pysolid/solid.for000066400000000000000000001571641463726313600172250ustar00rootroot00000000000000*** Solid Earth tides (SET) prediction (section 7.1.2 in the 2003 IERS Conventions). *** The used syntax is mainly f77 with MIL-STD-1753 extension. *** Author: Dennis Milbert, 2018-06-01. The code is available at: *** http://geodesyworld.github.io/SOFTS/solid.htm and can be downloaded as: *** wget http://geodesyworld.github.io/SOFTS/solid.for.txt -O solid.for *** The code is based on dehanttideinel.f provided by V. Dehant, S. Mathews, *** J. Gipson and C. Bruyninx. The latest version of dehanttideinel.f and its *** dependent subroutines can be download from IERS conventions website as: *** wget -r -l1 --no-parent -R "index.html*" -nH --cut-dirs=3 https://iers-conventions.obspm.fr/content/chapter7/software/dehanttideinel *** Sep 2020: modify solid() to solid_point/grid() as subroutines, Z. Yunjun and S. Sangha. *** Apr 2023: return numpy arrays instead of writing txt file, S. Staniewicz. subroutine solid_grid(iyr,imo,idy,ihh,imm,iss, * glad0,steplat,nlat,glod0,steplon,nlon,tide_e,tide_n,tide_u) *** calculate solid earth tides (SET) for one spatial grid given the date/time *** Arguments: iyr/imo/idy/ihh/imm/iss - int, date/time for YYYY/MM/DD/HH/MM/SS *** glad0/glad1/steplat - float, north(Y_FIRST)/south/step(negative) in deg *** glod0/glod1/steplon - float, west (X_FIRST)/east /step(positive) in deg *** Returns: tide_e/tide_n/tide_u - 2D np.ndarray, east/north/up component of SET in m implicit double precision(a-h,o-z) dimension rsun(3),rmoon(3),etide(3),xsta(3) integer iyr,imo,idy,ihh,imm,iss integer nlat,nlon double precision glad0,steplat double precision glod0,steplon real(8), intent(out), dimension(nlat,nlon) :: tide_e real(8), intent(out), dimension(nlat,nlon) :: tide_n real(8), intent(out), dimension(nlat,nlon) :: tide_u !***^ leap second table limit flag logical lflag common/stuff/rad,pi,pi2 common/comgrs/a,e2 !f2py intent(in) iyr,imo,idy,ihh,imm,iss,glad0,steplat,nlat,glod0,steplon,nlon !f2py intent(out) tide_e,tide_n,tide_u *** constants pi=4.d0*datan(1.d0) pi2=pi+pi rad=180.d0/pi *** grs80 a=6378137.d0 e2=6.69438002290341574957d-03 *** input section if(iyr.lt.1901.or.iyr.gt.2099) then print *, 'ERROR: year NOT in [1901-2099]:',iyr return endif if(imo.lt.1.or.imo.gt.12) then print *, 'ERROR: month NOT in [1-12]:',imo return endif if(idy.lt.1.or.idy.gt.31) then print *, 'ERROR: day NOT in [1-31]:',idy return endif if(ihh.lt.0.or.ihh.gt.23) then print *, 'ERROR: hour NOT in [0-23]:',ihh return endif if(imm.lt.0.or.imm.gt.59) then print *, 'ERROR: minute NOT in [0-59]:',imm return endif if(iss.lt.0.or.iss.gt.59) then print *, 'ERROR: second NOT in [0-59]:',iss return endif if(glad0.lt.-90.d0.or.glad0.gt.90.d0) then print *, 'ERROR: lat0 NOT in [-90,+90]:',glad0 return endif if(glod0.lt.-360.d0.or.glod0.gt.360.d0) then print *, 'ERROR: lon0 NOT in [-360,+360]',glod0 return endif glad1=glad0+nlat*steplat glod1=glod0+nlon*steplon *** loop over the grid do ilat=1,nlat do ilon=1,nlon glad = glad0 + (ilat-1)*steplat glod = glod0 + (ilon-1)*steplon *** position of observing point (positive East) if(glod.lt. 0.d0) glod=glod+360.d0 if(glod.ge.360.d0) glod=glod-360.d0 gla0=glad/rad glo0=glod/rad eht0=0.d0 call geoxyz(gla0,glo0,eht0,x0,y0,z0) xsta(1)=x0 xsta(2)=y0 xsta(3)=z0 *** here comes the sun (and the moon) (go, tide!) !***^ UTC time system ihr= ihh imn= imm sec= iss call civmjd(iyr,imo,idy,ihr,imn,sec,mjd,fmjd) !***^ normalize civil time call mjdciv(mjd,fmjd,iyr,imo,idy,ihr,imn,sec) call setjd0(iyr,imo,idy) !***^ false means flag not raised !***^ mjd/fmjd in UTC !***^ mjd/fmjd in UTC !***^ mjd/fmjd in UTC lflag=.false. call sunxyz (mjd,fmjd,rsun,lflag) call moonxyz(mjd,fmjd,rmoon,lflag) call detide (xsta,mjd,fmjd,rsun,rmoon,etide,lflag) xt = etide(1) yt = etide(2) zt = etide(3) *** determine local geodetic horizon components (topocentric) !***^ tide vector call rge(gla0,glo0,ut,vt,wt,xt, yt, zt) call mjdciv(mjd,fmjd +0.001d0/86400.d0, * iyr,imo,idy,ihr,imn,sec-0.001d0) !*** write output respective arrays tide_e(ilat, ilon) = vt tide_n(ilat, ilon) = ut tide_u(ilat, ilon) = wt enddo enddo *** end of processing and flag for leap second if(lflag) then print *, 'Mild Warning -- time crossed leap second table' print *, ' boundaries. Boundary edge value used instead' endif return end *----------------------------------------------------------------------- subroutine solid_point(glad,glod,iyr,imo,idy,step_sec, * secs,tide_e,tide_n,tide_u) *** calculate SET at given location for one day with step_sec seconds resolution *** Arguments: glad/glod - float, latitude/longitude in deg *** iyr/imo/idy - int, start date/time in UTC *** step_sec - int, time step in seconds *** Returns: secs - 1D np.ndarray, seconds since start *** tide_e/tide_n/tide_u - 1D np.ndarray, east/north/up component of SET in m implicit double precision(a-h,o-z) dimension rsun(3),rmoon(3),etide(3),xsta(3) double precision glad,glod integer iyr,imo,idy integer nloop, step_sec double precision tdel2 real(8), intent(out), dimension(60*60*24/step_sec) :: secs real(8), intent(out), dimension(60*60*24/step_sec) :: tide_e real(8), intent(out), dimension(60*60*24/step_sec) :: tide_n real(8), intent(out), dimension(60*60*24/step_sec) :: tide_u !*** leap second table limit flag logical lflag common/stuff/rad,pi,pi2 common/comgrs/a,e2 !f2py intent(in) glad,glod,iyr,imo,idy,step_sec !f2py intent(out) secs,tide_e,tide_n,tide_u *** constants pi=4.d0*datan(1.d0) pi2=pi+pi rad=180.d0/pi *** grs80 a=6378137.d0 e2=6.69438002290341574957d-03 *** check inputs section if(glad.lt.-90.d0.or.glad.gt.90.d0) then print *, 'ERROR: lat NOT in [-90,+90]:',glad return endif if(glod.lt.-360.d0.or.glod.gt.360.d0) then print *, 'ERROR: lon NOT in [-360,+360]:',glod return endif if(iyr.lt.1901.or.iyr.gt.2099) then print *, 'ERROR: year NOT in [1901-2099]:',iyr return endif if(imo.lt.1.or.imo.gt.12) then print *, 'ERROR: month NOT in [1-12]:',imo return endif if(idy.lt.1.or.idy.gt.31) then print *, 'ERROR: day NOT in [1-31]:',idy return endif *** position of observing point (positive East) if(glod.lt. 0.d0) glod=glod+360.d0 if(glod.ge.360.d0) glod=glod-360.d0 gla0=glad/rad glo0=glod/rad eht0=0.d0 call geoxyz(gla0,glo0,eht0,x0,y0,z0) xsta(1)=x0 xsta(2)=y0 xsta(3)=z0 *** here comes the sun (and the moon) (go, tide!) !*** UTC time system ihr= 0 imn= 0 sec=0.d0 call civmjd(iyr,imo,idy,ihr,imn,sec,mjd,fmjd) !*** normalize civil time call mjdciv(mjd,fmjd,iyr,imo,idy,ihr,imn,sec) call setjd0(iyr,imo,idy) *** loop over time nloop=60*60*24/step_sec tdel2=1.d0/DFLOAT(nloop) do iloop=1,nloop !*** false means flag not raised !*** mjd/fmjd in UTC !*** mjd/fmjd in UTC !*** mjd/fmjd in UTC lflag=.false. call sunxyz (mjd,fmjd,rsun,lflag) call moonxyz(mjd,fmjd,rmoon,lflag) call detide (xsta,mjd,fmjd,rsun,rmoon,etide,lflag) xt = etide(1) yt = etide(2) zt = etide(3) *** determine local geodetic horizon components (topocentric) !*** tide vector call rge(gla0,glo0,ut,vt,wt,xt, yt, zt) call mjdciv(mjd,fmjd,iyr,imo,idy,ihr,imn,sec) tsec=ihr*3600.d0+imn*60.d0+sec secs(iloop) = tsec tide_e(iloop) = vt tide_n(iloop) = ut tide_u(iloop) = wt !*** update fmjd for the next round fmjd=fmjd+tdel2 !*** force 1 sec. granularity fmjd=(idnint(fmjd*86400.d0))/86400.d0 enddo *** end of processing and flag of leap second if(lflag) then print *, 'Mild Warning -- time crossed leap second table' print *, ' boundaries. Boundary edge value used instead' endif return end *@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@ subroutine detide(xsta,mjd,fmjd,xsun,xmon,dxtide,lflag) *** computation of tidal corrections of station displacements caused *** by lunar and solar gravitational attraction *** UTC version *** step 1 (here general degree 2 and 3 corrections + *** call st1idiu + call st1isem + call st1l1) *** + step 2 (call step2diu + call step2lon + call step2idiu) *** it has been decided that the step 3 un-correction for permanent tide *** would *not* be applied in order to avoid jump in the reference frame *** (this step 3 must added in order to get the mean tide station position *** and to be conformed with the iag resolution.) *** inputs *** xsta(i),i=1,2,3 -- geocentric position of the station (ITRF/ECEF) *** xsun(i),i=1,2,3 -- geoc. position of the sun (ECEF) *** xmon(i),i=1,2,3 -- geoc. position of the moon (ECEF) *** mjd,fmjd -- modified julian day (and fraction) (in UTC time) ****old calling sequence***************************************************** *** dmjd -- time in mean julian date (including day fraction) *** fhr=hr+zmin/60.+sec/3600. -- hr in the day *** outputs *** dxtide(i),i=1,2,3 -- displacement vector (ITRF) *** lflag -- leap second table limit flag, false:flag not raised *** author iers 1996 : v. dehant, s. mathews and j. gipson *** (test between two subroutines) *** author iers 2000 : v. dehant, c. bruyninx and s. mathews *** (test in the bernese program by c. bruyninx) *** created: 96/03/23 (see above) *** modified from dehanttideinelMJD.f by Dennis Milbert 2006sep10 *** bug fix regarding fhr (changed calling sequence, too) *** modified to reflect table 7.5a and b IERS Conventions 2003 *** modified to use TT time system to call step 2 functions *** sign correction by V.Dehant to match eq.16b, p.81, Conventions *** applied by Dennis Milbert 2007may05 *** UTC version by Dennis Milbert 2018june01 implicit double precision(a-h,o-z) double precision xsta(3),xsun(3),xmon(3),dxtide(3),xcorsta(3) double precision h20,l20,h3,l3,h2,l2,fmjd integer mjd double precision mass_ratio_sun,mass_ratio_moon logical lflag,leapflag !*** leap second table limit flag !*** leap second table limit flag save /limitflag/ common/limitflag/leapflag *** nominal second degree and third degree love numbers and shida numbers data h20/0.6078d0/,l20/0.0847d0/,h3/0.292d0/,l3/0.015d0/ *** internal support for new calling sequence *** first, convert UTC time into TT time (and, bring leapflag into variable) leapflag=lflag !*** UTC time (sec of day) !*** TT time (sec of day) !*** TT time (fract. day) tsecutc =fmjd*86400.d0 tsectt =utc2ttt(tsecutc) fmjdtt =tsectt/86400.d0 lflag = leapflag !*** float MJD in TT dmjdtt=mjd+fmjdtt *** commented line was live code in dehanttideinelMJD.f *** changed on the suggestion of Dr. Don Kim, UNB -- 09mar21 *** Julian date for 2000 January 1 00:00:00.0 UT is JD 2451544.5 *** MJD for 2000 January 1 00:00:00.0 UT is MJD 51544.0 ***** t=(dmjdtt-51545.d0)/36525.d0 !*** days to centuries, TT !*** days to centuries, TT t=(dmjdtt-51544.d0)/36525.d0 !*** hours in the day, TT fhr=(dmjdtt-int(dmjdtt))*24.d0 *** scalar product of station vector with sun/moon vector call sprod(xsta,xsun,scs,rsta,rsun) call sprod(xsta,xmon,scm,rsta,rmon) scsun=scs/rsta/rsun scmon=scm/rsta/rmon *** computation of new h2 and l2 cosphi=dsqrt(xsta(1)*xsta(1) + xsta(2)*xsta(2))/rsta h2=h20-0.0006d0*(1.d0-3.d0/2.d0*cosphi*cosphi) l2=l20+0.0002d0*(1.d0-3.d0/2.d0*cosphi*cosphi) *** p2-term p2sun=3.d0*(h2/2.d0-l2)*scsun*scsun-h2/2.d0 p2mon=3.d0*(h2/2.d0-l2)*scmon*scmon-h2/2.d0 *** p3-term p3sun=5.d0/2.d0*(h3-3.d0*l3)*scsun**3+3.d0/2.d0*(l3-h3)*scsun p3mon=5.d0/2.d0*(h3-3.d0*l3)*scmon**3+3.d0/2.d0*(l3-h3)*scmon *** term in direction of sun/moon vector x2sun=3.d0*l2*scsun x2mon=3.d0*l2*scmon x3sun=3.d0*l3/2.d0*(5.d0*scsun*scsun-1.d0) x3mon=3.d0*l3/2.d0*(5.d0*scmon*scmon-1.d0) *** factors for sun/moon mass_ratio_sun=332945.943062d0 mass_ratio_moon=0.012300034d0 re =6378136.55d0 fac2sun=mass_ratio_sun*re*(re/rsun)**3 fac2mon=mass_ratio_moon*re*(re/rmon)**3 fac3sun=fac2sun*(re/rsun) fac3mon=fac2mon*(re/rmon) *** total displacement do i=1,3 dxtide(i)=fac2sun*( x2sun*xsun(i)/rsun + p2sun*xsta(i)/rsta ) + * fac2mon*( x2mon*xmon(i)/rmon + p2mon*xsta(i)/rsta ) + * fac3sun*( x3sun*xsun(i)/rsun + p3sun*xsta(i)/rsta ) + * fac3mon*( x3mon*xmon(i)/rmon + p3mon*xsta(i)/rsta ) enddo call zero_vec8(xcorsta) *** corrections for the out-of-phase part of love numbers *** (part h_2^(0)i and l_2^(0)i ) *** first, for the diurnal band call st1idiu(xsta,xsun,xmon,fac2sun,fac2mon,xcorsta) dxtide(1)=dxtide(1)+xcorsta(1) dxtide(2)=dxtide(2)+xcorsta(2) dxtide(3)=dxtide(3)+xcorsta(3) *** second, for the semi-diurnal band call st1isem(xsta,xsun,xmon,fac2sun,fac2mon,xcorsta) dxtide(1)=dxtide(1)+xcorsta(1) dxtide(2)=dxtide(2)+xcorsta(2) dxtide(3)=dxtide(3)+xcorsta(3) *** corrections for the latitude dependence of love numbers (part l^(1) ) call st1l1(xsta,xsun,xmon,fac2sun,fac2mon,xcorsta) dxtide(1)=dxtide(1)+xcorsta(1) dxtide(2)=dxtide(2)+xcorsta(2) dxtide(3)=dxtide(3)+xcorsta(3) *** consider corrections for step 2 *** corrections for the diurnal band: *** first, we need to know the date converted in julian centuries *** this is now handled at top of code (also convert to TT time system) ***** t=(dmjd-51545.)/36525. ***** fhr=dmjd-int(dmjd) !*** this is/was a buggy line (day vs. hr) *** second, the diurnal band corrections, *** (in-phase and out-of-phase frequency dependence): call step2diu(xsta,fhr,t,xcorsta) dxtide(1)=dxtide(1)+xcorsta(1) dxtide(2)=dxtide(2)+xcorsta(2) dxtide(3)=dxtide(3)+xcorsta(3) *** corrections for the long-period band, *** (in-phase and out-of-phase frequency dependence): call step2lon(xsta,fhr,t,xcorsta) dxtide(1)=dxtide(1)+xcorsta(1) dxtide(2)=dxtide(2)+xcorsta(2) dxtide(3)=dxtide(3)+xcorsta(3) *** consider corrections for step 3 *----------------------------------------------------------------------- * The code below is commented to prevent restoring deformation * due to permanent tide. All the code above removes * total tidal deformation with conventional Love numbers. * The code above realizes a conventional tide free crust (i.e. ITRF). * This does NOT conform to Resolution 16 of the 18th General Assembly * of the IAG (1983). This resolution has not been implemented by * the space geodesy community in general (c.f. IERS Conventions 2003). *----------------------------------------------------------------------- *** uncorrect for the permanent tide (only if you want mean tide system) *** pi=3.141592654 *** sinphi=xsta(3)/rsta *** cosphi=dsqrt(xsta(1)**2+xsta(2)**2)/rsta *** cosla=xsta(1)/cosphi/rsta *** sinla=xsta(2)/cosphi/rsta *** dr=-dsqrt(5./4./pi)*h2*0.31460*(3./2.*sinphi**2-0.5) *** dn=-dsqrt(5./4./pi)*l2*0.31460*3.*cosphi*sinphi *** dxtide(1)=dxtide(1)-dr*cosla*cosphi+dn*cosla*sinphi *** dxtide(2)=dxtide(2)-dr*sinla*cosphi+dn*sinla*sinphi *** dxtide(3)=dxtide(3)-dr*sinphi -dn*cosphi return end *----------------------------------------------------------------------- subroutine st1l1(xsta,xsun,xmon,fac2sun,fac2mon,xcorsta) *** this subroutine gives the corrections induced by the latitude dependence *** given by l^(1) in mahtews et al (1991) *** input: xsta,xsun,xmon,fac3sun,fac3mon *** output: xcorsta implicit double precision (a-h,o-z) double precision xsta(3),xsun(3),xmon(3),xcorsta(3) double precision l1,l1d,l1sd,fac2sun,fac2mon data l1d/0.0012d0/,l1sd/0.0024d0/ rsta=enorm8(xsta) sinphi=xsta(3)/rsta cosphi=dsqrt(xsta(1)**2+xsta(2)**2)/rsta sinla=xsta(2)/cosphi/rsta cosla=xsta(1)/cosphi/rsta rmon=enorm8(xmon) rsun=enorm8(xsun) *** for the diurnal band l1=l1d dnsun=-l1*sinphi**2*fac2sun*xsun(3)*(xsun(1)*cosla+xsun(2)*sinla) * /rsun**2 dnmon=-l1*sinphi**2*fac2mon*xmon(3)*(xmon(1)*cosla+xmon(2)*sinla) * /rmon**2 desun=l1*sinphi*(cosphi**2-sinphi**2)*fac2sun*xsun(3)* * (xsun(1)*sinla-xsun(2)*cosla)/rsun**2 demon=l1*sinphi*(cosphi**2-sinphi**2)*fac2mon*xmon(3)* * (xmon(1)*sinla-xmon(2)*cosla)/rmon**2 de=3.d0*(desun+demon) dn=3.d0*(dnsun+dnmon) xcorsta(1)=-de*sinla-dn*sinphi*cosla xcorsta(2)= de*cosla-dn*sinphi*sinla xcorsta(3)= dn*cosphi *** for the semi-diurnal band l1=l1sd costwola=cosla**2-sinla**2 sintwola=2.d0*cosla*sinla dnsun=-l1/2.d0*sinphi*cosphi*fac2sun*((xsun(1)**2-xsun(2)**2)* * costwola+2.d0*xsun(1)*xsun(2)*sintwola)/rsun**2 dnmon=-l1/2.d0*sinphi*cosphi*fac2mon*((xmon(1)**2-xmon(2)**2)* * costwola+2.d0*xmon(1)*xmon(2)*sintwola)/rmon**2 desun=-l1/2.d0*sinphi**2*cosphi*fac2sun*((xsun(1)**2-xsun(2)**2)* * sintwola-2.d0*xsun(1)*xsun(2)*costwola)/rsun**2 demon=-l1/2.d0*sinphi**2*cosphi*fac2mon*((xmon(1)**2-xmon(2)**2)* * sintwola-2.d0*xmon(1)*xmon(2)*costwola)/rmon**2 de=3.d0*(desun+demon) dn=3.d0*(dnsun+dnmon) xcorsta(1)=xcorsta(1)-de*sinla-dn*sinphi*cosla xcorsta(2)=xcorsta(2)+de*cosla-dn*sinphi*sinla xcorsta(3)=xcorsta(3) +dn*cosphi return end *----------------------------------------------------------------------- subroutine step2diu(xsta,fhr,t,xcorsta) *** last change: vd 17 may 00 1:20 pm *** these are the subroutines for the step2 of the tidal corrections. *** they are called to account for the frequency dependence *** of the love numbers. implicit double precision (a-h,o-z) double precision xsta(3),xcorsta(3),datdi(9,31) double precision deg2rad, fhr, t data deg2rad/0.017453292519943295769d0/ *** note, following table is derived from dehanttideinelMJD.f (2000oct30 16:10) *** has minor differences from that of dehanttideinel.f (2000apr17 14:10) *** D.M. edited to strictly follow published table 7.5a (2006aug08 13:46) *** cf. table 7.5a of IERS conventions 2003 (TN.32, pg.82) *** columns are s,h,p,N',ps, dR(ip),dR(op),dT(ip),dT(op) *** units of mm data ((datdi(i,j),i=1,9),j=1,31)/ * -3., 0., 2., 0., 0.,-0.01,-0.01, 0.0 , 0.0, * -3., 2., 0., 0., 0.,-0.01,-0.01, 0.0 , 0.0, * -2., 0., 1.,-1., 0.,-0.02,-0.01, 0.0 , 0.0, *****----------------------------------------------------------------------- ****** -2., 0., 1., 0., 0.,-0.08,-0.05, 0.01,-0.02, !*** original entry !*** table 7.5a * -2., 0., 1., 0., 0.,-0.08, 0.00, 0.01, 0.01, *****----------------------------------------------------------------------- * -2., 2.,-1., 0., 0.,-0.02,-0.01, 0.0 , 0.0, *****----------------------------------------------------------------------- ****** -1., 0., 0.,-1., 0.,-0.10,-0.05, 0.0 ,-0.02, !*** original entry !*** table 7.5a * -1., 0., 0.,-1., 0.,-0.10, 0.00, 0.00, 0.00, *****----------------------------------------------------------------------- ****** -1., 0., 0., 0., 0.,-0.51,-0.26,-0.02,-0.12, !*** original entry !*** table 7.5a * -1., 0., 0., 0., 0.,-0.51, 0.00,-0.02, 0.03, *****----------------------------------------------------------------------- * -1., 2., 0., 0., 0., 0.01, 0.0 , 0.0 , 0.0, * 0.,-2., 1., 0., 0., 0.01, 0.0 , 0.0 , 0.0, * 0., 0.,-1., 0., 0., 0.02, 0.01, 0.0 , 0.0, *****----------------------------------------------------------------------- ****** 0., 0., 1., 0., 0., 0.06, 0.02, 0.0 , 0.01, !*** original entry !*** table 7.5a * 0., 0., 1., 0., 0., 0.06, 0.00, 0.00, 0.00, *****----------------------------------------------------------------------- * 0., 0., 1., 1., 0., 0.01, 0.0 , 0.0 , 0.0, * 0., 2.,-1., 0., 0., 0.01, 0.0 , 0.0 , 0.0, !*** table 7.5a * 1.,-3., 0., 0., 1.,-0.06, 0.00, 0.00, 0.00, * 1.,-2., 0., 1., 0., 0.01, 0.0 , 0.0 , 0.0, *****----------------------------------------------------------------------- ****** 1.,-2., 0., 0., 0.,-1.23,-0.05, 0.06,-0.06, !*** original entry !*** table 7.5a * 1.,-2., 0., 0., 0.,-1.23,-0.07, 0.06, 0.01, *****----------------------------------------------------------------------- * 1.,-1., 0., 0.,-1., 0.02, 0.0 , 0.0 , 0.0, * 1.,-1., 0., 0., 1., 0.04, 0.0 , 0.0 , 0.0, !*** table 7.5a * 1., 0., 0.,-1., 0.,-0.22, 0.01, 0.01, 0.00, *****----------------------------------------------------------------------- ****** 1., 0., 0., 0., 0.,12.02,-0.45,-0.66, 0.17, !*** original entry !*** table 7.5a * 1., 0., 0., 0., 0.,12.00,-0.78,-0.67,-0.03, *****----------------------------------------------------------------------- ****** 1., 0., 0., 1., 0., 1.73,-0.07,-0.10, 0.02, !*** original entry !*** table 7.5a * 1., 0., 0., 1., 0., 1.73,-0.12,-0.10, 0.00, *****----------------------------------------------------------------------- * 1., 0., 0., 2., 0.,-0.04, 0.0 , 0.0 , 0.0, *****----------------------------------------------------------------------- ****** 1., 1., 0., 0.,-1.,-0.50, 0.0 , 0.03, 0.0, !*** original entry !*** table 7.5a * 1., 1., 0., 0.,-1.,-0.50,-0.01, 0.03, 0.00, *****----------------------------------------------------------------------- * 1., 1., 0., 0., 1., 0.01, 0.0 , 0.0 , 0.0, *****----------------------------------------------------------------------- ****** 0., 1., 0., 1.,-1.,-0.01, 0.0 , 0.0 , 0.0, !*** original entry !*** v.dehant 2007 * 1., 1., 0., 1.,-1.,-0.01, 0.0 , 0.0 , 0.0, *****----------------------------------------------------------------------- * 1., 2.,-2., 0., 0.,-0.01, 0.0 , 0.0 , 0.0, *****----------------------------------------------------------------------- ****** 1., 2., 0., 0., 0.,-0.12, 0.01, 0.01, 0.0, !*** original entry !*** table 7.5a * 1., 2., 0., 0., 0.,-0.11, 0.01, 0.01, 0.00, *****----------------------------------------------------------------------- * 2.,-2., 1., 0., 0.,-0.01, 0.0 , 0.0 , 0.0, * 2., 0.,-1., 0., 0.,-0.02, 0.02, 0.0 , 0.01, * 3., 0., 0., 0., 0., 0.0 , 0.01, 0.0 , 0.01, * 3., 0., 0., 1., 0., 0.0 , 0.01, 0.0 , 0.0/ s=218.31664563d0+481267.88194d0*t-0.0014663889d0*t*t * +0.00000185139d0*t**3 tau=fhr*15.d0+280.4606184d0+36000.7700536d0*t+0.00038793d0*t*t * -0.0000000258d0*t**3-s pr=1.396971278*t+0.000308889*t*t+0.000000021*t**3 * +0.000000007*t**4 s=s+pr h=280.46645d0+36000.7697489d0*t+0.00030322222d0*t*t * +0.000000020*t**3-0.00000000654*t**4 p=83.35324312d0+4069.01363525d0*t-0.01032172222d0*t*t * -0.0000124991d0*t**3+0.00000005263d0*t**4 zns=234.95544499d0 +1934.13626197d0*t-0.00207561111d0*t*t * -0.00000213944d0*t**3+0.00000001650d0*t**4 ps=282.93734098d0+1.71945766667d0*t+0.00045688889d0*t*t * -0.00000001778d0*t**3-0.00000000334d0*t**4 *** reduce angles to between 0 and 360 s= dmod( s,360.d0) tau=dmod(tau,360.d0) h= dmod( h,360.d0) p= dmod( p,360.d0) zns=dmod(zns,360.d0) ps= dmod( ps,360.d0) rsta=dsqrt(xsta(1)**2+xsta(2)**2+xsta(3)**2) sinphi=xsta(3)/rsta cosphi=dsqrt(xsta(1)**2+xsta(2)**2)/rsta cosla=xsta(1)/cosphi/rsta sinla=xsta(2)/cosphi/rsta zla = datan2(xsta(2),xsta(1)) do i=1,3 xcorsta(i)=0.d0 enddo do j=1,31 thetaf=(tau+datdi(1,j)*s+datdi(2,j)*h+datdi(3,j)*p+ * datdi(4,j)*zns+datdi(5,j)*ps)*deg2rad dr=datdi(6,j)*2.d0*sinphi*cosphi*sin(thetaf+zla)+ * datdi(7,j)*2.d0*sinphi*cosphi*cos(thetaf+zla) dn=datdi(8,j)*(cosphi**2-sinphi**2)*sin(thetaf+zla)+ * datdi(9,j)*(cosphi**2-sinphi**2)*cos(thetaf+zla) ***** following correction by V.Dehant to match eq.16b, p.81, 2003 Conventions ***** de=datdi(8,j)*sinphi*cos(thetaf+zla)+ de=datdi(8,j)*sinphi*cos(thetaf+zla)- * datdi(9,j)*sinphi*sin(thetaf+zla) xcorsta(1)=xcorsta(1)+dr*cosla*cosphi-de*sinla * -dn*sinphi*cosla xcorsta(2)=xcorsta(2)+dr*sinla*cosphi+de*cosla * -dn*sinphi*sinla xcorsta(3)=xcorsta(3)+dr*sinphi+dn*cosphi enddo do i=1,3 xcorsta(i)=xcorsta(i)/1000.d0 enddo return end *----------------------------------------------------------------------- subroutine step2lon(xsta,fhr,t,xcorsta) implicit double precision (a-h,o-z) double precision deg2rad,fhr,t double precision xsta(3),xcorsta(3),datdi(9,5) data deg2rad/0.017453292519943295769d0/ *** cf. table 7.5b of IERS conventions 2003 (TN.32, pg.82) *** columns are s,h,p,N',ps, dR(ip),dT(ip),dR(op),dT(op) *** IERS cols.= s,h,p,N',ps, dR(ip),dR(op),dT(ip),dT(op) *** units of mm data ((datdi(i,j),i=1,9),j=1,5)/ * 0, 0, 0, 1, 0, 0.47, 0.23, 0.16, 0.07, * 0, 2, 0, 0, 0, -0.20,-0.12,-0.11,-0.05, * 1, 0,-1, 0, 0, -0.11,-0.08,-0.09,-0.04, * 2, 0, 0, 0, 0, -0.13,-0.11,-0.15,-0.07, * 2, 0, 0, 1, 0, -0.05,-0.05,-0.06,-0.03/ s=218.31664563d0+481267.88194d0*t-0.0014663889d0*t*t * +0.00000185139d0*t**3 pr=1.396971278*t+0.000308889*t*t+0.000000021*t**3 * +0.000000007*t**4 s=s+pr h=280.46645d0+36000.7697489d0*t+0.00030322222d0*t*t * +0.000000020*t**3-0.00000000654*t**4 p=83.35324312d0+4069.01363525d0*t-0.01032172222d0*t*t * -0.0000124991d0*t**3+0.00000005263d0*t**4 zns=234.95544499d0 +1934.13626197d0*t-0.00207561111d0*t*t * -0.00000213944d0*t**3+0.00000001650d0*t**4 ps=282.93734098d0+1.71945766667d0*t+0.00045688889d0*t*t * -0.00000001778d0*t**3-0.00000000334d0*t**4 rsta=dsqrt(xsta(1)**2+xsta(2)**2+xsta(3)**2) sinphi=xsta(3)/rsta cosphi=dsqrt(xsta(1)**2+xsta(2)**2)/rsta cosla=xsta(1)/cosphi/rsta sinla=xsta(2)/cosphi/rsta *** reduce angles to between 0 and 360 s= dmod( s,360.d0) ***** tau=dmod(tau,360.d0) !*** tau not used here--09jul28 h= dmod( h,360.d0) p= dmod( p,360.d0) zns=dmod(zns,360.d0) ps= dmod( ps,360.d0) dr_tot=0.d0 dn_tot=0.d0 do i=1,3 xcorsta(i)=0.d0 enddo *** 1 2 3 4 5 6 7 8 9 *** columns are s,h,p,N',ps, dR(ip),dT(ip),dR(op),dT(op) do j=1,5 thetaf=(datdi(1,j)*s+datdi(2,j)*h+datdi(3,j)*p+ * datdi(4,j)*zns+datdi(5,j)*ps)*deg2rad dr=datdi(6,j)*(3.d0*sinphi**2-1.d0)/2.*cos(thetaf)+ * datdi(8,j)*(3.d0*sinphi**2-1.d0)/2.*sin(thetaf) dn=datdi(7,j)*(cosphi*sinphi*2.d0)*cos(thetaf)+ * datdi(9,j)*(cosphi*sinphi*2.d0)*sin(thetaf) de=0.d0 dr_tot=dr_tot+dr dn_tot=dn_tot+dn xcorsta(1)=xcorsta(1)+dr*cosla*cosphi-de*sinla * -dn*sinphi*cosla xcorsta(2)=xcorsta(2)+dr*sinla*cosphi+de*cosla * -dn*sinphi*sinla xcorsta(3)=xcorsta(3)+dr*sinphi+dn*cosphi enddo do i=1,3 xcorsta(i)=xcorsta(i)/1000.d0 enddo return end *----------------------------------------------------------------------- subroutine st1idiu(xsta,xsun,xmon,fac2sun,fac2mon,xcorsta) *** this subroutine gives the out-of-phase corrections induced by *** mantle inelasticity in the diurnal band *** input: xsta,xsun,xmon,fac2sun,fac2mon *** output: xcorsta implicit double precision (a-h,o-z) double precision xsta(3),xsun(3),xmon(3),xcorsta(3) double precision fac2sun,fac2mon data dhi/-0.0025d0/,dli/-0.0007d0/ rsta=enorm8(xsta) sinphi=xsta(3)/rsta cosphi=dsqrt(xsta(1)**2+xsta(2)**2)/rsta cos2phi=cosphi**2-sinphi**2 sinla=xsta(2)/cosphi/rsta cosla=xsta(1)/cosphi/rsta rmon=enorm8(xmon) rsun=enorm8(xsun) drsun=-3.d0*dhi*sinphi*cosphi*fac2sun*xsun(3)*(xsun(1)* * sinla-xsun(2)*cosla)/rsun**2 drmon=-3.d0*dhi*sinphi*cosphi*fac2mon*xmon(3)*(xmon(1)* * sinla-xmon(2)*cosla)/rmon**2 dnsun=-3.d0*dli*cos2phi*fac2sun*xsun(3)*(xsun(1)*sinla- * xsun(2)*cosla)/rsun**2 dnmon=-3.d0*dli*cos2phi*fac2mon*xmon(3)*(xmon(1)*sinla- * xmon(2)*cosla)/rmon**2 desun=-3.d0*dli*sinphi*fac2sun*xsun(3)* * (xsun(1)*cosla+xsun(2)*sinla)/rsun**2 demon=-3.d0*dli*sinphi*fac2mon*xmon(3)* * (xmon(1)*cosla+xmon(2)*sinla)/rmon**2 dr=drsun+drmon dn=dnsun+dnmon de=desun+demon xcorsta(1)=dr*cosla*cosphi-de*sinla-dn*sinphi*cosla xcorsta(2)=dr*sinla*cosphi+de*cosla-dn*sinphi*sinla xcorsta(3)=dr*sinphi +dn*cosphi return end *----------------------------------------------------------------------- subroutine st1isem(xsta,xsun,xmon,fac2sun,fac2mon,xcorsta) *** this subroutine gives the out-of-phase corrections induced by *** mantle inelasticity in the diurnal band *** input: xsta,xsun,xmon,fac2sun,fac2mon *** output: xcorsta implicit double precision (a-h,o-z) double precision xsta(3),xsun(3),xmon(3),xcorsta(3) double precision fac2sun, fac2mon data dhi/-0.0022d0/,dli/-0.0007d0/ rsta=enorm8(xsta) sinphi=xsta(3)/rsta cosphi=dsqrt(xsta(1)**2+xsta(2)**2)/rsta sinla=xsta(2)/cosphi/rsta cosla=xsta(1)/cosphi/rsta costwola=cosla**2-sinla**2 sintwola=2.d0*cosla*sinla rmon=enorm8(xmon) rsun=enorm8(xsun) drsun=-3.d0/4.d0*dhi*cosphi**2*fac2sun*((xsun(1)**2-xsun(2)**2)* * sintwola-2.*xsun(1)*xsun(2)*costwola)/rsun**2 drmon=-3.d0/4.d0*dhi*cosphi**2*fac2mon*((xmon(1)**2-xmon(2)**2)* * sintwola-2.*xmon(1)*xmon(2)*costwola)/rmon**2 dnsun=1.5d0*dli*sinphi*cosphi*fac2sun*((xsun(1)**2-xsun(2)**2)* * sintwola-2.d0*xsun(1)*xsun(2)*costwola)/rsun**2 dnmon=1.5d0*dli*sinphi*cosphi*fac2mon*((xmon(1)**2-xmon(2)**2)* * sintwola-2.d0*xmon(1)*xmon(2)*costwola)/rmon**2 desun=-3.d0/2.d0*dli*cosphi*fac2sun*((xsun(1)**2-xsun(2)**2)* * costwola+2.*xsun(1)*xsun(2)*sintwola)/rsun**2 demon=-3.d0/2.d0*dli*cosphi*fac2mon*((xmon(1)**2-xmon(2)**2)* * costwola+2.d0*xmon(1)*xmon(2)*sintwola)/rmon**2 dr=drsun+drmon dn=dnsun+dnmon de=desun+demon xcorsta(1)=dr*cosla*cosphi-de*sinla-dn*sinphi*cosla xcorsta(2)=dr*sinla*cosphi+de*cosla-dn*sinphi*sinla xcorsta(3)=dr*sinphi+dn*cosphi return end *----------------------------------------------------------------------- subroutine sprod(x,y,scal,r1,r2) *** computation of the scalar-product of two vectors and their norms *** input: x(i),i=1,2,3 -- components of vector x *** y(i),i=1,2,3 -- components of vector y *** output: scal -- scalar product of x and y *** r1,r2 -- lengths of the two vectors x and y implicit double precision (a-h,o-z) double precision x(3),y(3) double precision r1,r2,scal r1=dsqrt(x(1)*x(1) + x(2)*x(2) + x(3)*x(3)) r2=dsqrt(y(1)*y(1) + y(2)*y(2) + y(3)*y(3)) scal= x(1)*y(1) + x(2)*y(2) + x(3)*y(3) return end *----------------------------------------------------------------------- double precision function enorm8(a) *** compute euclidian norm of a vector (of length 3) double precision a(3) enorm8=dsqrt(a(1)*a(1) + a(2)*a(2) + a(3)*a(3)) return end *----------------------------------------------------------------------- subroutine zero_vec8(v) *** initialize a vector (of length 3) to zero double precision v(3) v(1)=0.d0 v(2)=0.d0 v(3)=0.d0 return end *@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@ subroutine moonxyz(mjd,fmjd,rm,lflag) *** get low-precision, geocentric coordinates for moon (ECEF) *** UTC version *** input: mjd/fmjd, is Modified Julian Date (and fractional) in UTC time *** output: rm, is geocentric lunar position vector [m] in ECEF *** lflag -- leap second table limit flag, false:flag not raised *** 1."satellite orbits: models, methods, applications" montenbruck & gill(2000) *** section 3.3.2, pg. 72-73 *** 2."astronomy on the personal computer, 4th ed." montenbruck & pfleger (2005) *** section 3.2, pg. 38-39 routine MiniMoon implicit double precision(a-h,o-z) double precision rm(3) integer mjd double precision fmjd logical lflag,leapflag !*** leap second table limit flag !*** leap second table limit flag save /limitflag/ common/limitflag/leapflag common/stuff/rad,pi,pi2 *** use TT for lunar ephemerides leapflag=lflag !*** UTC time (sec of day) !*** TT time (sec of day) !*** TT time (fract. day) tsecutc=fmjd*86400.d0 tsectt =utc2ttt(tsecutc) fmjdtt =tsectt/86400.d0 lflag = leapflag *** julian centuries since 1.5 january 2000 (J2000) *** (note: also low precision use of mjd --> tjd) !*** Julian Date, TT !*** julian centuries, TT tjdtt = mjd+fmjdtt+2400000.5d0 t = (tjdtt - 2451545.d0)/36525.d0 *** el0 -- mean longitude of Moon (deg) *** el -- mean anomaly of Moon (deg) *** elp -- mean anomaly of Sun (deg) *** f -- mean angular distance of Moon from ascending node (deg) *** d -- difference between mean longitudes of Sun and Moon (deg) *** equations 3.47, p.72 el0=218.31617d0 + 481267.88088d0*t -1.3972*t el =134.96292d0 + 477198.86753d0*t elp=357.52543d0 + 35999.04944d0*t f = 93.27283d0 + 483202.01873d0*t d =297.85027d0 + 445267.11135d0*t *** longitude w.r.t. equinox and ecliptic of year 2000 !*** eq 3.48, p.72 selond=el0 * +22640.d0/3600.d0*dsin((el )/rad) * + 769.d0/3600.d0*dsin((el+el )/rad) * - 4586.d0/3600.d0*dsin((el-d-d )/rad) * + 2370.d0/3600.d0*dsin((d+d )/rad) * - 668.d0/3600.d0*dsin((elp )/rad) * - 412.d0/3600.d0*dsin((f+f )/rad) * - 212.d0/3600.d0*dsin((el+el-d-d )/rad) * - 206.d0/3600.d0*dsin((el+elp-d-d)/rad) * + 192.d0/3600.d0*dsin((el+d+d )/rad) * - 165.d0/3600.d0*dsin((elp-d-d )/rad) * + 148.d0/3600.d0*dsin((el-elp )/rad) * - 125.d0/3600.d0*dsin((d )/rad) * - 110.d0/3600.d0*dsin((el+elp )/rad) * - 55.d0/3600.d0*dsin((f+f-d-d )/rad) *** latitude w.r.t. equinox and ecliptic of year 2000 !*** temporary term q = 412.d0/3600.d0*dsin((f+f)/rad) * +541.d0/3600.d0*dsin((elp)/rad) !*** eq 3.49, p.72 selatd= * +18520.d0/3600.d0*dsin((f+selond-el0+q)/rad) * - 526.d0/3600.d0*dsin((f-d-d )/rad) * + 44.d0/3600.d0*dsin((el+f-d-d )/rad) * - 31.d0/3600.d0*dsin((-el+f-d-d )/rad) * - 25.d0/3600.d0*dsin((-el-el+f )/rad) * - 23.d0/3600.d0*dsin((elp+f-d-d )/rad) * + 21.d0/3600.d0*dsin((-el+f )/rad) * + 11.d0/3600.d0*dsin((-elp+f-d-d)/rad) *** distance from Earth center to Moon (m) !*** eq 3.50, p.72 rse= 385000.d0*1000.d0 * - 20905.d0*1000.d0*dcos((el )/rad) * - 3699.d0*1000.d0*dcos((d+d-el )/rad) * - 2956.d0*1000.d0*dcos((d+d )/rad) * - 570.d0*1000.d0*dcos((el+el )/rad) * + 246.d0*1000.d0*dcos((el+el-d-d )/rad) * - 205.d0*1000.d0*dcos((elp-d-d )/rad) * - 171.d0*1000.d0*dcos((el+d+d )/rad) * - 152.d0*1000.d0*dcos((el+elp-d-d)/rad) *** convert spherical ecliptic coordinates to equatorial cartesian *** precession of equinox wrt. J2000 (p.71) !*** degrees selond=selond + 1.3972d0*t *** position vector of moon (mean equinox & ecliptic of J2000) (EME2000, ICRF) *** (plus long. advance due to precession -- eq. above) !*** obliquity of the J2000 ecliptic oblir=23.43929111d0/rad sselat=dsin(selatd/rad) cselat=dcos(selatd/rad) sselon=dsin(selond/rad) cselon=dcos(selond/rad) !*** meters !*** eq. 3.51, p.72 !*** meters !*** eq. 3.51, p.72 !*** meters !*** eq. 3.51, p.72 t1 = rse*cselon*cselat t2 = rse*sselon*cselat t3 = rse* sselat !*** eq. 3.51, p.72 call rot1(-oblir,t1,t2,t3,rm1,rm2,rm3) *** convert position vector of moon to ECEF (ignore polar motion/LOD) !*** sec 2.3.1,p.33 !*** eq. 2.89, p.37 call getghar(mjd,fmjd,ghar) call rot3(ghar,rm1,rm2,rm3,rm(1),rm(2),rm(3)) return end ******************************************************************************** subroutine getghar(mjd,fmjd,ghar) *** convert mjd/fmjd in UTC time to Greenwich hour angle (in radians) *** "satellite orbits: models, methods, applications" montenbruck & gill(2000) *** section 2.3.1, pg. 33 implicit double precision(a-h,o-z) integer mjd double precision fmjd,ghar common/stuff/rad,pi,pi2 *** need UTC to get sidereal time ("astronomy on the personal computer", 4th ed) *** (pg.43, montenbruck & pfleger, springer, 2005) !*** UTC time (sec of day) !*** UTC time (fract. day) tsecutc=fmjd*86400.d0 fmjdutc=tsecutc/86400.d0 ***** d = MJD - 51544.5d0 !*** footnote !*** days since J2000 d =(mjd-51544) + (fmjdutc-0.5d0) *** greenwich hour angle for J2000 (12:00:00 on 1 Jan 2000) ***** ghad = 100.46061837504d0 + 360.9856473662862d0*d !*** eq. 2.85 (+digits) !*** corrn. (+digits) ghad = 280.46061837504d0 + 360.9856473662862d0*d **** normalize to 0-360 and convert to radians i = ghad/360.d0 ghar =(ghad-i*360.d0)/rad 1 if(ghar.gt.pi2) then ghar=ghar-pi2 go to 1 endif 2 if(ghar.lt.0.d0) then ghar=ghar+pi2 go to 2 endif return end ******************************************************************************** subroutine sunxyz(mjd,fmjd,rs,lflag) *** get low-precision, geocentric coordinates for sun (ECEF) *** input, mjd/fmjd, is Modified Julian Date (and fractional) in UTC time *** output, rs, is geocentric solar position vector [m] in ECEF *** lflag -- leap second table limit flag, false:flag not raised *** 1."satellite orbits: models, methods, applications" montenbruck & gill(2000) *** section 3.3.2, pg. 70-71 *** 2."astronomy on the personal computer, 4th ed." montenbruck & pfleger (2005) *** section 3.2, pg. 39 routine MiniSun implicit double precision(a-h,o-z) double precision rs(3) double precision fmjd integer mjd logical lflag,leapflag !*** leap second table limit flag !*** leap second table limit flag save /limitflag/ common/limitflag/leapflag common/stuff/rad,pi,pi2 *** mean elements for year 2000, sun ecliptic orbit wrt. Earth !*** obliquity of the J2000 ecliptic obe =23.43929111d0/rad sobe=dsin(obe) cobe=dcos(obe) !*** RAAN + arg.peri. (deg.) opod=282.9400d0 *** use TT for solar ephemerides leapflag=lflag !*** UTC time (sec of day) !*** TT time (sec of day) !*** TT time (fract. day) tsecutc=fmjd*86400.d0 tsectt =utc2ttt(tsecutc) fmjdtt =tsectt/86400.d0 lflag = leapflag *** julian centuries since 1.5 january 2000 (J2000) *** (note: also low precision use of mjd --> tjd) !*** Julian Date, TT !*** julian centuries, TT !*** degrees !*** radians !*** radians tjdtt = mjd+fmjdtt+2400000.5d0 t = (tjdtt - 2451545.d0)/36525.d0 emdeg = 357.5256d0 + 35999.049d0*t em = emdeg/rad em2 = em+em *** series expansions in mean anomaly, em (eq. 3.43, p.71) !*** m. r=(149.619d0-2.499d0*dcos(em)-0.021d0*dcos(em2))*1.d9 slond=opod + emdeg + (6892.d0*dsin(em)+72.d0*dsin(em2))/3600.d0 *** precession of equinox wrt. J2000 (p.71) !*** degrees slond=slond + 1.3972d0*t *** position vector of sun (mean equinox & ecliptic of J2000) (EME2000, ICRF) *** (plus long. advance due to precession -- eq. above) !*** radians slon =slond/rad sslon=dsin(slon) cslon=dcos(slon) !*** meters !*** eq. 3.46, p.71 !*** meters !*** eq. 3.46, p.71 !*** meters !*** eq. 3.46, p.71 rs1 = r*cslon rs2 = r*sslon*cobe rs3 = r*sslon*sobe *** convert position vector of sun to ECEF (ignore polar motion/LOD) !*** sec 2.3.1,p.33 !*** eq. 2.89, p.37 call getghar(mjd,fmjd,ghar) call rot3(ghar,rs1,rs2,rs3,rs(1),rs(2),rs(3)) return end ******************************************************************************** subroutine lhsaaz(u,v,w,ra,az,va) *** determine range,azimuth,vertical angle from local horizon coord. implicit double precision(a-h,o-z) double precision u,v,w,ra,az,va s2=u*u+v*v r2=s2+w*w s =dsqrt(s2) ra=dsqrt(r2) az=datan2(v,u) va=datan2(w,s) return end *----------------------------------------------------------------------- subroutine geoxyz(gla,glo,eht,x,y,z) *** convert geodetic lat, long, ellip ht. to x,y,z implicit double precision(a-h,o-z) double precision gla,glo,eht,x,y,z common/comgrs/a,e2 sla=dsin(gla) cla=dcos(gla) w2=1.d0-e2*sla*sla w=dsqrt(w2) en=a/w x=(en+eht)*cla*dcos(glo) y=(en+eht)*cla*dsin(glo) z=(en*(1.d0-e2)+eht)*sla return end *----------------------------------------------------------------------- subroutine rge(gla,glo,u,v,w,x,y,z) *** given a rectangular cartesian system (x,y,z) *** compute a geodetic h cartesian sys (u,v,w) implicit double precision(a-h,o-z) double precision gla,glo,u,v,w,x,y,z sb=dsin(gla) cb=dcos(gla) sl=dsin(glo) cl=dcos(glo) u=-sb*cl*x-sb*sl*y+cb*z v=- sl*x+ cl*y w= cb*cl*x+cb*sl*y+sb*z return end *----------------------------------------------------------------------- subroutine rot1(theta,x,y,z,u,v,w) *** rotate coordinate axes about 1 axis by angle of theta radians *** x,y,z transformed into u,v,w implicit double precision(a-h,o-z) double precision theta,x,y,z,u,v,w s=dsin(theta) c=dcos(theta) u=x v=c*y+s*z w=c*z-s*y return end *----------------------------------------------------------------------- subroutine rot3(theta,x,y,z,u,v,w) *** rotate coordinate axes about 3 axis by angle of theta radians *** x,y,z transformed into u,v,w implicit double precision(a-h,o-z) double precision theta,x,y,z,u,v,w s=dsin(theta) c=dcos(theta) u=c*x+s*y v=c*y-s*x w=z return end ************************************************************************ *** time conversion **************************************************** ************************************************************************ subroutine setjd0(iyr,imo,idy) *** set the integer part of a modified julian date as epoch, mjd0 *** the modified julian day is derived from civil time as in civmjd() *** allows single number expression of time in seconds w.r.t. mjd0 implicit double precision(a-h,o-z) integer y,iyr,imo,idy save /mjdoff/ common/mjdoff/mjd0 if(iyr.lt.1900) stop 34587 if(imo.le.2) then y=iyr-1 m=imo+12 else y=iyr m=imo endif it1=365.25d0*y it2=30.6001d0*(m+1) mjd=it1+it2+idy-679019 *** now set the epoch for future time computations mjd0=mjd return end subroutine civjts(iyr,imo,idy,ihr,imn,sec,tsec) *** convert civil date to time in seconds past mjd epoch, mjd0 *** requires initialization of mjd0 by setjd0() *** imo in range 1-12, idy in range 1-31 *** only valid in range mar-1900 thru feb-2100 (leap year protocols) *** ref: hofmann-wellenhof, 2nd ed., pg 34-35 *** adapted from civmjd() implicit double precision(a-h,o-z) integer y,iyr,imo,idy,ihr,imn double precision sec,tsec save /mjdoff/ common/mjdoff/mjd0 if(iyr.lt.1900) stop 34589 if(imo.le.2) then y=iyr-1 m=imo+12 else y=iyr m=imo endif it1=365.25d0*y it2=30.6001d0*(m+1) mjd=it1+it2+idy-679019 tsec=(mjd-mjd0)*86400.d0+3600*ihr+60*imn+sec return end subroutine jtsciv(tsec,iyr,imo,idy,ihr,imn,sec) *** convert time in seconds past mjd0 epoch into civil date *** requires initialization of mjd0 by setjd0() *** imo in range 1-12, idy in range 1-31 *** only valid in range mar-1900 thru feb-2100 *** ref: hofmann-wellenhof, 2nd ed., pg 34-35 *** adapted from mjdciv() implicit double precision(a-h,o-z) integer iyr,imo,idy,ihr,imn double precision sec,tsec save /mjdoff/ common/mjdoff/mjd0 mjd=mjd0+tsec/86400.d0 *** the following equation preserves significant digits fmjd=dmod(tsec,86400.d0)/86400.d0 rjd=mjd+fmjd+2400000.5d0 ia=(rjd+0.5d0) ib=ia+1537 ic=(ib-122.1d0)/365.25d0 id=365.25d0*ic ie=(ib-id)/30.6001d0 *** the fractional part of a julian day is (fractional mjd + 0.5) *** therefore, fractional part of julian day + 0.5 is (fractional mjd) it1=ie*30.6001d0 idy=ib-id-it1+fmjd it2=ie/14.d0 imo=ie-1-12*it2 it3=(7+imo)/10.d0 iyr=ic-4715-it3 tmp=fmjd*24.d0 ihr=tmp tmp=(tmp-ihr)*60.d0 imn=tmp sec=(tmp-imn)*60.d0 return end ************************************************************************ subroutine civmjd(iyr,imo,idy,ihr,imn,sec,mjd,fmjd) *** convert civil date to modified julian date *** imo in range 1-12, idy in range 1-31 *** only valid in range mar-1900 thru feb-2100 (leap year protocols) *** ref: hofmann-wellenhof, 2nd ed., pg 34-35 *** operation confirmed against table 3.3 values on pg.34 implicit double precision(a-h,o-z) integer y,iyr,imo,idy,ihr,imn,mjd double precision sec,fmjd if(iyr.lt.1900) stop 34588 if(imo.le.2) then y=iyr-1 m=imo+12 else y=iyr m=imo endif it1=365.25d0*y it2=30.6001d0*(m+1) mjd=it1+it2+idy-679019 fmjd=(3600*ihr+60*imn+sec)/86400.d0 return end *----------------------------------------------------------------------- subroutine mjdciv(mjd,fmjd,iyr,imo,idy,ihr,imn,sec) *** convert modified julian date to civil date *** imo in range 1-12, idy in range 1-31 *** only valid in range mar-1900 thru feb-2100 *** ref: hofmann-wellenhof, 2nd ed., pg 34-35 *** operation confirmed for leap years (incl. year 2000) implicit double precision(a-h,o-z) integer mjd,iyr,imo,idy,ihr,imn double precision fmjd,sec rjd=mjd+fmjd+2400000.5d0 ia=(rjd+0.5d0) ib=ia+1537 ic=(ib-122.1d0)/365.25d0 id=365.25d0*ic ie=(ib-id)/30.6001d0 *** the fractional part of a julian day is fractional mjd + 0.5 *** therefore, fractional part of julian day + 0.5 is fractional mjd it1=ie*30.6001d0 idy=ib-id-it1+fmjd it2=ie/14.d0 imo=ie-1-12*it2 it3=(7+imo)/10.d0 iyr=ic-4715-it3 tmp=fmjd*24.d0 ihr=tmp tmp=(tmp-ihr)*60.d0 imn=tmp sec=(tmp-imn)*60.d0 return end ************************************************************************ *** new supplemental time functions ************************************ ************************************************************************ double precision function utc2ttt(tutc) *** convert utc (sec) to terrestrial time (sec) implicit double precision(a-h,o-z) double precision tutc ttai = utc2tai(tutc) utc2ttt= tai2tt(ttai) return end *----------------------------------------------------------------------- double precision function gps2ttt(tgps) *** convert gps time (sec) to terrestrial time (sec) implicit double precision(a-h,o-z) double precision tgps ttai = gps2tai(tgps) gps2ttt= tai2tt(ttai) return end *----------------------------------------------------------------------- double precision function utc2tai(tutc) *** convert utc (sec) to tai (sec) implicit double precision(a-h,o-z) double precision tutc utc2tai = tutc - getutcmtai(tutc) return end *----------------------------------------------------------------------- double precision function getutcmtai(tsec) *** get utc - tai (s) ***** "Julian Date Converter" ***** http://aa.usno.navy.mil/data/docs/JulianDate.php ***** http://www.csgnetwork.com/julianmodifdateconv.html implicit double precision(a-h,o-z) double precision tsec !*** upper limit, leap second table, 2024jun28 !*** lower limit, leap second table, 1972jan01 parameter(MJDUPPER=60489) parameter(MJDLOWER=41317) !*** leap second table limit flag logical leapflag save /limitflag/ !*** leap second table limit flag common/limitflag/leapflag save /mjdoff/ common/mjdoff/mjd0 *** clone for tests (and do any rollover) ttsec=tsec mjd0t=mjd0 1 if(ttsec.ge.86400.d0) then ttsec=ttsec-86400.d0 mjd0t=mjd0t+1 go to 1 endif 2 if(ttsec.lt.0.d0) then ttsec=ttsec+86400.d0 mjd0t=mjd0t-1 go to 2 endif *** test upper table limit (upper limit set by bulletin C memos) if(mjd0t.gt.MJDUPPER) then !*** true means flag *IS* raised !*** return the upper table value leapflag =.true. getutcmtai= -37.d0 return endif *** test lower table limit if(mjd0t.lt.MJDLOWER) then !*** true means flag *IS* raised !*** return the lower table value leapflag=.true. getutcmtai= -10.d0 return endif ***** http://maia.usno.navy.mil/ser7/tai-utc.dat *** 1972 JAN 1 =JD 2441317.5 TAI-UTC= 10.0s *** 1972 JUL 1 =JD 2441499.5 TAI-UTC= 11.0s *** 1973 JAN 1 =JD 2441683.5 TAI-UTC= 12.0s *** 1974 JAN 1 =JD 2442048.5 TAI-UTC= 13.0s *** 1975 JAN 1 =JD 2442413.5 TAI-UTC= 14.0s *** 1976 JAN 1 =JD 2442778.5 TAI-UTC= 15.0s *** 1977 JAN 1 =JD 2443144.5 TAI-UTC= 16.0s *** 1978 JAN 1 =JD 2443509.5 TAI-UTC= 17.0s *** 1979 JAN 1 =JD 2443874.5 TAI-UTC= 18.0s *** 1980 JAN 1 =JD 2444239.5 TAI-UTC= 19.0s *** 1981 JUL 1 =JD 2444786.5 TAI-UTC= 20.0s *** 1982 JUL 1 =JD 2445151.5 TAI-UTC= 21.0s *** 1983 JUL 1 =JD 2445516.5 TAI-UTC= 22.0s *** 1985 JUL 1 =JD 2446247.5 TAI-UTC= 23.0s *** 1988 JAN 1 =JD 2447161.5 TAI-UTC= 24.0s *** 1990 JAN 1 =JD 2447892.5 TAI-UTC= 25.0s *** 1991 JAN 1 =JD 2448257.5 TAI-UTC= 26.0s *** 1992 JUL 1 =JD 2448804.5 TAI-UTC= 27.0s *** 1993 JUL 1 =JD 2449169.5 TAI-UTC= 28.0s *** 1994 JUL 1 =JD 2449534.5 TAI-UTC= 29.0s *** 1996 JAN 1 =JD 2450083.5 TAI-UTC= 30.0s *** 1997 JUL 1 =JD 2450630.5 TAI-UTC= 31.0s *** 1999 JAN 1 =JD 2451179.5 TAI-UTC= 32.0s *** 2006 JAN 1 =JD 2453736.5 TAI-UTC= 33.0s *** 2009 JAN 1 =JD 2454832.5 TAI-UTC= 34.0s *** 2012 JUL 1 =JD 2456109.5 TAI-UTC= 35.0s *** 2015 JUL 1 =JD 2457204.5 TAI-UTC= 36.0s *** 2017 JAN 1 =JD 2457754.5 TAI-UTC= 37.0s ***** other leap second references at: ***** http://hpiers.obspm.fr/eoppc/bul/bulc/Leap_Second_History.dat ***** http://hpiers.obspm.fr/eoppc/bul/bulc/bulletinc.dat ***** File expires on 28 June 2024 *** test against newest leaps first if (mjd0t.ge.57754) then !*** 2017 JAN 1 = 57754 tai_utc = 37.d0 elseif(mjd0t.ge.57204) then !*** 2015 JUL 1 = 57204 tai_utc = 36.d0 elseif(mjd0t.ge.56109) then !*** 2012 JUL 1 = 56109 tai_utc = 35.d0 elseif(mjd0t.ge.54832) then !*** 2009 JAN 1 = 54832 tai_utc = 34.d0 elseif(mjd0t.ge.53736) then !*** 2006 JAN 1 = 53736 tai_utc = 33.d0 elseif(mjd0t.ge.51179) then !*** 1999 JAN 1 = 51179 tai_utc = 32.d0 elseif(mjd0t.ge.50630) then !*** 1997 JUL 1 = 50630 tai_utc = 31.d0 elseif(mjd0t.ge.50083) then !*** 1996 JAN 1 = 50083 tai_utc = 30.d0 elseif(mjd0t.ge.49534) then !*** 1994 JUL 1 = 49534 tai_utc = 29.d0 elseif(mjd0t.ge.49169) then !*** 1993 JUL 1 = 49169 tai_utc = 28.d0 elseif(mjd0t.ge.48804) then !*** 1992 JUL 1 = 48804 tai_utc = 27.d0 elseif(mjd0t.ge.48257) then !*** 1991 JAN 1 = 48257 tai_utc = 26.d0 elseif(mjd0t.ge.47892) then !*** 1990 JAN 1 = 47892 tai_utc = 25.d0 elseif(mjd0t.ge.47161) then !*** 1988 JAN 1 = 47161 tai_utc = 24.d0 elseif(mjd0t.ge.46247) then !*** 1985 JUL 1 = 46247 tai_utc = 23.d0 elseif(mjd0t.ge.45516) then !*** 1983 JUL 1 = 45516 tai_utc = 22.d0 elseif(mjd0t.ge.45151) then !*** 1982 JUL 1 = 45151 tai_utc = 21.d0 elseif(mjd0t.ge.44786) then !*** 1981 JUL 1 = 44786 tai_utc = 20.d0 elseif(mjd0t.ge.44239) then !*** 1980 JAN 1 = 44239 tai_utc = 19.d0 elseif(mjd0t.ge.43874) then !*** 1979 JAN 1 = 43874 tai_utc = 18.d0 elseif(mjd0t.ge.43509) then !*** 1978 JAN 1 = 43509 tai_utc = 17.d0 elseif(mjd0t.ge.43144) then !*** 1977 JAN 1 = 43144 tai_utc = 16.d0 elseif(mjd0t.ge.42778) then !*** 1976 JAN 1 = 42778 tai_utc = 15.d0 elseif(mjd0t.ge.42413) then !*** 1975 JAN 1 = 42413 tai_utc = 14.d0 elseif(mjd0t.ge.42048) then !*** 1974 JAN 1 = 42048 tai_utc = 13.d0 elseif(mjd0t.ge.41683) then !*** 1973 JAN 1 = 41683 tai_utc = 12.d0 elseif(mjd0t.ge.41499) then !*** 1972 JUL 1 = 41499 tai_utc = 11.d0 elseif(mjd0t.ge.41317) then !*** 1972 JAN 1 = 41317 tai_utc = 10.d0 *** should never, ever get here else write(*,*) 'FATAL ERROR --' write(*,*) 'fell thru tests in gpsleap()' stop 66768 endif *** return utc - tai (in seconds) getutcmtai = -tai_utc return end *----------------------------------------------------------------------- double precision function tai2tt(ttai) *** convert tai (sec) to terrestrial time (sec) implicit double precision(a-h,o-z) double precision ttai ***** http://tycho.usno.navy.mil/systime.html tai2tt = ttai + 32.184d0 return end *----------------------------------------------------------------------- double precision function gps2tai(tgps) *** convert gps time (sec) to tai (sec) implicit double precision(a-h,o-z) double precision tgps ***** http://leapsecond.com/java/gpsclock.htm ***** http://tycho.usno.navy.mil/leapsec.html gps2tai = tgps + 19.d0 return end PySolid-0.3.3/tests/000077500000000000000000000000001463726313600142555ustar00rootroot00000000000000PySolid-0.3.3/tests/grid.py000077500000000000000000000055731463726313600155710ustar00rootroot00000000000000#!/usr/bin/env python3 # Author: Zhang Yunjun, Jan 2021 # Copyright 2020, by the California Institute of Technology. import os import sys import datetime as dt import numpy as np import pysolid if __name__ == '__main__': # print the file/module path print('-'*50) print(os.path.abspath(__file__)) # prepare inputs dt_obj = dt.datetime(2020, 12, 25, 14, 7, 44) atr = { 'LENGTH' : 400, 'WIDTH' : 500, 'X_FIRST' : -118.2, 'Y_FIRST' : 33.8, 'X_STEP' : 0.000833333, 'Y_STEP' : -0.000833333, } # reference # calculated based on version 0.3.2.post6 on Jun 24, 2024 # env: macOS with python-3.10, numpy-1.24 # install: manual compilation via f2py tide_e_80_100 = np.array( [[0.01628786, 0.01630887, 0.01633078, 0.01635247, 0.01637394], [0.01633248, 0.01635348, 0.01637538, 0.01639706, 0.01641851], [0.01638009, 0.01640107, 0.01642296, 0.01644462, 0.01646606], [0.01642767, 0.01644864, 0.01647052, 0.01649217, 0.01651359], [0.01647523, 0.01649619, 0.01651805, 0.01653968, 0.01656109]], ) tide_n_80_100 = np.array( [[-0.02406203, -0.02412341, -0.02418807, -0.02425273, -0.0243174 ], [-0.02407558, -0.02413699, -0.02420168, -0.02426637, -0.02433107], [-0.02408992, -0.02415136, -0.02421608, -0.02428081, -0.02434554], [-0.02410413, -0.0241656 , -0.02423036, -0.02429511, -0.02435988], [-0.02411821, -0.02417972, -0.0242445 , -0.02430929, -0.02437408]], ) tide_u_80_100 = np.array( [[-0.05548462, -0.05533455, -0.05517631, -0.05501789, -0.05485928], [-0.05529561, -0.0551451 , -0.05498639, -0.0548275 , -0.05466843], [-0.05509374, -0.05494276, -0.05478355, -0.05462417, -0.05446461], [-0.05489176, -0.05474031, -0.05458061, -0.05442073, -0.05426067], [-0.05468968, -0.05453776, -0.05437757, -0.05421719, -0.05405664]], ) # calculate (tide_e, tide_n, tide_u) = pysolid.calc_solid_earth_tides_grid(dt_obj, atr, verbose=True) # compare assert np.allclose(tide_e[::80, ::100], tide_e_80_100) assert np.allclose(tide_n[::80, ::100], tide_n_80_100) assert np.allclose(tide_u[::80, ::100], tide_u_80_100) # plot out_dir = os.path.abspath(os.path.join(os.path.dirname(__file__), 'pic')) os.makedirs(out_dir, exist_ok=True) out_fig = os.path.join(out_dir, 'grid.png') pysolid.plot_solid_earth_tides_grid( tide_e, tide_n, tide_u, dt_obj, out_fig=out_fig, display=False) # open the plotted figures if sys.platform in ['linux']: os.system(f'display {out_fig}') elif sys.platform in ['darwin']: os.system(f'open {out_fig}') elif sys.platform.startswith('win'): os.system(out_fig) else: print(f'Unknown OS system ({sys.platform}). Check results in file: {out_fig}.') PySolid-0.3.3/tests/point.py000077500000000000000000000052631463726313600157710ustar00rootroot00000000000000#!/usr/bin/env python3 # Author: Zhang Yunjun, Jan 2021 # Copyright 2020, by the California Institute of Technology. import os import sys import datetime as dt import numpy as np import pysolid if __name__ == '__main__': # print the file/module path print('-'*50) print(os.path.abspath(__file__)) # prepare inputs lat, lon = 34.0, -118.0 # Los Angles, CA dt_obj0 = dt.datetime(2020, 11, 5, 12, 0, 0) dt_obj1 = dt.datetime(2020, 12, 31, 0, 0, 0) # reference # calculated based on version 0.3.2.post6 on Jun 24, 2024 # env: macOS with python-3.10, numpy-1.24 # install: manual compilation via f2py dt_out_8000 = np.array( [dt.datetime(2020, 11, 5, 12, 0), dt.datetime(2020, 11, 11, 1, 20), dt.datetime(2020, 11, 16, 14, 40), dt.datetime(2020, 11, 22, 4, 0), dt.datetime(2020, 11, 27, 17, 20), dt.datetime(2020, 12, 3, 6, 40), dt.datetime(2020, 12, 8, 20, 0), dt.datetime(2020, 12, 14, 9, 20), dt.datetime(2020, 12, 19, 22, 40), dt.datetime(2020, 12, 25, 12, 0)], dtype=object, ) tide_e_8000 = np.array( [-0.02975027, 0.04146837, -0.02690945, -0.00019223, 0.01624152, 0.0532655 , -0.02140918, -0.05554432, 0.01371739, -0.00516968], ) tide_n_8000 = np.array( [-0.01275229, -0.02834036, 0.00886857, -0.03247227, -0.05237735, -0.00590791, -0.01990448, -0.01964124, -0.04439581, -0.00410378], ) tide_u_8000 = np.array( [ 0.16008235, -0.05721991, -0.15654693, -0.00041214, 0.03041098, 0.13082217, -0.1006462 , 0.24870719, -0.02648802, -0.08420228], ) # calculate (dt_out, tide_e, tide_n, tide_u) = pysolid.calc_solid_earth_tides_point(lat, lon, dt_obj0, dt_obj1, verbose=False) # compare assert all(dt_out[::8000] == dt_out_8000) assert np.allclose(tide_e[::8000], tide_e_8000) assert np.allclose(tide_n[::8000], tide_n_8000) assert np.allclose(tide_u[::8000], tide_u_8000) # plot out_dir = os.path.abspath(os.path.join(os.path.dirname(__file__), 'pic')) os.makedirs(out_dir, exist_ok=True) out_fig = os.path.join(out_dir, 'point.png') pysolid.plot_solid_earth_tides_point( dt_out, tide_e, tide_n, tide_u, lalo=[lat, lon], out_fig=out_fig, display=False) # open the saved figure if sys.platform in ['linux']: os.system(f'display {out_fig}') elif sys.platform in ['darwin']: os.system(f'open {out_fig}') elif sys.platform.startswith('win'): os.system(out_fig) else: print(f'Unknown OS system ({sys.platform}). Check results in file: {out_fig}.') PySolid-0.3.3/tests/requirements.txt000066400000000000000000000002541463726313600175420ustar00rootroot00000000000000# for packaging and installation #fortran-compiler # Fortran compiler across platforms through conda-forge channel meson pip setuptools_scm>=6.2 # for testing matplotlib