nfft-3.2.3/ 0000755 0000710 0000337 00000000000 12137737755 007471 5 0000000 0000000 nfft-3.2.3/nfft3.pc.in 0000644 0000710 0000337 00000000365 12137737443 011360 0000000 0000000 prefix=@prefix@
exec_prefix=${prefix}
libdir=${exec_prefix}/lib
includedir=${prefix}/include
Name: NFFT
Description: Nonuniform fast Fourier transform library
Version: @VERSION@
Requires: fftw3
Libs: -L${libdir} -lnfft3
Cflags: -I${includedir}
nfft-3.2.3/doxygen.dox 0000644 0000710 0000337 00000011116 12137737443 011574 0000000 0000000 /*
* Copyright (c) 2002, 2009 Jens Keiner, Stefan Kunis, Daniel Potts
*
* This program is free software; you can redistribute it and/or modify it under
* the terms of the GNU General Public License as published by the Free Software
* Foundation; either version 2 of the License, or (at your option) any later
* version.
*
* This program is distributed in the hope that it will be useful, but WITHOUT
* ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
* FOR A PARTICULAR PURPOSE. See the GNU General Public License for more
* details.
*
* You should have received a copy of the GNU General Public License along with
* this program; if not, write to the Free Software Foundation, Inc., 51
* Franklin Street, Fifth Floor, Boston, MA 02110-1301, USA.
*/
/* $Id: doxygen.c 3475 2010-04-11 14:58:03Z keiner $ */
/** \mainpage notitle
* \htmlonly
*
Contents
* \endhtmlonly
* \htmlinclude toc.txt
*
* \section introduction Introduction
*
* \cite{nfft3} Fast Fourier transforms (FFTs) belong \cite{nfft3_2} to the '10 algorithms with the
* greatest influence on the development and practice of science and
* engineering \cite{nfft3} in the 20th century'.
* The classic algorithm computes the discrete Fourier transform
* \f[
* f_j= \sum_{k=-\frac{N}{2}}^{\frac{N}{2}-1} \hat{f}_{k}
* {\rm e}^{2\pi{\rm i}\frac{kj}{N}}
* \f]
* for \f$j=-\frac{N}{2},\hdots,\frac{N}{2}-1\f$ and given complex
* coefficients \f$\hat{f}_{k}\in\mathbb{C}\f$.
* Using a divide and conquer approach, the number of floating point
* operations is reduced from \f${\cal O}(N^2)\f$ for a straightforward
* computation to only \f${\cal O}(N\log N)\f$.
* In conjunction with publicly available efficient implementations the fast
* Fourier transform has become of great importance in scientific computing.
* However, two shortcomings of traditional schemes are the need for
* equispaced sampling and the restriction to the system of complex
* exponential functions.
* The NFFT is a C subroutine library for computing the nonequispaced discrete
* Fourier transform (NDFT) and its generalisations in one or more dimensions,
* of arbitrary input size, and of complex data.
*
* More precisely,we collect the possible frequencies
* \f$\mathbf{k}\in\mathbb{Z}^d\f$ in the multi-index set
* \f[
* I_{\mathbf{N}} := \left\{ \mathbf{k}=\left(k_t\right)_{t=0,\hdots,d-1}
* \in \mathbb{Z}^d: -
* \frac{N_t}{2} \le k_t < \frac{N_t}{2} ,\;t=0,\hdots,d-1\right\},
* \f]
* where \f$\mathbf{N}=\left(N_t\right)_{t=0,\hdots,d-1}\f$ is the
* multibandlimit, i.e., \f$N_t\in 2\mathbb{N}\f$.
* For a finite number of given Fourier coefficients
* \f$\hat f_{\mathbf{k}} \in \mathbb{C}\f$,
* \f$\mathbf{k}\in I_{\mathbf{N}}\f$, we consider the
* fast evaluation of the trigonometric polynomial
* \f[
* f\left(\mathbf{x}\right)
* := \sum_{ \mathbf{k}\in I_{ N}} \hat{f}_{\mathbf{ k}}
* {\rm e}^{-2\pi{\rm i}\mathbf{k}\mathbf{ x}}
* \f]
* at given nonequispaced nodes \f$\mathbf{x}_j \in \mathbb{T}^d\f$,
* \f$j=0,\ldots, M-1\f$, from the
* \f$ d\f$-dimensional torus as well as the
* adjoint problem, the fast evaluation of sums of the form
* \f[
* \hat h_{\mathbf{k}} := \sum_{j=0}^{M-1} {f}_{j}
* {\rm e}^{2\pi{\rm i}\mathbf{k}\mathbf{ x}_j}.
* \f]
*
* \subsection generalisations Generalisations
*
* The generalisations of the NFFT include
* - NNFFT - nonequispaced in time and frequency fast Fourier transform,
* - NFCT/NFST - nonequispaced fast (co)sine transform,
* - NSFFT - nonequispaced sparse fast Fourier transform,
* - FPT - fast polynomial transform,
* - NFSFT - nonequispaced fast spherical Fourier transform.
*
* Furthermore, we consider the inversion of the above transforms by
* iterative methods.
*
* \section faq FAQ - Frequently Asked Questions
*
*
* - Can NFFT be built on Windows?
*
* Since version 3.2, NFFT should build on Windows systems under MinGW.
* It might be necessary to add the --disable-shared option to
* configure to silence linker warnings.
*
* Building under Cygwin does not work since NFFT relies on data types
* and functions declared in complex.h. While some of them are
* available as built-in functions in gcc, not all needed by NFFT are
* provided.
*
* Building NFFT with other compilers, e.g. Microsoft's Visual C++, has
* no been tested. If you have successfully be able to build NFFT, you
* can send us all relevant information and we will share it with
* others on our website.
*
*/
nfft-3.2.3/examples/ 0000755 0000710 0000337 00000000000 12137737752 011304 5 0000000 0000000 nfft-3.2.3/examples/nsfft/ 0000755 0000710 0000337 00000000000 12137737752 012424 5 0000000 0000000 nfft-3.2.3/examples/nsfft/nsfft_test.c 0000644 0000710 0000337 00000011335 12137737443 014667 0000000 0000000 /*
* Copyright (c) 2002, 2012 Jens Keiner, Stefan Kunis, Daniel Potts
*
* This program is free software; you can redistribute it and/or modify it under
* the terms of the GNU General Public License as published by the Free Software
* Foundation; either version 2 of the License, or (at your option) any later
* version.
*
* This program is distributed in the hope that it will be useful, but WITHOUT
* ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
* FOR A PARTICULAR PURPOSE. See the GNU General Public License for more
* details.
*
* You should have received a copy of the GNU General Public License along with
* this program; if not, write to the Free Software Foundation, Inc., 51
* Franklin Street, Fifth Floor, Boston, MA 02110-1301, USA.
*/
/* $Id: nsfft_test.c 3896 2012-10-10 12:19:26Z tovo $ */
#include "config.h"
#include
#include
#include
#include
#ifdef HAVE_COMPLEX_H
#include
#endif
#include "nfft3util.h"
#include "nfft3.h"
#include "infft.h"
static void accuracy_nsfft(int d, int J, int M, int m)
{
nsfft_plan p;
double _Complex *swap_sndft_trafo, *swap_sndft_adjoint;
nsfft_init(&p, d, J, M, m, NSDFT);
swap_sndft_trafo=(double _Complex*) nfft_malloc(p.M_total*
sizeof(double _Complex));
swap_sndft_adjoint=(double _Complex*) nfft_malloc(p.N_total*
sizeof(double _Complex));
nsfft_init_random_nodes_coeffs(&p);
/** direct trafo */
nsfft_trafo_direct(&p);
NFFT_SWAP_complex(swap_sndft_trafo,p.f);
/** approx. trafo */
nsfft_trafo(&p);
printf("%5d\t %+.5E\t",J,
X(error_l_infty_1_complex)(swap_sndft_trafo, p.f, p.M_total,
p.f_hat, p.N_total));
fflush(stdout);
nfft_vrand_unit_complex(p.f, p.M_total);
/** direct adjoint */
nsfft_adjoint_direct(&p);
NFFT_SWAP_complex(swap_sndft_adjoint,p.f_hat);
/** approx. adjoint */
nsfft_adjoint(&p);
printf("%+.5E\n",
X(error_l_infty_1_complex)(swap_sndft_adjoint, p.f_hat,
p.N_total,
p.f, p.M_total));
fflush(stdout);
nfft_free(swap_sndft_adjoint);
nfft_free(swap_sndft_trafo);
/** finalise the one dimensional plan */
nsfft_finalize(&p);
}
static void time_nsfft(int d, int J, int M, unsigned test_nsdft, unsigned test_nfft)
{
int r, N[d], n[d];
double t, t_nsdft, t_nfft, t_nsfft;
ticks t0, t1;
nsfft_plan p;
nfft_plan np;
for(r=0;rx;
if(np.nfft_flags & PRE_ONE_PSI)
nfft_precompute_one_psi(&np);
nsfft_cp(&p, &np);
t_nfft=0;
r=0;
while(t_nfft<0.1)
{
r++;
t0 = getticks();
nfft_trafo(&np);
t1 = getticks();
t = nfft_elapsed_seconds(t1,t0);
t_nfft+=t;
}
t_nfft/=r;
nfft_finalize(&np);
}
else
{
t_nfft=nan("");
}
t_nsfft=0;
r=0;
while(t_nsfft<0.1)
{
r++;
t0 = getticks();
nsfft_trafo(&p);
t1 = getticks();
t = nfft_elapsed_seconds(t1,t0);
t_nsfft+=t;
}
t_nsfft/=r;
printf("%d\t%.2e\t%.2e\t%.2e\n", J, t_nsdft, t_nfft, t_nsfft);
fflush(stdout);
/** finalise */
nsfft_finalize(&p);
}
int main(int argc,char **argv)
{
int d, J, M;
if(argc<=2)
{
fprintf(stderr,"nsfft_test type d [first last trials]\n");
return -1;
}
d=atoi(argv[2]);
fprintf(stderr,"Testing the nfft on the hyperbolic cross (nsfft).\n");
if(atoi(argv[1])==1)
{
fprintf(stderr,"Testing the accuracy of the nsfft vs. nsdft\n");
fprintf(stderr,"Columns: d, E_{1,\\infty}(trafo) E_{1,\\infty}(adjoint)\n\n");
for(J=1; J<10; J++)
accuracy_nsfft(d, J, 1000, 6);
}
if(atoi(argv[1])==2)
{
fprintf(stderr,"Testing the computation time of the nsdft, nfft, and nsfft\n");
fprintf(stderr,"Columns: d, J, M, t_nsdft, t_nfft, t_nsfft\n\n");
for(J=atoi(argv[3]); J<=atoi(argv[4]); J++)
{
if(d==2)
M=(J+4)*X(exp2i)(J+1);
else
M=6*X(exp2i)(J)*(X(exp2i)((J+1)/2+1)-1)+X(exp2i)(3*(J/2+1));
if(d*(J+2)<=24)
time_nsfft(d, J, M, 1, 1);
else
if(d*(J+2)<=24)
time_nsfft(d, J, M, 0, 1);
else
time_nsfft(d, J, M, 0, 0);
}
}
return 1;
}
nfft-3.2.3/examples/nsfft/Makefile.am 0000644 0000710 0000337 00000000573 12137737443 014402 0000000 0000000 # $Id: Makefile.am 3654 2011-10-13 12:02:47Z rahi $
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EXTRA_DIST = README
nfft-3.2.3/examples/nsfft/README 0000644 0000710 0000337 00000000366 12137737443 013226 0000000 0000000 nsfft - nonequispaced sparse FFT or sparse NFFT
Based on the research paper:
Fast evaluation of trigonometric polynomials from hyperbolic crosses
by Markus Fenn and Stefan Kunis and Daniel Potts
Available from:
http://www.tu-chemnitz.de/~potts
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# Tell versions [3.59,3.63) of GNU make to not export all variables.
# Otherwise a system limit (for SysV at least) may be exceeded.
.NOEXPORT:
nfft-3.2.3/examples/nsfft/simple_test.c 0000644 0000710 0000337 00000004525 12137737443 015043 0000000 0000000 /*
* Copyright (c) 2002, 2012 Jens Keiner, Stefan Kunis, Daniel Potts
*
* This program is free software; you can redistribute it and/or modify it under
* the terms of the GNU General Public License as published by the Free Software
* Foundation; either version 2 of the License, or (at your option) any later
* version.
*
* This program is distributed in the hope that it will be useful, but WITHOUT
* ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
* FOR A PARTICULAR PURPOSE. See the GNU General Public License for more
* details.
*
* You should have received a copy of the GNU General Public License along with
* this program; if not, write to the Free Software Foundation, Inc., 51
* Franklin Street, Fifth Floor, Boston, MA 02110-1301, USA.
*/
/* $Id: simple_test.c 3896 2012-10-10 12:19:26Z tovo $ */
#include "config.h"
#include
#include
#include
#include
#ifdef HAVE_COMPLEX_H
#include
#endif
#include "nfft3util.h"
#include "nfft3.h"
#include "infft.h"
static void simple_test_nsfft(int d, int J, int M)
{
int K=12;
nsfft_plan p;
nsfft_init(&p, d, J, M, 6, NSDFT);
nsfft_init_random_nodes_coeffs(&p);
nfft_vpr_complex(p.f_hat, K, "frequencies, vector f_hat (first few entries)");
/** direct trafo and show the result */
nsfft_trafo_direct(&p);
nfft_vpr_complex(p.f, K, "nsdft, vector f (first few entries)");
/** approx. trafo and show the result */
nsfft_trafo(&p);
nfft_vpr_complex(p.f, K, "nsfft, vector f (first few entries)");
/** direct adjoint and show the result */
nsfft_adjoint_direct(&p);
nfft_vpr_complex(p.f_hat, K, "adjoint nsdft, vector f_hat, (first few entries)");
/** approx. adjoint and show the result */
nsfft_adjoint(&p);
nfft_vpr_complex(p.f_hat, K, "adjoint nsfft, vector f_hat, (first few entries)");
/** finalise the one dimensional plan */
nsfft_finalize(&p);
}
int main(int argc,char **argv)
{
int d, J, M;
system("clear");
printf("1) computing a two dimensional nsdft, nsfft and adjoints\n\n");
d=2;
J=5;
M=(J+4)*X(exp2i)(J+1);
simple_test_nsfft(d,J,M);
getc(stdin);
system("clear");
printf("2) computing a three dimensional nsdft, nsfft and adjoints\n\n");
d=3;
J=5;
M=6*X(exp2i)(J)*(X(exp2i)((J+1)/2+1)-1)+X(exp2i)(3*(J/2+1));
simple_test_nsfft(d,J,M);
return 1;
}
nfft-3.2.3/examples/solver/ 0000755 0000710 0000337 00000000000 12137737752 012616 5 0000000 0000000 nfft-3.2.3/examples/solver/vol87.dat 0000644 0000710 0000337 00000447636 12137737443 014230 0000000 0000000 3 8345 16
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8.473 8.423 1825
8.443 8.479 1825
8.420 8.529 1825
8.398 8.579 1825
8.376 8.633 1825
8.359 8.686 1825
8.341 8.738 1825
8.322 8.796 1825
8.304 8.850 1825
8.283 8.905 1825
8.229 8.961 1825
8.179 8.995 1825
8.124 9.049 1825
8.087 9.100 1825
8.062 9.153 1825
8.037 9.205 1825
8.017 9.261 1825
8.003 9.312 1825
7.990 9.366 1825
7.984 9.418 1825
7.983 9.471 1825
7.988 9.523 1825
7.996 9.578 1825
7.984 9.630 1825
7.933 9.647 1825
7.881 9.694 1825
7.827 9.718 1825
7.774 9.752 1825
7.725 9.804 1825
7.685 9.855 1825
7.655 9.905 1825
7.621 9.960 1825
7.591 10.013 1825
7.558 10.066 1825
7.529 10.117 1825
7.496 10.168 1825
7.451 8.509 1850
7.452 8.506 1850
7.503 8.496 1850
7.554 8.469 1850
7.604 8.430 1850
7.658 8.413 1850
7.708 8.418 1850
7.760 8.398 1850
7.812 8.366 1850
7.866 8.355 1850
7.919 8.355 1850
7.972 8.335 1850
8.023 8.298 1850
8.074 8.244 1850
8.129 8.224 1850
8.179 8.201 1850
8.229 8.162 1850
8.281 8.143 1850
8.332 8.131 1850
8.388 8.121 1850
8.443 8.126 1850
8.451 8.178 1850
8.407 8.230 1850
8.375 8.286 1850
8.351 8.337 1850
8.329 8.389 1850
8.322 8.447 1850
8.316 8.503 1850
8.285 8.554 1850
8.249 8.604 1850
8.215 8.655 1850
8.185 8.707 1850
8.162 8.760 1850
8.136 8.811 1850
8.094 8.862 1850
8.054 8.919 1850
8.026 8.970 1850
7.993 9.020 1850
7.955 9.071 1850
7.932 9.121 1850
7.903 9.175 1850
7.876 9.230 1850
7.863 9.283 1850
7.855 9.339 1850
7.852 9.393 1850
7.853 9.446 1850
7.856 9.497 1850
7.862 9.548 1850
7.863 9.600 1850
7.811 9.633 1850
7.758 9.667 1850
7.705 9.701 1850
7.658 9.753 1850
7.635 9.804 1850
7.583 9.831 1850
7.559 9.882 1850
7.532 9.934 1850
7.493 9.984 1850
7.450 8.731 1875
7.449 8.731 1875
7.500 8.683 1875
7.552 8.647 1875
7.605 8.611 1875
7.655 8.579 1875
7.711 8.564 1875
7.767 8.553 1875
7.821 8.526 1875
7.871 8.497 1875
7.929 8.490 1875
7.980 8.483 1875
8.033 8.463 1875
8.086 8.431 1875
8.140 8.399 1875
8.167 8.450 1875
8.149 8.505 1875
8.126 8.562 1875
8.101 8.615 1875
8.068 8.671 1875
8.033 8.727 1875
7.999 8.781 1875
7.969 8.834 1875
7.936 8.886 1875
7.899 8.939 1875
7.865 8.991 1875
7.827 9.047 1875
7.793 9.101 1875
7.764 9.154 1875
7.740 9.204 1875
7.726 9.255 1875
7.727 9.305 1875
7.733 9.355 1875
7.732 9.406 1875
7.740 9.460 1875
7.757 9.510 1875
7.715 9.563 1875
7.665 9.600 1875
7.614 9.621 1875
7.567 9.672 1875
7.513 9.719 1875
7.462 9.766 1875
7.456 8.988 1900
7.455 8.987 1900
7.493 8.934 1900
7.533 8.873 1900
7.559 8.822 1900
7.611 8.776 1900
7.665 8.731 1900
7.715 8.722 1900
7.766 8.705 1900
7.816 8.675 1900
7.867 8.655 1900
7.919 8.639 1900
7.972 8.617 1900
7.961 8.673 1900
7.934 8.726 1900
7.901 8.782 1900
7.865 8.835 1900
7.831 8.885 1900
7.794 8.938 1900
7.755 8.994 1900
7.733 9.046 1900
7.704 9.098 1900
7.669 9.153 1900
7.640 9.204 1900
7.621 9.258 1900
7.615 9.311 1900
7.613 9.363 1900
7.612 9.415 1900
7.603 9.470 1900
7.566 9.520 1900
7.516 9.558 1900
7.467 13.055 1825
7.484 13.054 1825
7.518 13.115 1825
7.556 13.170 1825
7.597 13.221 1825
7.632 13.274 1825
7.667 13.328 1825
7.694 13.381 1825
7.704 13.434 1825
7.706 13.488 1825
7.701 13.543 1825
7.709 13.594 1825
7.720 13.646 1825
7.726 13.697 1825
7.744 13.748 1825
7.779 13.799 1825
7.824 13.854 1825
7.867 13.907 1825
7.867 13.958 1825
7.894 14.012 1825
7.946 14.049 1825
7.987 14.101 1825
7.999 14.154 1825
8.001 14.208 1825
8.029 14.260 1825
8.081 14.290 1825
8.083 14.341 1825
8.102 14.392 1825
8.154 14.424 1825
8.175 14.477 1825
8.191 14.530 1825
8.223 14.583 1825
8.249 14.636 1825
8.254 14.690 1825
8.247 14.740 1825
8.239 14.792 1825
8.223 14.844 1825
8.208 14.896 1825
8.208 14.949 1825
8.201 14.999 1825
8.150 15.035 1825
8.131 14.985 1825
8.080 14.970 1825
8.029 14.921 1825
7.979 14.889 1825
7.929 14.858 1825
7.922 14.807 1825
7.872 14.766 1825
7.845 14.715 1825
7.849 14.664 1825
7.816 14.611 1825
7.833 14.558 1825
7.843 14.506 1825
7.818 14.453 1825
7.767 14.411 1825
7.715 14.372 1825
7.718 14.322 1825
7.705 14.271 1825
7.654 14.231 1825
7.671 14.177 1825
7.674 14.126 1825
7.644 14.076 1825
7.628 14.025 1825
7.624 13.975 1825
7.613 13.925 1825
7.583 13.872 1825
7.551 13.822 1825
7.497 13.777 1825
7.713 13.908 1850
7.712 13.907 1850
7.764 13.925 1850
7.780 13.979 1850
7.785 14.029 1850
7.786 14.079 1850
7.842 14.116 1850
7.878 14.167 1850
7.883 14.221 1850
7.908 14.272 1850
7.948 14.325 1850
7.986 14.375 1850
8.036 14.395 1850
8.055 14.449 1850
8.077 14.502 1850
8.117 14.553 1850
8.127 14.606 1850
8.130 14.660 1850
8.126 14.710 1850
8.124 14.760 1850
8.134 14.813 1850
8.082 14.860 1850
8.031 14.827 1850
8.009 14.775 1850
7.955 14.727 1850
7.913 14.677 1850
7.910 14.627 1850
7.901 14.573 1850
7.909 14.523 1850
7.933 14.471 1850
7.930 14.419 1850
7.878 14.401 1850
7.836 14.351 1850
7.821 14.301 1850
7.793 14.243 1850
7.741 14.191 1850
7.722 14.137 1850
7.722 14.083 1850
7.715 14.033 1850
7.697 13.982 1850
7.455 13.956 1800
7.453 13.955 1800
7.497 14.007 1800
7.534 14.060 1800
7.543 14.111 1800
7.558 14.164 1800
7.543 14.217 1800
7.532 14.267 1800
7.585 14.310 1800
7.617 14.361 1800
7.619 14.411 1800
7.671 14.446 1800
7.722 14.466 1800
7.774 14.516 1800
7.793 14.570 1800
7.779 14.620 1800
7.751 14.670 1800
7.754 14.721 1800
7.745 14.771 1800
7.799 14.798 1800
7.850 14.825 1800
7.835 14.877 1800
7.834 14.929 1800
7.888 14.954 1800
7.942 14.970 1800
7.995 14.993 1800
8.028 15.044 1800
8.033 15.094 1800
8.083 15.116 1800
8.136 15.133 1800
8.188 15.165 1800
8.235 15.215 1800
8.267 15.269 1800
12.754 15.297 1825
12.754 15.298 1825
12.794 15.247 1825
12.846 15.214 1825
12.900 15.204 1825
12.953 15.191 1825
13.008 15.168 1825
13.061 15.134 1825
13.107 15.083 1825
13.154 15.033 1825
13.191 14.983 1825
13.242 14.943 1825
13.296 14.918 1825
13.346 14.902 1825
13.398 14.885 1825
13.449 14.862 1825
13.500 14.831 1825
13.556 14.787 1825
13.608 14.739 1825
13.658 14.692 1825
13.711 14.644 1825
13.762 14.603 1825
13.812 14.562 1825
13.866 14.518 1825
13.916 14.483 1825
13.968 14.441 1825
14.021 14.397 1825
14.075 14.361 1825
14.128 14.309 1825
14.167 14.253 1825
14.188 14.202 1825
14.203 14.149 1825
14.227 14.094 1825
14.249 14.044 1825
14.272 13.992 1825
14.289 13.940 1825
14.303 13.886 1825
14.317 13.831 1825
14.338 13.777 1825
14.361 13.725 1825
14.382 13.673 1825
14.404 13.622 1825
14.425 13.572 1825
14.445 13.519 1825
14.469 13.465 1825
14.486 13.413 1825
14.493 13.361 1825
14.506 13.311 1825
14.509 13.258 1825
14.512 13.207 1825
14.504 13.157 1825
14.488 13.107 1825
14.489 13.102 1825
14.459 13.054 1825
14.429 13.002 1825
14.409 12.949 1825
14.402 12.899 1825
14.401 12.848 1825
14.418 12.796 1825
14.442 12.745 1825
14.470 12.693 1825
14.488 12.640 1825
14.490 12.590 1825
14.538 12.540 1825
14.560 12.489 1825
14.611 12.446 1825
14.661 12.415 1825
14.712 12.419 1825
14.763 12.424 1825
14.813 12.413 1825
14.821 12.416 1825
14.867 12.410 1825
14.918 12.393 1825
14.969 12.349 1825
15.023 12.309 1825
15.075 12.277 1825
15.122 12.223 1825
15.162 12.170 1825
15.187 12.120 1825
15.208 12.068 1825
15.218 12.017 1825
15.222 11.967 1825
15.223 11.916 1825
15.220 11.863 1825
15.216 11.815 1825
15.211 11.813 1825
15.197 11.762 1825
15.176 11.711 1825
15.140 11.661 1825
15.097 11.610 1825
15.067 11.558 1825
15.121 11.544 1825
15.174 11.571 1825
15.225 11.591 1825
15.282 11.605 1825
15.343 11.620 1825
15.396 11.636 1825
15.449 11.660 1825
15.499 11.684 1825
15.550 11.698 1825
15.604 11.706 1825
15.654 11.693 1825
15.705 11.667 1825
15.757 11.630 1825
15.808 11.586 1825
15.859 11.539 1825
15.912 11.497 1825
15.960 11.446 1825
15.985 11.396 1825
16.037 11.364 1825
16.087 11.383 1825
16.110 11.397 1825
16.144 11.398 1825
16.195 11.390 1825
16.248 11.355 1825
16.302 11.315 1825
16.345 11.261 1825
16.381 11.209 1825
16.410 11.155 1825
16.431 11.103 1825
16.457 11.051 1825
16.478 10.996 1825
16.496 10.946 1825
16.515 10.892 1825
16.531 10.841 1825
16.552 10.786 1825
16.570 10.735 1825
16.585 10.681 1825
16.600 10.629 1825
16.612 10.577 1825
16.624 10.524 1825
16.629 10.471 1825
16.630 10.417 1825
16.641 10.365 1825
16.641 10.311 1825
16.636 10.258 1825
16.618 10.207 1825
16.601 10.164 1825
16.598 10.157 1825
16.598 10.102 1825
16.591 10.051 1825
16.564 10.001 1825
16.548 9.949 1825
16.530 9.893 1825
16.517 9.843 1825
16.503 9.789 1825
16.489 9.739 1825
16.471 9.687 1825
16.480 9.636 1825
16.497 9.580 1825
16.473 9.527 1825
16.466 9.473 1825
16.501 9.423 1825
16.516 9.369 1825
16.515 9.314 1825
16.510 9.259 1825
16.499 9.205 1825
16.503 9.153 1825
16.539 9.103 1825
16.593 9.068 1825
16.644 9.048 1825
16.696 9.008 1825
16.740 8.956 1825
16.791 8.915 1825
16.844 8.885 1825
16.902 8.892 1825
16.960 8.906 1825
17.012 8.921 1825
17.070 8.941 1825
17.128 8.961 1825
17.181 8.976 1825
17.232 8.983 1825
17.285 8.993 1825
17.341 8.990 1825
17.394 8.984 1825
17.444 8.983 1825
13.279 15.298 1850
13.272 15.292 1850
13.327 15.255 1850
13.379 15.217 1850
13.430 15.182 1850
13.482 15.160 1850
13.533 15.129 1850
13.586 15.101 1850
13.637 15.070 1850
13.690 15.039 1850
13.740 15.009 1850
13.791 14.977 1850
13.833 14.927 1850
13.865 14.868 1850
13.889 14.817 1850
13.920 14.766 1850
13.948 14.715 1850
13.983 14.665 1850
14.036 14.611 1850
14.088 14.563 1850
14.140 14.527 1850
14.191 14.495 1850
14.241 14.470 1850
14.292 14.445 1850
14.339 14.392 1850
14.361 14.338 1850
14.376 14.285 1850
14.391 14.234 1850
14.408 14.183 1850
14.425 14.130 1850
14.438 14.079 1850
14.449 14.028 1850
14.471 13.972 1850
14.488 13.918 1850
14.512 13.866 1850
14.540 13.813 1850
14.574 13.762 1850
14.593 13.710 1850
14.620 13.660 1850
14.641 13.608 1850
14.685 13.552 1850
14.718 13.500 1850
14.736 13.450 1850
14.733 13.396 1850
14.735 13.345 1850
14.719 13.299 1850
14.714 13.288 1850
14.705 13.237 1850
14.692 13.183 1850
14.673 13.129 1850
14.651 13.076 1850
14.608 13.022 1850
14.566 12.969 1850
14.579 12.919 1850
14.560 12.867 1850
14.558 12.811 1850
14.553 12.758 1850
14.577 12.707 1850
14.629 12.676 1850
14.680 12.692 1850
14.730 12.719 1850
14.780 12.738 1850
14.791 12.743 1850
14.832 12.740 1850
14.869 12.690 1850
14.909 12.638 1850
14.962 12.599 1850
15.015 12.570 1850
15.066 12.525 1850
15.117 12.475 1850
15.154 12.425 1850
15.180 12.372 1850
15.222 12.322 1850
15.269 12.271 1850
15.301 12.216 1850
15.309 12.164 1850
15.322 12.114 1850
15.329 12.062 1850
15.315 12.012 1850
15.300 11.960 1850
15.292 11.908 1850
15.284 11.858 1850
15.278 11.852 1850
15.271 11.806 1850
15.321 11.766 1850
15.372 11.777 1850
15.422 11.792 1850
15.476 11.807 1850
15.527 11.822 1850
15.577 11.833 1850
15.630 11.840 1850
15.683 11.841 1850
15.735 11.826 1850
15.788 11.802 1850
15.839 11.767 1850
15.891 11.722 1850
15.944 11.683 1850
15.995 11.655 1850
16.035 11.636 1850
16.046 11.643 1850
16.097 11.664 1850
16.147 11.676 1850
16.201 11.677 1850
16.256 11.670 1850
16.308 11.663 1850
16.362 11.646 1850
16.417 11.634 1850
16.468 11.614 1850
16.518 11.562 1850
16.549 11.510 1850
16.569 11.456 1850
16.584 11.402 1850
16.601 11.345 1850
16.625 11.292 1850
16.650 11.236 1850
16.670 11.183 1850
16.685 11.133 1850
16.703 11.079 1850
16.715 11.028 1850
16.727 10.975 1850
16.734 10.921 1850
16.739 10.869 1850
16.737 10.818 1850
16.734 10.794 1850
16.730 10.768 1850
16.731 10.718 1850
16.736 10.665 1850
16.744 10.612 1850
16.745 10.557 1850
16.739 10.505 1850
16.732 10.453 1850
16.730 10.398 1850
16.739 10.345 1850
16.731 10.290 1850
16.705 10.240 1850
16.687 10.186 1850
16.686 10.133 1850
16.684 10.080 1850
16.684 10.023 1850
16.677 9.970 1850
16.665 9.917 1850
16.653 9.863 1850
16.634 9.811 1850
16.618 9.757 1850
16.620 9.706 1850
16.630 9.651 1850
16.619 9.599 1850
16.592 9.548 1850
16.594 9.493 1850
16.623 9.438 1850
16.650 9.381 1850
16.651 9.328 1850
16.670 9.275 1850
16.723 9.230 1850
16.774 9.207 1850
16.824 9.189 1850
16.875 9.167 1850
16.907 9.115 1850
16.961 9.077 1850
17.012 9.075 1850
17.063 9.084 1850
17.115 9.087 1850
17.169 9.093 1850
17.221 9.103 1850
17.273 9.109 1850
17.324 9.111 1850
17.377 9.109 1850
17.427 9.108 1850
13.589 15.298 1875
13.589 15.298 1875
13.643 15.253 1875
13.687 15.202 1875
13.725 15.151 1875
13.775 15.111 1875
13.826 15.089 1875
13.879 15.063 1875
13.920 15.010 1875
13.972 15.003 1875
14.022 14.972 1875
14.074 14.921 1875
14.114 14.869 1875
14.165 14.826 1875
14.217 14.773 1875
14.255 14.722 1875
14.288 14.672 1875
14.302 14.620 1875
14.301 14.569 1875
14.308 14.518 1875
14.331 14.466 1875
14.365 14.415 1875
14.410 14.363 1875
14.459 14.312 1875
14.502 14.258 1875
14.526 14.204 1875
14.565 14.151 1875
14.611 14.100 1875
14.639 14.049 1875
14.676 13.998 1875
14.705 13.948 1875
14.726 13.895 1875
14.744 13.844 1875
14.791 13.793 1875
14.812 13.740 1875
14.840 13.688 1875
14.845 13.638 1875
14.853 13.584 1875
14.856 13.530 1875
14.851 13.480 1875
14.848 13.429 1875
14.847 13.377 1875
14.848 13.325 1875
14.846 13.270 1875
14.841 13.220 1875
14.855 13.169 1875
14.868 13.119 1875
14.896 13.068 1875
14.925 13.014 1875
14.955 12.963 1875
14.993 12.912 1875
15.037 12.861 1875
15.080 12.810 1875
15.129 12.759 1875
15.179 12.705 1875
15.230 12.658 1875
15.282 12.607 1875
15.324 12.556 1875
15.360 12.506 1875
15.384 12.455 1875
15.411 12.402 1875
15.429 12.351 1875
15.458 12.301 1875
15.499 12.251 1875
15.520 12.200 1875
15.531 12.148 1875
15.542 12.096 1875
15.542 12.046 1875
15.540 12.044 1875
15.593 12.028 1875
15.645 12.021 1875
15.697 12.009 1875
15.750 12.002 1875
15.805 11.996 1875
15.855 11.992 1875
15.882 11.989 1875
15.906 11.994 1875
15.958 12.003 1875
16.012 11.994 1875
16.063 11.963 1875
16.114 11.949 1875
16.164 11.943 1875
16.224 11.949 1875
16.280 11.955 1875
16.334 11.956 1875
16.387 11.954 1875
16.439 11.960 1875
16.491 11.965 1875
16.544 11.965 1875
16.597 11.958 1875
16.650 11.931 1875
16.703 11.882 1875
16.736 11.827 1875
16.757 11.771 1875
16.773 11.715 1875
16.792 11.665 1875
16.808 11.614 1875
16.824 11.553 1875
16.839 11.497 1875
16.859 11.444 1875
16.874 11.391 1875
16.892 11.339 1875
16.913 11.289 1875
16.915 11.238 1875
16.918 11.184 1875
16.914 11.131 1875
16.907 11.074 1875
16.904 11.024 1875
16.891 10.970 1875
16.882 10.917 1875
16.880 10.866 1875
16.867 10.814 1875
16.839 10.719 1875
16.837 10.719 1875
16.825 10.667 1875
16.854 10.616 1875
16.859 10.566 1875
16.840 10.514 1875
16.830 10.464 1875
16.826 10.411 1875
16.835 10.360 1875
16.839 10.308 1875
16.824 10.258 1875
16.804 10.202 1875
16.788 10.148 1875
16.782 10.094 1875
16.777 10.043 1875
16.764 9.992 1875
16.771 9.942 1875
16.757 9.886 1875
16.751 9.834 1875
16.738 9.781 1875
16.712 9.725 1875
16.707 9.674 1875
16.712 9.623 1875
16.707 9.572 1875
16.761 9.526 1875
16.814 9.503 1875
16.870 9.478 1875
16.922 9.463 1875
16.974 9.420 1875
17.021 9.366 1875
17.058 9.315 1875
17.109 9.279 1875
17.163 9.257 1875
17.215 9.248 1875
17.267 9.242 1875
17.322 9.238 1875
17.377 9.232 1875
17.427 9.219 1875
13.932 15.305 1900
13.931 15.305 1900
13.961 15.253 1900
13.992 15.203 1900
14.025 15.151 1900
14.049 15.100 1900
14.087 15.050 1900
14.140 15.008 1900
14.195 14.979 1900
14.248 14.946 1900
14.299 14.907 1900
14.335 14.854 1900
14.353 14.803 1900
14.356 14.753 1900
14.351 14.699 1900
14.346 14.648 1900
14.344 14.596 1900
14.350 14.545 1900
14.365 14.492 1900
14.392 14.442 1900
14.442 14.404 1900
14.492 14.376 1900
14.544 14.355 1900
14.597 14.336 1900
14.645 14.284 1900
14.681 14.231 1900
14.708 14.180 1900
14.743 14.127 1900
14.779 14.077 1900
14.822 14.025 1900
14.861 13.973 1900
14.898 13.923 1900
14.915 13.871 1900
14.916 13.846 1900
14.926 13.812 1900
14.936 13.760 1900
14.941 13.707 1900
14.952 13.657 1900
14.965 13.607 1900
14.986 13.555 1900
15.037 13.512 1900
15.042 13.512 1900
15.068 13.460 1900
15.102 13.406 1900
15.120 13.350 1900
15.144 13.298 1900
15.175 13.245 1900
15.208 13.189 1900
15.238 13.133 1900
15.271 13.077 1900
15.303 13.020 1900
15.339 12.969 1900
15.375 12.912 1900
15.411 12.862 1900
15.452 12.812 1900
15.485 12.760 1900
15.519 12.706 1900
15.549 12.652 1900
15.580 12.600 1900
15.633 12.574 1900
15.685 12.552 1900
15.717 12.500 1900
15.721 12.478 1900
15.726 12.450 1900
15.723 12.397 1900
15.707 12.344 1900
15.689 12.294 1900
15.670 12.241 1900
15.667 12.190 1900
15.719 12.143 1900
15.770 12.137 1900
15.821 12.147 1900
15.871 12.165 1900
15.922 12.193 1900
15.973 12.214 1900
16.028 12.232 1900
16.079 12.243 1900
16.080 12.324 1900
16.080 12.325 1900
16.132 12.324 1900
16.187 12.310 1900
16.239 12.303 1900
16.292 12.302 1900
16.344 12.291 1900
16.398 12.283 1900
16.450 12.282 1900
16.506 12.276 1900
16.557 12.258 1900
16.609 12.237 1900
16.666 12.208 1900
16.718 12.171 1900
16.772 12.121 1900
16.825 12.075 1900
16.866 12.024 1900
16.913 11.970 1900
16.946 11.915 1900
16.979 11.863 1900
16.999 11.808 1900
17.008 11.754 1900
17.013 11.701 1900
17.027 11.647 1900
17.046 11.594 1900
17.048 11.538 1900
17.056 11.484 1900
17.062 11.426 1900
17.069 11.375 1900
17.073 11.319 1900
17.074 11.268 1900
17.073 11.218 1900
17.074 11.165 1900
17.073 11.114 1900
17.066 11.061 1900
17.055 11.006 1900
17.043 10.955 1900
17.021 10.899 1900
17.007 10.847 1900
17.009 10.795 1900
16.988 10.744 1900
16.976 10.692 1900
16.967 10.638 1900
16.959 10.585 1900
16.963 10.532 1900
16.962 10.532 1900
16.938 10.482 1900
16.932 10.432 1900
16.961 10.376 1900
16.970 10.325 1900
16.966 10.270 1900
16.952 10.216 1900
16.955 10.165 1900
16.942 10.111 1900
16.924 10.057 1900
16.874 10.033 1900
16.875 9.982 1900
16.906 9.931 1900
16.896 9.881 1900
16.844 9.843 1900
16.822 9.793 1900
16.818 9.738 1900
16.837 9.686 1900
16.881 9.633 1900
16.933 9.613 1900
16.988 9.580 1900
17.044 9.578 1900
17.099 9.563 1900
17.153 9.534 1900
17.207 9.487 1900
17.261 9.465 1900
17.313 9.432 1900
17.365 9.385 1900
17.416 9.358 1900
14.160 15.307 1925
14.162 15.315 1925
14.208 15.264 1925
14.238 15.210 1925
14.285 15.158 1925
14.329 15.107 1925
14.361 15.056 1925
14.367 15.006 1925
14.368 14.955 1925
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16.020 12.416 1925
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17.343 9.579 1925
17.394 9.539 1925
17.431 9.489 1925
14.411 15.289 1950
14.415 15.295 1950
14.431 15.243 1950
14.459 15.191 1950
14.489 15.139 1950
14.496 15.088 1950
14.492 15.036 1950
14.486 15.013 1950
14.480 14.986 1950
14.530 14.949 1950
14.526 14.899 1950
14.540 14.849 1950
14.558 14.798 1950
14.508 14.757 1950
14.468 14.706 1950
14.466 14.656 1950
14.484 14.604 1950
14.516 14.552 1950
14.566 14.518 1950
14.617 14.515 1950
14.668 14.506 1950
14.706 14.456 1950
14.757 14.424 1950
14.795 14.374 1950
14.847 14.342 1950
14.898 14.318 1950
14.933 14.268 1950
14.948 14.217 1950
14.962 14.164 1950
14.985 14.113 1950
14.994 14.063 1950
15.025 14.013 1950
15.061 13.962 1950
15.106 13.912 1950
15.134 13.861 1950
15.153 13.811 1950
15.168 13.759 1950
15.220 13.717 1950
15.271 13.701 1950
15.322 13.647 1950
15.375 13.636 1950
15.428 13.638 1950
15.482 13.626 1950
15.532 13.604 1950
15.582 13.574 1950
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15.684 13.506 1950
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15.781 13.411 1950
15.820 13.358 1950
15.852 13.305 1950
15.874 13.255 1950
15.895 13.205 1950
15.926 13.154 1950
15.936 13.104 1950
15.941 13.054 1950
15.945 13.003 1950
15.944 12.953 1950
15.940 12.902 1950
15.936 12.849 1950
15.948 12.798 1950
15.960 12.746 1950
15.955 12.696 1950
15.942 12.645 1950
15.949 12.594 1950
15.999 12.562 1950
16.049 12.569 1950
16.102 12.585 1950
16.156 12.591 1950
16.213 12.603 1950
16.267 12.600 1950
16.321 12.597 1950
16.375 12.591 1950
16.430 12.576 1950
16.484 12.573 1950
16.539 12.570 1950
16.590 12.544 1950
16.641 12.513 1950
16.693 12.485 1950
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16.798 12.424 1950
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16.902 12.349 1950
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17.046 12.217 1950
17.096 12.174 1950
17.121 12.124 1950
17.147 12.074 1950
17.181 12.023 1950
17.224 11.970 1950
17.246 11.922 1950
17.244 11.919 1950
17.253 11.866 1950
17.262 11.815 1950
17.276 11.759 1950
17.291 11.707 1950
17.309 11.654 1950
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17.317 11.546 1950
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17.305 11.393 1950
17.296 11.341 1950
17.291 11.288 1950
17.294 11.237 1950
17.290 11.187 1950
17.269 11.130 1950
17.263 11.079 1950
17.280 11.027 1950
17.290 10.972 1950
17.291 10.920 1950
17.287 10.866 1950
17.281 10.811 1950
17.270 10.757 1950
17.263 10.707 1950
17.247 10.653 1950
17.236 10.601 1950
17.234 10.548 1950
17.247 10.497 1950
17.249 10.445 1950
17.229 10.393 1950
17.216 10.343 1950
17.228 10.290 1950
17.223 10.236 1950
17.211 10.186 1950
17.199 10.135 1950
17.180 10.074 1950
17.180 10.077 1950
17.130 10.069 1950
17.096 10.010 1950
17.093 9.959 1950
17.109 9.906 1950
17.153 9.852 1950
17.204 9.813 1950
17.257 9.780 1950
17.308 9.747 1950
17.360 9.705 1950
17.411 9.665 1950
14.626 15.289 1975
14.626 15.289 1975
14.660 15.238 1975
14.659 15.188 1975
14.661 15.135 1975
14.673 15.083 1975
14.663 15.033 1975
14.644 14.983 1975
14.648 14.952 1975
14.638 14.932 1975
14.654 14.880 1975
14.622 14.825 1975
14.630 14.771 1975
14.591 14.720 1975
14.583 14.668 1975
14.637 14.630 1975
14.687 14.612 1975
14.726 14.560 1975
14.778 14.513 1975
14.828 14.469 1975
14.879 14.460 1975
14.932 14.441 1975
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14.969 14.338 1975
15.010 14.288 1975
15.041 14.236 1975
15.069 14.186 1975
15.065 14.134 1975
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15.055 14.030 1975
15.094 13.980 1975
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15.242 13.888 1975
15.272 13.838 1975
15.317 13.787 1975
15.368 13.753 1975
15.418 13.737 1975
15.471 13.719 1975
15.522 13.692 1975
15.576 13.656 1975
15.626 13.624 1975
15.679 13.597 1975
15.731 13.565 1975
15.784 13.530 1975
15.806 13.480 1975
15.837 13.429 1975
15.888 13.383 1975
15.939 13.351 1975
15.970 13.300 1975
15.985 13.249 1975
16.003 13.198 1975
16.018 13.144 1975
16.028 13.087 1975
16.035 13.035 1975
16.041 12.981 1975
16.047 12.927 1975
16.049 12.872 1975
16.042 12.820 1975
16.047 12.765 1975
16.072 12.715 1975
16.123 12.705 1975
16.176 12.705 1975
16.229 12.710 1975
16.282 12.712 1975
16.332 12.711 1975
16.385 12.706 1975
16.437 12.699 1975
16.493 12.686 1975
16.546 12.676 1975
16.598 12.668 1975
16.653 12.657 1975
16.705 12.641 1975
16.759 12.620 1975
16.812 12.591 1975
16.862 12.537 1975
16.902 12.486 1975
16.945 12.431 1975
16.988 12.378 1975
17.037 12.325 1975
17.089 12.274 1975
17.136 12.224 1975
17.179 12.170 1975
17.213 12.117 1975
17.243 12.064 1975
17.274 12.013 1975
17.304 11.962 1975
17.337 11.909 1975
17.364 11.855 1975
17.383 11.805 1975
17.398 11.755 1975
17.413 11.704 1975
17.450 11.591 1975
17.446 11.589 1975
17.443 11.534 1975
17.439 11.483 1975
17.434 11.431 1975
17.425 11.377 1975
17.418 11.325 1975
17.412 11.274 1975
17.408 11.221 1975
17.405 11.169 1975
17.401 11.119 1975
17.402 11.066 1975
17.416 11.015 1975
17.427 10.963 1975
17.434 10.908 1975
17.430 10.858 1975
17.424 10.808 1975
17.416 10.757 1975
17.401 10.698 1975
17.383 10.643 1975
17.370 10.592 1975
17.356 10.541 1975
17.349 10.490 1975
17.351 10.439 1975
17.357 10.388 1975
17.358 10.337 1975
17.357 10.283 1975
17.349 10.223 1975
17.337 10.171 1975
17.316 10.119 1975
17.289 10.068 1975
17.257 10.017 1975
14.804 15.269 2000
14.803 15.271 2000
14.806 15.217 2000
14.803 15.167 2000
14.794 15.116 2000
14.772 15.050 2000
14.771 15.052 2000
14.767 15.001 2000
14.741 14.951 2000
14.730 14.898 2000
14.720 14.846 2000
14.715 14.795 2000
14.750 14.744 2000
14.788 14.694 2000
14.785 14.644 2000
14.805 14.592 2000
14.855 14.563 2000
14.907 14.582 2000
14.959 14.565 2000
15.008 14.512 2000
15.008 14.458 2000
15.007 14.405 2000
15.005 14.355 2000
15.056 14.302 2000
15.107 14.288 2000
15.157 14.264 2000
15.202 14.211 2000
15.158 14.160 2000
15.153 14.109 2000
15.203 14.088 2000
15.229 14.035 2000
15.237 13.981 2000
15.256 13.929 2000
15.309 13.906 2000
15.360 13.900 2000
15.392 13.848 2000
15.444 13.803 2000
15.495 13.785 2000
15.546 13.784 2000
15.596 13.771 2000
15.631 13.720 2000
15.683 13.701 2000
15.736 13.691 2000
15.787 13.661 2000
15.839 13.613 2000
15.889 13.576 2000
15.939 13.537 2000
15.991 13.489 2000
16.040 13.434 2000
16.080 13.384 2000
16.102 13.331 2000
16.123 13.278 2000
16.141 13.228 2000
16.153 13.176 2000
16.155 13.121 2000
16.162 13.066 2000
16.164 13.012 2000
16.166 12.960 2000
16.167 12.908 2000
16.176 12.858 2000
16.227 12.881 2000
16.281 12.896 2000
16.335 12.891 2000
16.390 12.880 2000
16.441 12.863 2000
16.492 12.852 2000
16.545 12.845 2000
16.546 12.898 2000
16.496 12.949 2000
16.456 13.000 2000
16.424 13.053 2000
16.403 13.108 2000
16.379 13.160 2000
16.323 13.207 2000
16.272 13.236 2000
16.227 13.289 2000
16.203 13.341 2000
16.181 13.392 2000
16.156 13.443 2000
16.126 13.496 2000
16.095 13.549 2000
16.066 13.600 2000
16.041 13.652 2000
16.015 13.706 2000
15.995 13.758 2000
15.975 13.813 2000
15.963 13.864 2000
15.960 13.915 2000
15.956 13.965 2000
15.952 14.019 2000
15.944 14.069 2000
15.932 14.121 2000
15.922 14.175 2000
15.915 14.227 2000
15.905 14.282 2000
15.895 14.335 2000
15.891 14.385 2000
15.894 14.436 2000
15.945 14.486 2000
15.215 15.242 2100
15.211 15.242 2100
15.160 15.210 2100
15.149 15.156 2100
15.155 15.103 2100
15.155 15.050 2100
15.114 14.999 2100
15.101 14.946 2100
15.151 14.907 2100
15.160 14.856 2100
15.210 14.832 2100
15.260 14.789 2100
15.311 14.755 2100
15.336 14.808 2100
15.321 14.858 2100
15.316 14.911 2100
15.320 14.962 2100
15.321 15.013 2100
15.328 15.067 2100
15.329 15.117 2100
15.300 15.169 2100
15.249 15.208 2100
15.198 15.230 2100
nfft-3.2.3/examples/solver/glacier.c 0000644 0000710 0000337 00000014477 12137737443 014322 0000000 0000000 /*
* Copyright (c) 2002, 2012 Jens Keiner, Stefan Kunis, Daniel Potts
*
* This program is free software; you can redistribute it and/or modify it under
* the terms of the GNU General Public License as published by the Free Software
* Foundation; either version 2 of the License, or (at your option) any later
* version.
*
* This program is distributed in the hope that it will be useful, but WITHOUT
* ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
* FOR A PARTICULAR PURPOSE. See the GNU General Public License for more
* details.
*
* You should have received a copy of the GNU General Public License along with
* this program; if not, write to the Free Software Foundation, Inc., 51
* Franklin Street, Fifth Floor, Boston, MA 02110-1301, USA.
*/
/* $Id: glacier.c 3896 2012-10-10 12:19:26Z tovo $ */
#include "config.h"
#include
#include
#include
#include
#ifdef HAVE_COMPLEX_H
#include
#endif
#include "nfft3util.h"
#include "nfft3.h"
#include "infft.h"
/**
* \defgroup examples_solver_glacier Reconstruction of a glacier from \
scattered data
* \ingroup examples_solver
* \{
*/
/** Generalised Sobolev weight */
static double my_weight(double z,double a,double b,double c)
{
return pow(0.25-z*z,b)/(c+pow(fabs(z),2*a));
}
/** Reconstruction routine */
static void glacier(int N,int M)
{
int j,k,k0,k1,l,my_N[2],my_n[2];
double tmp_y;
nfft_plan p;
solver_plan_complex ip;
FILE* fp;
/* initialise p */
my_N[0]=N; my_n[0]=X(next_power_of_2)(N);
my_N[1]=N; my_n[1]=X(next_power_of_2)(N);
nfft_init_guru(&p, 2, my_N, M, my_n, 6,
PRE_PHI_HUT| PRE_FULL_PSI|
MALLOC_X| MALLOC_F_HAT| MALLOC_F|
FFTW_INIT| FFT_OUT_OF_PLACE,
FFTW_MEASURE| FFTW_DESTROY_INPUT);
/* initialise ip, specific */
solver_init_advanced_complex(&ip,(nfft_mv_plan_complex*)(&p), CGNE| PRECOMPUTE_DAMP);
fprintf(stderr,"Using the generic solver!");
/* init nodes */
fp=fopen("input_data.dat","r");
for(j=0;j