add pffft

This commit is contained in:
2024-11-09 14:57:18 -06:00
parent 78a00f71cc
commit a1790b8977
69 changed files with 25719 additions and 0 deletions

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cmake_minimum_required(VERSION 3.1)
project(examples)
if ( CMAKE_C_COMPILER_ID MATCHES "MSVC" )
# using Visual Studio C++
message(STATUS "INFO: detected MSVC: will not link math lib m")
set(MATHLIB "")
add_definitions("/D_CRT_SECURE_NO_WARNINGS")
set(MSVC_DISABLED_WARNINGS_LIST "C4996")
else()
if(PFFFT_DISABLE_LINK_WITH_M)
else()
message(STATUS "INFO: detected NO MSVC: ${CMAKE_C_COMPILER_ID}: will link math lib m")
set(MATHLIB "m")
endif()
endif()
set(STDCXXLIB "")
if (MINGW)
set(STDCXXLIB "stdc++")
endif()
set(CMAKE_CXX_EXTENSIONS OFF)
if (PFFFT_USE_TYPE_DOUBLE)
add_executable(example_cpp11_real_dbl_fwd example_cpp11_real_dbl_fwd.cpp)
target_compile_definitions(example_cpp11_real_dbl_fwd PRIVATE PFFFT_ENABLE_DOUBLE)
target_link_libraries(example_cpp11_real_dbl_fwd PFFFT ${STDCXXLIB} ${MATHLIB})
set_property(TARGET example_cpp11_real_dbl_fwd PROPERTY CXX_STANDARD 11)
set_property(TARGET example_cpp11_real_dbl_fwd PROPERTY CXX_STANDARD_REQUIRED ON)
add_executable(example_cpp11_cplx_dbl_fwd example_cpp11_cplx_dbl_fwd.cpp)
target_compile_definitions(example_cpp11_cplx_dbl_fwd PRIVATE PFFFT_ENABLE_DOUBLE)
target_link_libraries(example_cpp11_cplx_dbl_fwd PFFFT ${STDCXXLIB} ${MATHLIB})
set_property(TARGET example_cpp11_cplx_dbl_fwd PROPERTY CXX_STANDARD 11)
set_property(TARGET example_cpp11_cplx_dbl_fwd PROPERTY CXX_STANDARD_REQUIRED ON)
add_executable(example_c_cplx_dbl_fwd example_c_cplx_dbl_fwd.c)
target_compile_definitions(example_c_cplx_dbl_fwd PRIVATE PFFFT_ENABLE_FLOAT)
target_link_libraries(example_c_cplx_dbl_fwd PFFFT ${MATHLIB})
endif()
if (PFFFT_USE_TYPE_FLOAT)
add_executable(example_cpp98_real_flt_fwd example_cpp98_real_flt_fwd.cpp)
target_compile_definitions(example_cpp98_real_flt_fwd PRIVATE PFFFT_ENABLE_FLOAT)
target_link_libraries(example_cpp98_real_flt_fwd PFFFT ${STDCXXLIB} ${MATHLIB})
set_property(TARGET example_cpp98_real_flt_fwd PROPERTY CXX_STANDARD 98)
set_property(TARGET example_cpp98_real_flt_fwd PROPERTY CXX_STANDARD_REQUIRED ON)
add_executable(example_cpp98_cplx_flt_fwd example_cpp98_cplx_flt_fwd.cpp)
target_compile_definitions(example_cpp98_cplx_flt_fwd PRIVATE PFFFT_ENABLE_FLOAT)
target_link_libraries(example_cpp98_cplx_flt_fwd PFFFT ${STDCXXLIB} ${MATHLIB})
set_property(TARGET example_cpp98_cplx_flt_fwd PROPERTY CXX_STANDARD 98)
set_property(TARGET example_cpp98_cplx_flt_fwd PROPERTY CXX_STANDARD_REQUIRED ON)
add_executable(example_c_real_flt_fwd example_c_real_flt_fwd.c)
target_compile_definitions(example_c_real_flt_fwd PRIVATE PFFFT_ENABLE_FLOAT)
target_link_libraries(example_c_real_flt_fwd PFFFT ${MATHLIB})
endif()

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#include "pffft_double.h"
#include <stdio.h>
#include <stdlib.h>
void c_forward_complex_double(const int transformLen)
{
printf("running %s()\n", __FUNCTION__);
/* first check - might be skipped */
if (transformLen < pffftd_min_fft_size(PFFFT_COMPLEX))
{
fprintf(stderr, "Error: minimum FFT transformation length is %d\n", pffftd_min_fft_size(PFFFT_COMPLEX));
return;
}
/* instantiate FFT and prepare transformation for length N */
PFFFTD_Setup *ffts = pffftd_new_setup(transformLen, PFFFT_COMPLEX);
/* one more check */
if (!ffts)
{
fprintf(stderr,
"Error: transformation length %d is not decomposable into small prime factors. "
"Next valid transform size is: %d ; next power of 2 is: %d\n",
transformLen,
pffftd_nearest_transform_size(transformLen, PFFFT_COMPLEX, 1),
pffftd_next_power_of_two(transformLen) );
return;
}
/* allocate aligned vectors for input X and output Y */
double *X = (double*)pffftd_aligned_malloc(transformLen * 2 * sizeof(double)); /* complex: re/im interleaved */
double *Y = (double*)pffftd_aligned_malloc(transformLen * 2 * sizeof(double)); /* complex: re/im interleaved */
double *W = (double*)pffftd_aligned_malloc(transformLen * 2 * sizeof(double));
/* prepare some input data */
for (int k = 0; k < 2 * transformLen; k += 4)
{
X[k] = k / 2; /* real */
X[k+1] = (k / 2) & 1; /* imag */
X[k+2] = -1 - k / 2; /* real */
X[k+3] = (k / 2) & 1; /* imag */
}
/* do the forward transform; write complex spectrum result into Y */
pffftd_transform_ordered(ffts, X, Y, W, PFFFT_FORWARD);
/* print spectral output */
printf("output should be complex spectrum with %d complex bins\n", transformLen);
for (int k = 0; k < 2 * transformLen; k += 2)
printf("Y[%d] = %f + i * %f\n", k/2, Y[k], Y[k+1]);
pffftd_aligned_free(W);
pffftd_aligned_free(Y);
pffftd_aligned_free(X);
pffftd_destroy_setup(ffts);
}
int main(int argc, char *argv[])
{
int N = (1 < argc) ? atoi(argv[1]) : 16;
c_forward_complex_double(N);
return 0;
}

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#include "pffft.h"
#include <stdio.h>
#include <stdlib.h>
void c_forward_real_float(const int transformLen)
{
printf("running %s()\n", __FUNCTION__);
/* first check - might be skipped */
if (transformLen < pffft_min_fft_size(PFFFT_REAL))
{
fprintf(stderr, "Error: minimum FFT transformation length is %d\n", pffft_min_fft_size(PFFFT_REAL));
return;
}
/* instantiate FFT and prepare transformation for length N */
PFFFT_Setup *ffts = pffft_new_setup(transformLen, PFFFT_REAL);
/* one more check */
if (!ffts)
{
fprintf(stderr,
"Error: transformation length %d is not decomposable into small prime factors. "
"Next valid transform size is: %d ; next power of 2 is: %d\n",
transformLen,
pffft_nearest_transform_size(transformLen, PFFFT_REAL, 1),
pffft_next_power_of_two(transformLen) );
return;
}
/* allocate aligned vectors for input X and output Y */
float *X = (float*)pffft_aligned_malloc(transformLen * sizeof(float));
float *Y = (float*)pffft_aligned_malloc(transformLen * sizeof(float)); /* complex: re/im interleaved */
float *W = (float*)pffft_aligned_malloc(transformLen * sizeof(float));
/* prepare some input data */
for (int k = 0; k < transformLen; k += 2)
{
X[k] = k;
X[k+1] = -1-k;
}
/* do the forward transform; write complex spectrum result into Y */
pffft_transform_ordered(ffts, X, Y, W, PFFFT_FORWARD);
/* print spectral output */
printf("output should be complex spectrum with %d complex bins\n", transformLen /2);
for (int k = 0; k < transformLen; k += 2)
printf("Y[%d] = %f + i * %f\n", k/2, Y[k], Y[k+1]);
pffft_aligned_free(W);
pffft_aligned_free(Y);
pffft_aligned_free(X);
pffft_destroy_setup(ffts);
}
int main(int argc, char *argv[])
{
int N = (1 < argc) ? atoi(argv[1]) : 32;
c_forward_real_float(N);
return 0;
}

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#include "pffft.hpp"
#include <complex>
#include <iostream>
void cxx11_forward_complex_double(const int transformLen)
{
std::cout << "running " << __FUNCTION__ << "()" << std::endl;
// first check - might be skipped
using FFT_T = pffft::Fft< std::complex<double> >;
if (transformLen < FFT_T::minFFtsize())
{
std::cerr << "Error: minimum FFT transformation length is " << FFT_T::minFFtsize() << std::endl;
return;
}
// instantiate FFT and prepare transformation for length N
pffft::Fft< std::complex<double> > fft(transformLen);
// one more check
if (!fft.isValid())
{
std::cerr << "Error: transformation length " << transformLen << " is not decomposable into small prime factors. "
<< "Next valid transform size is: " << FFT_T::nearestTransformSize(transformLen)
<< "; next power of 2 is: " << FFT_T::nextPowerOfTwo(transformLen) << std::endl;
return;
}
// allocate aligned vectors for input X and output Y
auto X = fft.valueVector();
auto Y = fft.spectrumVector();
// alternative access: get raw pointers to aligned vectors
std::complex<double> *Xs = X.data();
std::complex<double> *Ys = Y.data();
// prepare some input data
for (int k = 0; k < transformLen; k += 2)
{
X[k] = std::complex<double>(k, k&1); // access through AlignedVector<double>
Xs[k+1] = std::complex<double>(-1-k, k&1); // access through raw pointer
}
// do the forward transform; write complex spectrum result into Y
fft.forward(X, Y);
// print spectral output
std::cout << "output should be complex spectrum with " << fft.getSpectrumSize() << " bins" << std::endl;
std::cout << "output vector has size " << Y.size() << " (complex bins):" << std::endl;
for (unsigned k = 0; k < Y.size(); k += 2)
{
std::cout << "Y[" << k << "] = " << Y[k] << std::endl;
std::cout << "Y[" << k+1 << "] = " << Ys[k+1] << std::endl;
}
}
int main(int argc, char *argv[])
{
int N = (1 < argc) ? atoi(argv[1]) : 16;
cxx11_forward_complex_double(N);
return 0;
}

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#include "pffft.hpp"
#include <complex>
#include <iostream>
void cxx11_forward_real_double(const int transformLen)
{
std::cout << "running " << __FUNCTION__ << "()" << std::endl;
// first check - might be skipped
using FFT_T = pffft::Fft<double>;
if (transformLen < FFT_T::minFFtsize())
{
std::cerr << "Error: minimum FFT transformation length is " << FFT_T::minFFtsize() << std::endl;
return;
}
// instantiate FFT and prepare transformation for length N
pffft::Fft<double> fft { transformLen };
// one more check
if (!fft.isValid())
{
std::cerr << "Error: transformation length " << transformLen << " is not decomposable into small prime factors. "
<< "Next valid transform size is: " << FFT_T::nearestTransformSize(transformLen)
<< "; next power of 2 is: " << FFT_T::nextPowerOfTwo(transformLen) << std::endl;
return;
}
// allocate aligned vectors for (real) input X and (complex) output Y
auto X = fft.valueVector(); // input vector; type is AlignedVector<double>
auto Y = fft.spectrumVector(); // output vector; type is AlignedVector< std::complex<double> >
// alternative access: get raw pointers to aligned vectors
double *Xs = X.data();
std::complex<double> *Ys = Y.data();
// prepare some input data
for (int k = 0; k < transformLen; k += 2)
{
X[k] = k; // access through AlignedVector<double>
Xs[k+1] = -1-k; // access through raw pointer
}
// do the forward transform; write complex spectrum result into Y
fft.forward(X, Y);
// print spectral output
std::cout << "output should be complex spectrum with " << fft.getSpectrumSize() << " bins" << std::endl;
std::cout << "output vector has size " << Y.size() << " (complex bins):" << std::endl;
for (unsigned k = 0; k < Y.size(); k += 2)
{
std::cout << "Y[" << k << "] = " << Y[k] << std::endl;
std::cout << "Y[" << k+1 << "] = " << Ys[k+1] << std::endl;
}
}
int main(int argc, char *argv[])
{
int N = (1 < argc) ? atoi(argv[1]) : 32;
cxx11_forward_real_double(N);
return 0;
}

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#include "pffft.hpp"
#include <complex>
#include <iostream>
void cxx98_forward_complex_float(const int transformLen)
{
std::cout << "running " << __FUNCTION__ << "()" << std::endl;
// first check - might be skipped
typedef pffft::Fft< std::complex<float> > FFT_T;
if (transformLen < FFT_T::minFFtsize())
{
std::cerr << "Error: minimum FFT transformation length is " << FFT_T::minFFtsize() << std::endl;
return;
}
// instantiate FFT and prepare transformation for length N
pffft::Fft< std::complex<float> > fft(transformLen);
// one more check
if (!fft.isValid())
{
std::cerr << "Error: transformation length " << transformLen << " is not decomposable into small prime factors. "
<< "Next valid transform size is: " << FFT_T::nearestTransformSize(transformLen)
<< "; next power of 2 is: " << FFT_T::nextPowerOfTwo(transformLen) << std::endl;
return;
}
// allocate aligned vectors for input X and output Y
pffft::AlignedVector< std::complex<float> > X = fft.valueVector();
pffft::AlignedVector< std::complex<float> > Y = fft.spectrumVector();
// alternative access: get raw pointers to aligned vectors
std::complex<float> *Xs = X.data();
std::complex<float> *Ys = Y.data();
// prepare some input data
for (int k = 0; k < transformLen; k += 2)
{
X[k] = std::complex<float>(k, k&1); // access through AlignedVector<float>
Xs[k+1] = std::complex<float>(-1-k, k&1); // access through raw pointer
}
// do the forward transform; write complex spectrum result into Y
fft.forward(X, Y);
// print spectral output
std::cout << "output should be complex spectrum with " << fft.getSpectrumSize() << " bins" << std::endl;
std::cout << "output vector has size " << Y.size() << " (complex bins):" << std::endl;
for (unsigned k = 0; k < Y.size(); k += 2)
{
std::cout << "Y[" << k << "] = " << Y[k] << std::endl;
std::cout << "Y[" << k+1 << "] = " << Ys[k+1] << std::endl;
}
}
int main(int argc, char *argv[])
{
int N = (1 < argc) ? atoi(argv[1]) : 16;
cxx98_forward_complex_float(N);
return 0;
}

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#include "pffft.hpp"
#include <complex>
#include <iostream>
void cxx98_forward_real_float(const int transformLen)
{
std::cout << "running " << __FUNCTION__ << "()" << std::endl;
// first check - might be skipped
typedef pffft::Fft<float> FFT_T;
if (transformLen < FFT_T::minFFtsize())
{
std::cerr << "Error: minimum FFT transformation length is " << FFT_T::minFFtsize() << std::endl;
return;
}
// instantiate FFT and prepare transformation for length N
pffft::Fft<float> fft(transformLen);
// one more check
if (!fft.isValid())
{
std::cerr << "Error: transformation length " << transformLen << " is not decomposable into small prime factors. "
<< "Next valid transform size is: " << FFT_T::nearestTransformSize(transformLen)
<< "; next power of 2 is: " << FFT_T::nextPowerOfTwo(transformLen) << std::endl;
return;
}
// allocate aligned vectors for input X and output Y
pffft::AlignedVector<float> X = fft.valueVector();
pffft::AlignedVector< std::complex<float> > Y = fft.spectrumVector();
// alternative access: get raw pointers to aligned vectors
float *Xs = X.data();
std::complex<float> *Ys = Y.data();
// prepare some input data
for (int k = 0; k < transformLen; k += 2)
{
X[k] = k; // access through AlignedVector<float>
Xs[k+1] = -1-k; // access through raw pointer
}
// do the forward transform; write complex spectrum result into Y
fft.forward(X, Y);
// print spectral output
std::cout << "output should be complex spectrum with " << fft.getSpectrumSize() << " bins" << std::endl;
std::cout << "output vector has size " << Y.size() << " (complex bins):" << std::endl;
for (unsigned k = 0; k < Y.size(); k += 2)
{
std::cout << "Y[" << k << "] = " << Y[k] << std::endl;
std::cout << "Y[" << k+1 << "] = " << Ys[k+1] << std::endl;
}
}
int main(int argc, char *argv[])
{
int N = (1 < argc) ? atoi(argv[1]) : 32;
cxx98_forward_real_float(N);
return 0;
}