c_main.c

来自「开放gsl矩阵运算」· C语言 代码 · 共 222 行

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/* fft/c_main.c *  * Copyright (C) 1996, 1997, 1998, 1999, 2000 Brian Gough *  * 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., 675 Mass Ave, Cambridge, MA 02139, USA. */intFUNCTION(gsl_fft_complex,forward) (TYPE(gsl_complex_packed_array) data, 				   const size_t stride, 				   const size_t n,				   const TYPE(gsl_fft_complex_wavetable) * wavetable,                                   TYPE(gsl_fft_complex_workspace) * work){  gsl_fft_direction sign = forward;  int status = FUNCTION(gsl_fft_complex,transform) (data, stride, n, 						    wavetable, work, sign);  return status;}intFUNCTION(gsl_fft_complex,backward) (TYPE(gsl_complex_packed_array) data,				    const size_t stride, 				    const size_t n,				    const TYPE(gsl_fft_complex_wavetable) * wavetable,                                    TYPE(gsl_fft_complex_workspace) * work){  gsl_fft_direction sign = backward;  int status = FUNCTION(gsl_fft_complex,transform) (data, stride, n, 						    wavetable, work, sign);  return status;}intFUNCTION(gsl_fft_complex,inverse) (TYPE(gsl_complex_packed_array) data, 				   const size_t stride, 				   const size_t n,				   const TYPE(gsl_fft_complex_wavetable) * wavetable,                                   TYPE(gsl_fft_complex_workspace) * work){  gsl_fft_direction sign = backward;  int status = FUNCTION(gsl_fft_complex,transform) (data, stride, n, 						    wavetable, work, sign);  if (status)    {      return status;    }  /* normalize inverse fft with 1/n */  {    const ATOMIC norm = ONE / (ATOMIC)n;    size_t i;    for (i = 0; i < n; i++)      {	REAL(data,stride,i) *= norm;	IMAG(data,stride,i) *= norm;      }  }  return status;}intFUNCTION(gsl_fft_complex,transform) (TYPE(gsl_complex_packed_array) data, 				     const size_t stride, 				     const size_t n,				     const TYPE(gsl_fft_complex_wavetable) * wavetable,				     TYPE(gsl_fft_complex_workspace) * work,				     const gsl_fft_direction sign){  const size_t nf = wavetable->nf;  size_t i;  size_t q, product = 1;  TYPE(gsl_complex) *twiddle1, *twiddle2, *twiddle3, *twiddle4,    *twiddle5, *twiddle6;  size_t state = 0;  BASE * const scratch = work->scratch;  BASE * in = data;  size_t istride = stride;  BASE * out = scratch;  size_t ostride = 1;  if (n == 0)    {      GSL_ERROR ("length n must be positive integer", GSL_EDOM);    }  if (n == 1)    {				/* FFT of 1 data point is the identity */      return 0;    }  if (n != wavetable->n)    {      GSL_ERROR ("wavetable does not match length of data", GSL_EINVAL);    }  if (n != work->n)    {      GSL_ERROR ("workspace does not match length of data", GSL_EINVAL);    }  for (i = 0; i < nf; i++)    {      const size_t factor = wavetable->factor[i];      product *= factor;      q = n / product;      if (state == 0)	{	  in = data;	  istride = stride;	  out = scratch;	  ostride = 1;	  state = 1;	}      else	{	  in = scratch;	  istride = 1;	  out = data;	  ostride = stride;	  state = 0;	}      if (factor == 2)	{	  twiddle1 = wavetable->twiddle[i];	  FUNCTION(fft_complex,pass_2) (in, istride, out, ostride, sign, 					product, n, twiddle1);	}      else if (factor == 3)	{	  twiddle1 = wavetable->twiddle[i];	  twiddle2 = twiddle1 + q;	  FUNCTION(fft_complex,pass_3) (in, istride, out, ostride, sign, 					product, n, twiddle1, twiddle2);	}      else if (factor == 4)	{	  twiddle1 = wavetable->twiddle[i];	  twiddle2 = twiddle1 + q;	  twiddle3 = twiddle2 + q;	  FUNCTION(fft_complex,pass_4) (in, istride, out, ostride, sign, 					product, n, twiddle1, twiddle2, 					twiddle3);	}      else if (factor == 5)	{	  twiddle1 = wavetable->twiddle[i];	  twiddle2 = twiddle1 + q;	  twiddle3 = twiddle2 + q;	  twiddle4 = twiddle3 + q;	  FUNCTION(fft_complex,pass_5) (in, istride, out, ostride, sign, 					product, n, twiddle1, twiddle2, 					twiddle3, twiddle4);	}      else if (factor == 6)	{	  twiddle1 = wavetable->twiddle[i];	  twiddle2 = twiddle1 + q;	  twiddle3 = twiddle2 + q;	  twiddle4 = twiddle3 + q;	  twiddle5 = twiddle4 + q;	  FUNCTION(fft_complex,pass_6) (in, istride, out, ostride, sign, 					product, n, twiddle1, twiddle2, 					twiddle3, twiddle4, twiddle5);	}      else if (factor == 7)	{	  twiddle1 = wavetable->twiddle[i];	  twiddle2 = twiddle1 + q;	  twiddle3 = twiddle2 + q;	  twiddle4 = twiddle3 + q;	  twiddle5 = twiddle4 + q;	  twiddle6 = twiddle5 + q;	  FUNCTION(fft_complex,pass_7) (in, istride, out, ostride, sign, 					product, n, twiddle1, twiddle2, 					twiddle3, twiddle4, twiddle5, 					twiddle6);	}      else	{	  twiddle1 = wavetable->twiddle[i];	  FUNCTION(fft_complex,pass_n) (in, istride, out, ostride, sign, 					factor, product, n, twiddle1);	}    }  if (state == 1)		/* copy results back from scratch to data */    {      for (i = 0; i < n; i++)	{	  REAL(data,stride,i) = REAL(scratch,1,i) ;	  IMAG(data,stride,i) = IMAG(scratch,1,i) ;	}    }  return 0;}

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