📄 r_fft.c
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/**********************************************************************
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*******************************************************************/
/*======================================================================*/
/* Enhanced Variable Rate Codec - Bit-Exact C Specification */
/* Copyright (C) 1997-1998 Telecommunications Industry Association. */
/* All rights reserved. */
/*----------------------------------------------------------------------*/
/* Note: Reproduction and use of this software for the design and */
/* development of North American Wideband CDMA Digital */
/* Cellular Telephony Standards is authorized by the TIA. */
/* The TIA does not authorize the use of this software for any */
/* other purpose. */
/* */
/* The availability of this software does not provide any license */
/* by implication, estoppel, or otherwise under any patent rights */
/* of TIA member companies or others covering any use of the */
/* contents herein. */
/* */
/* Any copies of this software or derivative works must include */
/* this and all other proprietary notices. */
/*======================================================================*/
/* r_fft.c */
/*****************************************************************
*
* This is an implementation of decimation-in-time FFT algorithm for
* real sequences. The techniques used here can be found in several
* books, e.g., i) Proakis and Manolakis, "Digital Signal Processing",
* 2nd Edition, Chapter 9, and ii) W.H. Press et. al., "Numerical
* Recipes in C", 2nd Ediiton, Chapter 12.
*
* Input - There are two inputs to this function:
*
* 1) An integer pointer to the input data array
* 2) An integer value which should be set as +1 for FFT
* and some other value, e.g., -1 for IFFT
*
* Output - There is no return value.
* The input data are replaced with transformed data. If the
* input is a real time domain sequence, it is replaced with
* the complex FFT for positive frequencies. The FFT value
* for DC and the foldover frequency are combined to form the
* first complex number in the array. The remaining complex
* numbers correspond to increasing frequencies. If the input
* is a complex frequency domain sequence arranged as above,
* it is replaced with the corresponding time domain sequence.
*
* Notes:
*
* 1) This function is designed to be a part of a noise supp-
* ression algorithm that requires 128-point FFT of real
* sequences. This is achieved here through a 64-point
* complex FFT. Consequently, the FFT size information is
* not transmitted explicitly. However, some flexibility
* is provided in the function to change the size of the
* FFT by specifying the size information through "define"
* statements.
*
* 2) The values of the complex sinusoids used in the FFT
* algorithm are computed once (i.e., the first time the
* r_fft function is called) and stored in a table. To
* further speed up the algorithm, these values can be
* precomputed and stored in a ROM table in actual DSP
* based implementations.
*
* 3) In the c_fft function, the FFT values are divided by
* 2 after each stage of computation thus dividing the
* final FFT values by 64. No multiplying factor is used
* for the IFFT. This is somewhat different from the usual
* definition of FFT where the factor 1/N, i.e., 1/64, is
* used for the IFFT and not the FFT. No factor is used in
* the r_fft function.
*
* 4) Much of the code for the FFT and IFFT parts in r_fft
* and c_fft functions are similar and can be combined.
* They are, however, kept separate here to speed up the
* execution.
*
*****************************************************************/
#include "mathevrc.h"
#include "mathdp31.h"
#include "mathadv.h"
#define SIZE 128
#define SIZE_BY_TWO 64
#define NUM_STAGE 6
#define TRUE 1
#define FALSE 0
static Shortword phs_tbl[] =
{
32767, 0, 32729, -1608, 32610, -3212, 32413, -4808,
32138, -6393, 31786, -7962, 31357, -9512, 30853, -11039,
30274, -12540, 29622, -14010, 28899, -15447, 28106, -16846,
27246, -18205, 26320, -19520, 25330, -20788, 24279, -22006,
23170, -23170, 22006, -24279, 20788, -25330, 19520, -26320,
18205, -27246, 16846, -28106, 15447, -28899, 14010, -29622,
12540, -30274, 11039, -30853, 9512, -31357, 7962, -31786,
6393, -32138, 4808, -32413, 3212, -32610, 1608, -32729,
0, -32768, -1608, -32729, -3212, -32610, -4808, -32413,
-6393, -32138, -7962, -31786, -9512, -31357, -11039, -30853,
-12540, -30274, -14010, -29622, -15447, -28899, -16846, -28106,
-18205, -27246, -19520, -26320, -20788, -25330, -22006, -24279,
-23170, -23170, -24279, -22006, -25330, -20788, -26320, -19520,
-27246, -18205, -28106, -16846, -28899, -15447, -29622, -14010,
-30274, -12540, -30853, -11039, -31357, -9512, -31786, -7962,
-32138, -6393, -32413, -4808, -32610, -3212, -32729, -1608
};
static Shortword ii_table[] =
{SIZE / 2, SIZE / 4, SIZE / 8, SIZE / 16, SIZE / 32, SIZE / 64};
/* FFT/IFFT function for complex sequences */
/*
* The decimation-in-time complex FFT/IFFT is implemented below.
* The input complex numbers are presented as real part followed by
* imaginary part for each sample. The counters are therefore
* incremented by two to access the complex valued samples.
*/
void c_fft(Shortword * farray_ptr, Shortword isign)
{
Shortword i, j, k, ii, jj, kk, ji, kj;
Longword ftmp, ftmp_real, ftmp_imag;
Shortword tmp, tmp1, tmp2;
/* Rearrange the input array in bit reversed order */
for (i = 0, j = 0; i < SIZE - 2; i = i + 2)
{
if (j > i)
{
ftmp = *(farray_ptr + i);
*(farray_ptr + i) = *(farray_ptr + j);
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