blob: 480557f49f78ead1fe9d641e953d51bcb3e32702
1 | /* |
2 | * FFT/IFFT transforms |
3 | * Copyright (c) 2008 Loren Merritt |
4 | * Copyright (c) 2002 Fabrice Bellard |
5 | * Partly based on libdjbfft by D. J. Bernstein |
6 | * |
7 | * This file is part of FFmpeg. |
8 | * |
9 | * FFmpeg is free software; you can redistribute it and/or |
10 | * modify it under the terms of the GNU Lesser General Public |
11 | * License as published by the Free Software Foundation; either |
12 | * version 2.1 of the License, or (at your option) any later version. |
13 | * |
14 | * FFmpeg is distributed in the hope that it will be useful, |
15 | * but WITHOUT ANY WARRANTY; without even the implied warranty of |
16 | * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU |
17 | * Lesser General Public License for more details. |
18 | * |
19 | * You should have received a copy of the GNU Lesser General Public |
20 | * License along with FFmpeg; if not, write to the Free Software |
21 | * Foundation, Inc., 51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA |
22 | */ |
23 | |
24 | /** |
25 | * @file |
26 | * FFT/IFFT transforms. |
27 | */ |
28 | |
29 | #include <stdlib.h> |
30 | #include <string.h> |
31 | #include "libavutil/mathematics.h" |
32 | #include "fft.h" |
33 | #include "fft-internal.h" |
34 | |
35 | #if FFT_FIXED_32 |
36 | #include "fft_table.h" |
37 | #else /* FFT_FIXED_32 */ |
38 | |
39 | /* cos(2*pi*x/n) for 0<=x<=n/4, followed by its reverse */ |
40 | #if !CONFIG_HARDCODED_TABLES |
41 | COSTABLE(16); |
42 | COSTABLE(32); |
43 | COSTABLE(64); |
44 | COSTABLE(128); |
45 | COSTABLE(256); |
46 | COSTABLE(512); |
47 | COSTABLE(1024); |
48 | COSTABLE(2048); |
49 | COSTABLE(4096); |
50 | COSTABLE(8192); |
51 | COSTABLE(16384); |
52 | COSTABLE(32768); |
53 | COSTABLE(65536); |
54 | COSTABLE(131072); |
55 | #endif |
56 | COSTABLE_CONST FFTSample * const FFT_NAME(ff_cos_tabs)[] = { |
57 | NULL, NULL, NULL, NULL, |
58 | FFT_NAME(ff_cos_16), |
59 | FFT_NAME(ff_cos_32), |
60 | FFT_NAME(ff_cos_64), |
61 | FFT_NAME(ff_cos_128), |
62 | FFT_NAME(ff_cos_256), |
63 | FFT_NAME(ff_cos_512), |
64 | FFT_NAME(ff_cos_1024), |
65 | FFT_NAME(ff_cos_2048), |
66 | FFT_NAME(ff_cos_4096), |
67 | FFT_NAME(ff_cos_8192), |
68 | FFT_NAME(ff_cos_16384), |
69 | FFT_NAME(ff_cos_32768), |
70 | FFT_NAME(ff_cos_65536), |
71 | FFT_NAME(ff_cos_131072), |
72 | }; |
73 | |
74 | #endif /* FFT_FIXED_32 */ |
75 | |
76 | static void fft_permute_c(FFTContext *s, FFTComplex *z); |
77 | static void fft_calc_c(FFTContext *s, FFTComplex *z); |
78 | |
79 | static int split_radix_permutation(int i, int n, int inverse) |
80 | { |
81 | int m; |
82 | if(n <= 2) return i&1; |
83 | m = n >> 1; |
84 | if(!(i&m)) return split_radix_permutation(i, m, inverse)*2; |
85 | m >>= 1; |
86 | if(inverse == !(i&m)) return split_radix_permutation(i, m, inverse)*4 + 1; |
87 | else return split_radix_permutation(i, m, inverse)*4 - 1; |
88 | } |
89 | |
90 | av_cold void ff_init_ff_cos_tabs(int index) |
91 | { |
92 | #if (!CONFIG_HARDCODED_TABLES) && (!FFT_FIXED_32) |
93 | int i; |
94 | int m = 1<<index; |
95 | double freq = 2*M_PI/m; |
96 | FFTSample *tab = FFT_NAME(ff_cos_tabs)[index]; |
97 | for(i=0; i<=m/4; i++) |
98 | tab[i] = FIX15(cos(i*freq)); |
99 | for(i=1; i<m/4; i++) |
100 | tab[m/2-i] = tab[i]; |
101 | #endif |
102 | } |
103 | |
104 | static const int avx_tab[] = { |
105 | 0, 4, 1, 5, 8, 12, 9, 13, 2, 6, 3, 7, 10, 14, 11, 15 |
106 | }; |
107 | |
108 | static int is_second_half_of_fft32(int i, int n) |
109 | { |
110 | if (n <= 32) |
111 | return i >= 16; |
112 | else if (i < n/2) |
113 | return is_second_half_of_fft32(i, n/2); |
114 | else if (i < 3*n/4) |
115 | return is_second_half_of_fft32(i - n/2, n/4); |
116 | else |
117 | return is_second_half_of_fft32(i - 3*n/4, n/4); |
118 | } |
119 | |
120 | static av_cold void fft_perm_avx(FFTContext *s) |
121 | { |
122 | int i; |
123 | int n = 1 << s->nbits; |
124 | |
125 | for (i = 0; i < n; i += 16) { |
126 | int k; |
127 | if (is_second_half_of_fft32(i, n)) { |
128 | for (k = 0; k < 16; k++) |
129 | s->revtab[-split_radix_permutation(i + k, n, s->inverse) & (n - 1)] = |
130 | i + avx_tab[k]; |
131 | |
132 | } else { |
133 | for (k = 0; k < 16; k++) { |
134 | int j = i + k; |
135 | j = (j & ~7) | ((j >> 1) & 3) | ((j << 2) & 4); |
136 | s->revtab[-split_radix_permutation(i + k, n, s->inverse) & (n - 1)] = j; |
137 | } |
138 | } |
139 | } |
140 | } |
141 | |
142 | av_cold int ff_fft_init(FFTContext *s, int nbits, int inverse) |
143 | { |
144 | int i, j, n; |
145 | |
146 | s->revtab = NULL; |
147 | s->revtab32 = NULL; |
148 | |
149 | if (nbits < 2 || nbits > 17) |
150 | goto fail; |
151 | s->nbits = nbits; |
152 | n = 1 << nbits; |
153 | |
154 | if (nbits <= 16) { |
155 | s->revtab = av_malloc(n * sizeof(uint16_t)); |
156 | if (!s->revtab) |
157 | goto fail; |
158 | } else { |
159 | s->revtab32 = av_malloc(n * sizeof(uint32_t)); |
160 | if (!s->revtab32) |
161 | goto fail; |
162 | } |
163 | s->tmp_buf = av_malloc(n * sizeof(FFTComplex)); |
164 | if (!s->tmp_buf) |
165 | goto fail; |
166 | s->inverse = inverse; |
167 | s->fft_permutation = FF_FFT_PERM_DEFAULT; |
168 | |
169 | s->fft_permute = fft_permute_c; |
170 | s->fft_calc = fft_calc_c; |
171 | #if CONFIG_MDCT |
172 | s->imdct_calc = ff_imdct_calc_c; |
173 | s->imdct_half = ff_imdct_half_c; |
174 | s->mdct_calc = ff_mdct_calc_c; |
175 | #endif |
176 | |
177 | #if FFT_FIXED_32 |
178 | { |
179 | int n=0; |
180 | ff_fft_lut_init(ff_fft_offsets_lut, 0, 1 << 17, &n); |
181 | } |
182 | #else /* FFT_FIXED_32 */ |
183 | #if FFT_FLOAT |
184 | if (ARCH_AARCH64) ff_fft_init_aarch64(s); |
185 | if (ARCH_ARM) ff_fft_init_arm(s); |
186 | if (ARCH_PPC) ff_fft_init_ppc(s); |
187 | if (ARCH_X86) ff_fft_init_x86(s); |
188 | if (CONFIG_MDCT) s->mdct_calcw = s->mdct_calc; |
189 | if (HAVE_MIPSFPU) ff_fft_init_mips(s); |
190 | #else |
191 | if (CONFIG_MDCT) s->mdct_calcw = ff_mdct_calcw_c; |
192 | if (ARCH_ARM) ff_fft_fixed_init_arm(s); |
193 | #endif |
194 | for(j=4; j<=nbits; j++) { |
195 | ff_init_ff_cos_tabs(j); |
196 | } |
197 | #endif /* FFT_FIXED_32 */ |
198 | |
199 | |
200 | if (s->fft_permutation == FF_FFT_PERM_AVX) { |
201 | fft_perm_avx(s); |
202 | } else { |
203 | for(i=0; i<n; i++) { |
204 | int k; |
205 | j = i; |
206 | if (s->fft_permutation == FF_FFT_PERM_SWAP_LSBS) |
207 | j = (j&~3) | ((j>>1)&1) | ((j<<1)&2); |
208 | k = -split_radix_permutation(i, n, s->inverse) & (n-1); |
209 | if (s->revtab) |
210 | s->revtab[k] = j; |
211 | if (s->revtab32) |
212 | s->revtab32[k] = j; |
213 | } |
214 | } |
215 | |
216 | return 0; |
217 | fail: |
218 | av_freep(&s->revtab); |
219 | av_freep(&s->revtab32); |
220 | av_freep(&s->tmp_buf); |
221 | return -1; |
222 | } |
223 | |
224 | static void fft_permute_c(FFTContext *s, FFTComplex *z) |
225 | { |
226 | int j, np; |
227 | const uint16_t *revtab = s->revtab; |
228 | const uint32_t *revtab32 = s->revtab32; |
229 | np = 1 << s->nbits; |
230 | /* TODO: handle split-radix permute in a more optimal way, probably in-place */ |
231 | if (revtab) { |
232 | for(j=0;j<np;j++) s->tmp_buf[revtab[j]] = z[j]; |
233 | } else |
234 | for(j=0;j<np;j++) s->tmp_buf[revtab32[j]] = z[j]; |
235 | |
236 | memcpy(z, s->tmp_buf, np * sizeof(FFTComplex)); |
237 | } |
238 | |
239 | av_cold void ff_fft_end(FFTContext *s) |
240 | { |
241 | av_freep(&s->revtab); |
242 | av_freep(&s->revtab32); |
243 | av_freep(&s->tmp_buf); |
244 | } |
245 | |
246 | #if FFT_FIXED_32 |
247 | |
248 | static void fft_calc_c(FFTContext *s, FFTComplex *z) { |
249 | |
250 | int nbits, i, n, num_transforms, offset, step; |
251 | int n4, n2, n34; |
252 | FFTSample tmp1, tmp2, tmp3, tmp4, tmp5, tmp6, tmp7, tmp8; |
253 | FFTComplex *tmpz; |
254 | const int fft_size = (1 << s->nbits); |
255 | int64_t accu; |
256 | |
257 | num_transforms = (0x2aab >> (16 - s->nbits)) | 1; |
258 | |
259 | for (n=0; n<num_transforms; n++){ |
260 | offset = ff_fft_offsets_lut[n] << 2; |
261 | tmpz = z + offset; |
262 | |
263 | tmp1 = tmpz[0].re + tmpz[1].re; |
264 | tmp5 = tmpz[2].re + tmpz[3].re; |
265 | tmp2 = tmpz[0].im + tmpz[1].im; |
266 | tmp6 = tmpz[2].im + tmpz[3].im; |
267 | tmp3 = tmpz[0].re - tmpz[1].re; |
268 | tmp8 = tmpz[2].im - tmpz[3].im; |
269 | tmp4 = tmpz[0].im - tmpz[1].im; |
270 | tmp7 = tmpz[2].re - tmpz[3].re; |
271 | |
272 | tmpz[0].re = tmp1 + tmp5; |
273 | tmpz[2].re = tmp1 - tmp5; |
274 | tmpz[0].im = tmp2 + tmp6; |
275 | tmpz[2].im = tmp2 - tmp6; |
276 | tmpz[1].re = tmp3 + tmp8; |
277 | tmpz[3].re = tmp3 - tmp8; |
278 | tmpz[1].im = tmp4 - tmp7; |
279 | tmpz[3].im = tmp4 + tmp7; |
280 | } |
281 | |
282 | if (fft_size < 8) |
283 | return; |
284 | |
285 | num_transforms = (num_transforms >> 1) | 1; |
286 | |
287 | for (n=0; n<num_transforms; n++){ |
288 | offset = ff_fft_offsets_lut[n] << 3; |
289 | tmpz = z + offset; |
290 | |
291 | tmp1 = tmpz[4].re + tmpz[5].re; |
292 | tmp3 = tmpz[6].re + tmpz[7].re; |
293 | tmp2 = tmpz[4].im + tmpz[5].im; |
294 | tmp4 = tmpz[6].im + tmpz[7].im; |
295 | tmp5 = tmp1 + tmp3; |
296 | tmp7 = tmp1 - tmp3; |
297 | tmp6 = tmp2 + tmp4; |
298 | tmp8 = tmp2 - tmp4; |
299 | |
300 | tmp1 = tmpz[4].re - tmpz[5].re; |
301 | tmp2 = tmpz[4].im - tmpz[5].im; |
302 | tmp3 = tmpz[6].re - tmpz[7].re; |
303 | tmp4 = tmpz[6].im - tmpz[7].im; |
304 | |
305 | tmpz[4].re = tmpz[0].re - tmp5; |
306 | tmpz[0].re = tmpz[0].re + tmp5; |
307 | tmpz[4].im = tmpz[0].im - tmp6; |
308 | tmpz[0].im = tmpz[0].im + tmp6; |
309 | tmpz[6].re = tmpz[2].re - tmp8; |
310 | tmpz[2].re = tmpz[2].re + tmp8; |
311 | tmpz[6].im = tmpz[2].im + tmp7; |
312 | tmpz[2].im = tmpz[2].im - tmp7; |
313 | |
314 | accu = (int64_t)Q31(M_SQRT1_2)*(tmp1 + tmp2); |
315 | tmp5 = (int32_t)((accu + 0x40000000) >> 31); |
316 | accu = (int64_t)Q31(M_SQRT1_2)*(tmp3 - tmp4); |
317 | tmp7 = (int32_t)((accu + 0x40000000) >> 31); |
318 | accu = (int64_t)Q31(M_SQRT1_2)*(tmp2 - tmp1); |
319 | tmp6 = (int32_t)((accu + 0x40000000) >> 31); |
320 | accu = (int64_t)Q31(M_SQRT1_2)*(tmp3 + tmp4); |
321 | tmp8 = (int32_t)((accu + 0x40000000) >> 31); |
322 | tmp1 = tmp5 + tmp7; |
323 | tmp3 = tmp5 - tmp7; |
324 | tmp2 = tmp6 + tmp8; |
325 | tmp4 = tmp6 - tmp8; |
326 | |
327 | tmpz[5].re = tmpz[1].re - tmp1; |
328 | tmpz[1].re = tmpz[1].re + tmp1; |
329 | tmpz[5].im = tmpz[1].im - tmp2; |
330 | tmpz[1].im = tmpz[1].im + tmp2; |
331 | tmpz[7].re = tmpz[3].re - tmp4; |
332 | tmpz[3].re = tmpz[3].re + tmp4; |
333 | tmpz[7].im = tmpz[3].im + tmp3; |
334 | tmpz[3].im = tmpz[3].im - tmp3; |
335 | } |
336 | |
337 | step = 1 << ((MAX_LOG2_NFFT-4) - 4); |
338 | n4 = 4; |
339 | |
340 | for (nbits=4; nbits<=s->nbits; nbits++){ |
341 | n2 = 2*n4; |
342 | n34 = 3*n4; |
343 | num_transforms = (num_transforms >> 1) | 1; |
344 | |
345 | for (n=0; n<num_transforms; n++){ |
346 | const FFTSample *w_re_ptr = ff_w_tab_sr + step; |
347 | const FFTSample *w_im_ptr = ff_w_tab_sr + MAX_FFT_SIZE/(4*16) - step; |
348 | offset = ff_fft_offsets_lut[n] << nbits; |
349 | tmpz = z + offset; |
350 | |
351 | tmp5 = tmpz[ n2].re + tmpz[n34].re; |
352 | tmp1 = tmpz[ n2].re - tmpz[n34].re; |
353 | tmp6 = tmpz[ n2].im + tmpz[n34].im; |
354 | tmp2 = tmpz[ n2].im - tmpz[n34].im; |
355 | |
356 | tmpz[ n2].re = tmpz[ 0].re - tmp5; |
357 | tmpz[ 0].re = tmpz[ 0].re + tmp5; |
358 | tmpz[ n2].im = tmpz[ 0].im - tmp6; |
359 | tmpz[ 0].im = tmpz[ 0].im + tmp6; |
360 | tmpz[n34].re = tmpz[n4].re - tmp2; |
361 | tmpz[ n4].re = tmpz[n4].re + tmp2; |
362 | tmpz[n34].im = tmpz[n4].im + tmp1; |
363 | tmpz[ n4].im = tmpz[n4].im - tmp1; |
364 | |
365 | for (i=1; i<n4; i++){ |
366 | FFTSample w_re = w_re_ptr[0]; |
367 | FFTSample w_im = w_im_ptr[0]; |
368 | accu = (int64_t)w_re*tmpz[ n2+i].re; |
369 | accu += (int64_t)w_im*tmpz[ n2+i].im; |
370 | tmp1 = (int32_t)((accu + 0x40000000) >> 31); |
371 | accu = (int64_t)w_re*tmpz[ n2+i].im; |
372 | accu -= (int64_t)w_im*tmpz[ n2+i].re; |
373 | tmp2 = (int32_t)((accu + 0x40000000) >> 31); |
374 | accu = (int64_t)w_re*tmpz[n34+i].re; |
375 | accu -= (int64_t)w_im*tmpz[n34+i].im; |
376 | tmp3 = (int32_t)((accu + 0x40000000) >> 31); |
377 | accu = (int64_t)w_re*tmpz[n34+i].im; |
378 | accu += (int64_t)w_im*tmpz[n34+i].re; |
379 | tmp4 = (int32_t)((accu + 0x40000000) >> 31); |
380 | |
381 | tmp5 = tmp1 + tmp3; |
382 | tmp1 = tmp1 - tmp3; |
383 | tmp6 = tmp2 + tmp4; |
384 | tmp2 = tmp2 - tmp4; |
385 | |
386 | tmpz[ n2+i].re = tmpz[ i].re - tmp5; |
387 | tmpz[ i].re = tmpz[ i].re + tmp5; |
388 | tmpz[ n2+i].im = tmpz[ i].im - tmp6; |
389 | tmpz[ i].im = tmpz[ i].im + tmp6; |
390 | tmpz[n34+i].re = tmpz[n4+i].re - tmp2; |
391 | tmpz[ n4+i].re = tmpz[n4+i].re + tmp2; |
392 | tmpz[n34+i].im = tmpz[n4+i].im + tmp1; |
393 | tmpz[ n4+i].im = tmpz[n4+i].im - tmp1; |
394 | |
395 | w_re_ptr += step; |
396 | w_im_ptr -= step; |
397 | } |
398 | } |
399 | step >>= 1; |
400 | n4 <<= 1; |
401 | } |
402 | } |
403 | |
404 | #else /* FFT_FIXED_32 */ |
405 | |
406 | #define BUTTERFLIES(a0,a1,a2,a3) {\ |
407 | BF(t3, t5, t5, t1);\ |
408 | BF(a2.re, a0.re, a0.re, t5);\ |
409 | BF(a3.im, a1.im, a1.im, t3);\ |
410 | BF(t4, t6, t2, t6);\ |
411 | BF(a3.re, a1.re, a1.re, t4);\ |
412 | BF(a2.im, a0.im, a0.im, t6);\ |
413 | } |
414 | |
415 | // force loading all the inputs before storing any. |
416 | // this is slightly slower for small data, but avoids store->load aliasing |
417 | // for addresses separated by large powers of 2. |
418 | #define BUTTERFLIES_BIG(a0,a1,a2,a3) {\ |
419 | FFTSample r0=a0.re, i0=a0.im, r1=a1.re, i1=a1.im;\ |
420 | BF(t3, t5, t5, t1);\ |
421 | BF(a2.re, a0.re, r0, t5);\ |
422 | BF(a3.im, a1.im, i1, t3);\ |
423 | BF(t4, t6, t2, t6);\ |
424 | BF(a3.re, a1.re, r1, t4);\ |
425 | BF(a2.im, a0.im, i0, t6);\ |
426 | } |
427 | |
428 | #define TRANSFORM(a0,a1,a2,a3,wre,wim) {\ |
429 | CMUL(t1, t2, a2.re, a2.im, wre, -wim);\ |
430 | CMUL(t5, t6, a3.re, a3.im, wre, wim);\ |
431 | BUTTERFLIES(a0,a1,a2,a3)\ |
432 | } |
433 | |
434 | #define TRANSFORM_ZERO(a0,a1,a2,a3) {\ |
435 | t1 = a2.re;\ |
436 | t2 = a2.im;\ |
437 | t5 = a3.re;\ |
438 | t6 = a3.im;\ |
439 | BUTTERFLIES(a0,a1,a2,a3)\ |
440 | } |
441 | |
442 | /* z[0...8n-1], w[1...2n-1] */ |
443 | #define PASS(name)\ |
444 | static void name(FFTComplex *z, const FFTSample *wre, unsigned int n)\ |
445 | {\ |
446 | FFTDouble t1, t2, t3, t4, t5, t6;\ |
447 | int o1 = 2*n;\ |
448 | int o2 = 4*n;\ |
449 | int o3 = 6*n;\ |
450 | const FFTSample *wim = wre+o1;\ |
451 | n--;\ |
452 | \ |
453 | TRANSFORM_ZERO(z[0],z[o1],z[o2],z[o3]);\ |
454 | TRANSFORM(z[1],z[o1+1],z[o2+1],z[o3+1],wre[1],wim[-1]);\ |
455 | do {\ |
456 | z += 2;\ |
457 | wre += 2;\ |
458 | wim -= 2;\ |
459 | TRANSFORM(z[0],z[o1],z[o2],z[o3],wre[0],wim[0]);\ |
460 | TRANSFORM(z[1],z[o1+1],z[o2+1],z[o3+1],wre[1],wim[-1]);\ |
461 | } while(--n);\ |
462 | } |
463 | |
464 | PASS(pass) |
465 | #undef BUTTERFLIES |
466 | #define BUTTERFLIES BUTTERFLIES_BIG |
467 | PASS(pass_big) |
468 | |
469 | #define DECL_FFT(n,n2,n4)\ |
470 | static void fft##n(FFTComplex *z)\ |
471 | {\ |
472 | fft##n2(z);\ |
473 | fft##n4(z+n4*2);\ |
474 | fft##n4(z+n4*3);\ |
475 | pass(z,FFT_NAME(ff_cos_##n),n4/2);\ |
476 | } |
477 | |
478 | static void fft4(FFTComplex *z) |
479 | { |
480 | FFTDouble t1, t2, t3, t4, t5, t6, t7, t8; |
481 | |
482 | BF(t3, t1, z[0].re, z[1].re); |
483 | BF(t8, t6, z[3].re, z[2].re); |
484 | BF(z[2].re, z[0].re, t1, t6); |
485 | BF(t4, t2, z[0].im, z[1].im); |
486 | BF(t7, t5, z[2].im, z[3].im); |
487 | BF(z[3].im, z[1].im, t4, t8); |
488 | BF(z[3].re, z[1].re, t3, t7); |
489 | BF(z[2].im, z[0].im, t2, t5); |
490 | } |
491 | |
492 | static void fft8(FFTComplex *z) |
493 | { |
494 | FFTDouble t1, t2, t3, t4, t5, t6; |
495 | |
496 | fft4(z); |
497 | |
498 | BF(t1, z[5].re, z[4].re, -z[5].re); |
499 | BF(t2, z[5].im, z[4].im, -z[5].im); |
500 | BF(t5, z[7].re, z[6].re, -z[7].re); |
501 | BF(t6, z[7].im, z[6].im, -z[7].im); |
502 | |
503 | BUTTERFLIES(z[0],z[2],z[4],z[6]); |
504 | TRANSFORM(z[1],z[3],z[5],z[7],sqrthalf,sqrthalf); |
505 | } |
506 | |
507 | #if !CONFIG_SMALL |
508 | static void fft16(FFTComplex *z) |
509 | { |
510 | FFTDouble t1, t2, t3, t4, t5, t6; |
511 | FFTSample cos_16_1 = FFT_NAME(ff_cos_16)[1]; |
512 | FFTSample cos_16_3 = FFT_NAME(ff_cos_16)[3]; |
513 | |
514 | fft8(z); |
515 | fft4(z+8); |
516 | fft4(z+12); |
517 | |
518 | TRANSFORM_ZERO(z[0],z[4],z[8],z[12]); |
519 | TRANSFORM(z[2],z[6],z[10],z[14],sqrthalf,sqrthalf); |
520 | TRANSFORM(z[1],z[5],z[9],z[13],cos_16_1,cos_16_3); |
521 | TRANSFORM(z[3],z[7],z[11],z[15],cos_16_3,cos_16_1); |
522 | } |
523 | #else |
524 | DECL_FFT(16,8,4) |
525 | #endif |
526 | DECL_FFT(32,16,8) |
527 | DECL_FFT(64,32,16) |
528 | DECL_FFT(128,64,32) |
529 | DECL_FFT(256,128,64) |
530 | DECL_FFT(512,256,128) |
531 | #if !CONFIG_SMALL |
532 | #define pass pass_big |
533 | #endif |
534 | DECL_FFT(1024,512,256) |
535 | DECL_FFT(2048,1024,512) |
536 | DECL_FFT(4096,2048,1024) |
537 | DECL_FFT(8192,4096,2048) |
538 | DECL_FFT(16384,8192,4096) |
539 | DECL_FFT(32768,16384,8192) |
540 | DECL_FFT(65536,32768,16384) |
541 | DECL_FFT(131072,65536,32768) |
542 | |
543 | static void (* const fft_dispatch[])(FFTComplex*) = { |
544 | fft4, fft8, fft16, fft32, fft64, fft128, fft256, fft512, fft1024, |
545 | fft2048, fft4096, fft8192, fft16384, fft32768, fft65536, fft131072 |
546 | }; |
547 | |
548 | static void fft_calc_c(FFTContext *s, FFTComplex *z) |
549 | { |
550 | fft_dispatch[s->nbits-2](z); |
551 | } |
552 | #endif /* FFT_FIXED_32 */ |
553 |