forked from KolibriOS/kolibrios
233 lines
7.0 KiB
C
233 lines
7.0 KiB
C
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/*
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* Floating point AAN DCT
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* this implementation is based upon the IJG integer AAN DCT (see jfdctfst.c)
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*
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* Copyright (c) 2003 Michael Niedermayer <michaelni@gmx.at>
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* Copyright (c) 2003 Roman Shaposhnik
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*
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* Permission to use, copy, modify, and/or distribute this software for any
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* purpose with or without fee is hereby granted, provided that the above
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* copyright notice and this permission notice appear in all copies.
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*
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* THE SOFTWARE IS PROVIDED "AS IS" AND THE AUTHOR DISCLAIMS ALL WARRANTIES
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* WITH REGARD TO THIS SOFTWARE INCLUDING ALL IMPLIED WARRANTIES OF
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* MERCHANTABILITY AND FITNESS. IN NO EVENT SHALL THE AUTHOR BE LIABLE FOR
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* ANY SPECIAL, DIRECT, INDIRECT, OR CONSEQUENTIAL DAMAGES OR ANY DAMAGES
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* WHATSOEVER RESULTING FROM LOSS OF USE, DATA OR PROFITS, WHETHER IN AN
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* ACTION OF CONTRACT, NEGLIGENCE OR OTHER TORTIOUS ACTION, ARISING OUT OF
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* OR IN CONNECTION WITH THE USE OR PERFORMANCE OF THIS SOFTWARE.
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*/
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/**
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* @file
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* @brief
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* Floating point AAN DCT
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* @author Michael Niedermayer <michaelni@gmx.at>
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*/
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#include "faandct.h"
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#include "libavutil/internal.h"
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#include "libavutil/libm.h"
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#define FLOAT float
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//numbers generated by simple c code (not as accurate as they could be)
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/*
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for(i=0; i<8; i++){
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printf("#define B%d %1.20llf\n", i, (long double)1.0/(cosl(i*acosl(-1.0)/(long double)16.0)*sqrtl(2)));
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}
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*/
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#define B0 1.00000000000000000000
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#define B1 0.72095982200694791383 // (cos(pi*1/16)sqrt(2))^-1
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#define B2 0.76536686473017954350 // (cos(pi*2/16)sqrt(2))^-1
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#define B3 0.85043009476725644878 // (cos(pi*3/16)sqrt(2))^-1
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#define B4 1.00000000000000000000 // (cos(pi*4/16)sqrt(2))^-1
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#define B5 1.27275858057283393842 // (cos(pi*5/16)sqrt(2))^-1
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#define B6 1.84775906502257351242 // (cos(pi*6/16)sqrt(2))^-1
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#define B7 3.62450978541155137218 // (cos(pi*7/16)sqrt(2))^-1
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#define A1 0.70710678118654752438 // cos(pi*4/16)
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#define A2 0.54119610014619698435 // cos(pi*6/16)sqrt(2)
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#define A5 0.38268343236508977170 // cos(pi*6/16)
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#define A4 1.30656296487637652774 // cos(pi*2/16)sqrt(2)
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static const FLOAT postscale[64]={
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B0*B0, B0*B1, B0*B2, B0*B3, B0*B4, B0*B5, B0*B6, B0*B7,
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B1*B0, B1*B1, B1*B2, B1*B3, B1*B4, B1*B5, B1*B6, B1*B7,
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B2*B0, B2*B1, B2*B2, B2*B3, B2*B4, B2*B5, B2*B6, B2*B7,
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B3*B0, B3*B1, B3*B2, B3*B3, B3*B4, B3*B5, B3*B6, B3*B7,
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B4*B0, B4*B1, B4*B2, B4*B3, B4*B4, B4*B5, B4*B6, B4*B7,
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B5*B0, B5*B1, B5*B2, B5*B3, B5*B4, B5*B5, B5*B6, B5*B7,
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B6*B0, B6*B1, B6*B2, B6*B3, B6*B4, B6*B5, B6*B6, B6*B7,
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B7*B0, B7*B1, B7*B2, B7*B3, B7*B4, B7*B5, B7*B6, B7*B7,
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};
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static av_always_inline void row_fdct(FLOAT temp[64], int16_t *data)
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{
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FLOAT tmp0, tmp1, tmp2, tmp3, tmp4, tmp5, tmp6, tmp7;
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FLOAT tmp10, tmp11, tmp12, tmp13;
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FLOAT z2, z4, z11, z13;
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int i;
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for (i=0; i<8*8; i+=8) {
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tmp0= data[0 + i] + data[7 + i];
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tmp7= data[0 + i] - data[7 + i];
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tmp1= data[1 + i] + data[6 + i];
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tmp6= data[1 + i] - data[6 + i];
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tmp2= data[2 + i] + data[5 + i];
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tmp5= data[2 + i] - data[5 + i];
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tmp3= data[3 + i] + data[4 + i];
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tmp4= data[3 + i] - data[4 + i];
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tmp10= tmp0 + tmp3;
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tmp13= tmp0 - tmp3;
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tmp11= tmp1 + tmp2;
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tmp12= tmp1 - tmp2;
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temp[0 + i]= tmp10 + tmp11;
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temp[4 + i]= tmp10 - tmp11;
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tmp12 += tmp13;
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tmp12 *= A1;
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temp[2 + i]= tmp13 + tmp12;
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temp[6 + i]= tmp13 - tmp12;
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tmp4 += tmp5;
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tmp5 += tmp6;
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tmp6 += tmp7;
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#if 0
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{
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FLOAT z5;
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z5 = (tmp4 - tmp6) * A5;
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z2 = tmp4 * A2 + z5;
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z4 = tmp6 * A4 + z5;
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}
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#else
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z2= tmp4*(A2+A5) - tmp6*A5;
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z4= tmp6*(A4-A5) + tmp4*A5;
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#endif
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tmp5*=A1;
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z11= tmp7 + tmp5;
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z13= tmp7 - tmp5;
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temp[5 + i]= z13 + z2;
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temp[3 + i]= z13 - z2;
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temp[1 + i]= z11 + z4;
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temp[7 + i]= z11 - z4;
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}
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}
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void ff_faandct(int16_t *data)
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{
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FLOAT tmp0, tmp1, tmp2, tmp3, tmp4, tmp5, tmp6, tmp7;
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FLOAT tmp10, tmp11, tmp12, tmp13;
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FLOAT z2, z4, z11, z13;
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FLOAT temp[64];
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int i;
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emms_c();
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row_fdct(temp, data);
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for (i=0; i<8; i++) {
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tmp0= temp[8*0 + i] + temp[8*7 + i];
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tmp7= temp[8*0 + i] - temp[8*7 + i];
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tmp1= temp[8*1 + i] + temp[8*6 + i];
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tmp6= temp[8*1 + i] - temp[8*6 + i];
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tmp2= temp[8*2 + i] + temp[8*5 + i];
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tmp5= temp[8*2 + i] - temp[8*5 + i];
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tmp3= temp[8*3 + i] + temp[8*4 + i];
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tmp4= temp[8*3 + i] - temp[8*4 + i];
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tmp10= tmp0 + tmp3;
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tmp13= tmp0 - tmp3;
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tmp11= tmp1 + tmp2;
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tmp12= tmp1 - tmp2;
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data[8*0 + i]= lrintf(postscale[8*0 + i] * (tmp10 + tmp11));
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data[8*4 + i]= lrintf(postscale[8*4 + i] * (tmp10 - tmp11));
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tmp12 += tmp13;
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tmp12 *= A1;
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data[8*2 + i]= lrintf(postscale[8*2 + i] * (tmp13 + tmp12));
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data[8*6 + i]= lrintf(postscale[8*6 + i] * (tmp13 - tmp12));
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tmp4 += tmp5;
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tmp5 += tmp6;
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tmp6 += tmp7;
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#if 0
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{
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FLOAT z5;
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z5 = (tmp4 - tmp6) * A5;
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z2 = tmp4 * A2 + z5;
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z4 = tmp6 * A4 + z5;
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}
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#else
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z2= tmp4*(A2+A5) - tmp6*A5;
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z4= tmp6*(A4-A5) + tmp4*A5;
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#endif
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tmp5*=A1;
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z11= tmp7 + tmp5;
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z13= tmp7 - tmp5;
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data[8*5 + i]= lrintf(postscale[8*5 + i] * (z13 + z2));
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data[8*3 + i]= lrintf(postscale[8*3 + i] * (z13 - z2));
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data[8*1 + i]= lrintf(postscale[8*1 + i] * (z11 + z4));
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data[8*7 + i]= lrintf(postscale[8*7 + i] * (z11 - z4));
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}
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}
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void ff_faandct248(int16_t *data)
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{
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FLOAT tmp0, tmp1, tmp2, tmp3, tmp4, tmp5, tmp6, tmp7;
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FLOAT tmp10, tmp11, tmp12, tmp13;
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FLOAT temp[64];
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int i;
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emms_c();
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row_fdct(temp, data);
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for (i=0; i<8; i++) {
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tmp0 = temp[8*0 + i] + temp[8*1 + i];
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tmp1 = temp[8*2 + i] + temp[8*3 + i];
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tmp2 = temp[8*4 + i] + temp[8*5 + i];
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tmp3 = temp[8*6 + i] + temp[8*7 + i];
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tmp4 = temp[8*0 + i] - temp[8*1 + i];
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tmp5 = temp[8*2 + i] - temp[8*3 + i];
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tmp6 = temp[8*4 + i] - temp[8*5 + i];
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tmp7 = temp[8*6 + i] - temp[8*7 + i];
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tmp10 = tmp0 + tmp3;
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tmp11 = tmp1 + tmp2;
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tmp12 = tmp1 - tmp2;
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tmp13 = tmp0 - tmp3;
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data[8*0 + i] = lrintf(postscale[8*0 + i] * (tmp10 + tmp11));
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data[8*4 + i] = lrintf(postscale[8*4 + i] * (tmp10 - tmp11));
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tmp12 += tmp13;
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tmp12 *= A1;
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data[8*2 + i] = lrintf(postscale[8*2 + i] * (tmp13 + tmp12));
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data[8*6 + i] = lrintf(postscale[8*6 + i] * (tmp13 - tmp12));
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tmp10 = tmp4 + tmp7;
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tmp11 = tmp5 + tmp6;
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tmp12 = tmp5 - tmp6;
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tmp13 = tmp4 - tmp7;
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data[8*1 + i] = lrintf(postscale[8*0 + i] * (tmp10 + tmp11));
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data[8*5 + i] = lrintf(postscale[8*4 + i] * (tmp10 - tmp11));
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tmp12 += tmp13;
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tmp12 *= A1;
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data[8*3 + i] = lrintf(postscale[8*2 + i] * (tmp13 + tmp12));
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data[8*7 + i] = lrintf(postscale[8*6 + i] * (tmp13 - tmp12));
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}
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}
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