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/*
* Copyright (c) 2011-2019 Belledonne Communications SARL.
*
* This file is part of bcg729.
*
* 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 3 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, see <http://www.gnu.org/licenses/>.
*/
#include "typedef.h"
#include "codecParameters.h"
#include "basicOperationsMacros.h"
/* local function */
void computePolynomialCoefficients(word16_t qLSP[], word32_t f[]);
/*****************************************************************************/
/* qLSP2LP : convert qLSP into LP parameters according to spec. 3.2.6 */
/* parameters: */
/* -(i) qLSP : 10 LSP to be converted in Q0.15 range [-1, +1[ */
/* -(o) LP : 10 LP coefficients in Q12 */
/* */
/*****************************************************************************/
void qLSP2LP(word16_t qLSP[], word16_t LP[])
{
int i;
word32_t f1[6], f2[6]; /* define two buffer to store the polynomials coefficients (size is 6 for 5 coefficient because fx[0] is used during computation as a buffer) */
/* pointers to access directly the elements 1 of f1 and f2 */
word32_t *fp1=&(f1[1]);
word32_t *fp2=&(f2[1]);
computePolynomialCoefficients(qLSP, f1);
computePolynomialCoefficients(&(qLSP[1]), f2);
/* convert f coefficient in f' coefficient f'1[i] = f1[i]+f[i-1] and f'2[i] = f2[i] - f2[i-1] */
for (i=5; i>0; i--) {
f1[i] = ADD32(f1[i], f1[i-1]); /* f1 is still in Q24 */
f2[i] = SUB32(f2[i], f2[i-1]); /* f1 is still in Q24 */
}
/* compute the LP coefficients */
/* fx[0] is not needed anymore, acces the f1 and f2 buffers via the fp1 and fp2 pointers */
for (i=0; i<5; i++) {
/* i in [0,5[ : LP[i] = (f1[i] + f2[i])/2 */
LP[i] = PSHR(ADD32(fp1[i], fp2[i]),13); /* f1 and f2 in Q24, LP in Q12 */
/* i in [5,9[ : LP[i] = (f1[9-i] - f2[9-i])/2 */
LP[9-i] = PSHR(SUB32(fp1[i], fp2[i]),13); /* f1 and f2 in Q24, LP in Q12 */
}
return;
}
/*****************************************************************************/
/* computePolynomialCoefficients : according to spec. 3.2.6 */
/* parameters: */
/* -(i) qLSP : 10 LSP to be converted in Q0.15 range [-1, +1[ */
/* -(o) f : 6 values in Q24 : polynomial coefficients on 32 bits */
/* */
/*****************************************************************************/
void computePolynomialCoefficients(word16_t qLSP[], word32_t f[])
{
int i,j;
/* init values */
/* f[-1] which is not available is to be egal at 0, it is directly removed in the following when used as a factor */
f[0] = 16777216; /* 1 in Q24, f[0] is used only for the other coefficient computation */
/* correspont to i=1 in the algorithm description in spec. 3.2.6 */
f[1] = MULT16_16(qLSP[0], -1024); /* f[1] = -2*qLSP[0], with qLSP in Q0.15 * -2*2^9(-1024) -> f[1] in Q1.24 */
/* so we start with i=2 */
/* Note : index of qLSP are -1 respect of what is in the spec because qLSP array is indexed from 0-9 and not 1-10 */
for (i=2; i<6; i++) {
/* spec: f[i] = 2(f[i-2] - qLSP[2i-1]*f[i-1]) */
f[i] = SSHL(SUB32(f[i-2], MULT16_32_P15(qLSP[2*i-2], f[i-1])),1); /* with qLSP in Q0.15 and f in Q24 */
for (j=i-1; j>1; j--) { /* case of j=1 is just doing f[1] -= 2*qLSP[2i-1], done after the loop in order to avoid reference to f[-1] */
/* spec: f[j] = f[j] -2*qLSP[2i-i]*f[j-1] + f[j-2] (all right terms refer to the value at the previous iteration on i indexed loop) */
f[j] = ADD32(f[j], SUB32(f[j-2], MULT16_32_P14(qLSP[2*i-2], f[j-1]))); /* qLPS in Q0.15 and f in Q24, using MULT16_32_P14 instead of P15 does the *2 on qLSP. Result in Q24 */
}
/* f[1] -= 2*qLSP[2i-1] */
f[1] = SUB32(f[1], SSHL(qLSP[2*i-2],10)); /* qLSP in Q0.15, must be shift by 9 to get in Q24 and one more to be *2 */
}
return;
}