📄 sdmauxscalarmul.c
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/* ************************************************************ MODULE sdmaux*.c -- Several low-level subroutines for the mex-files in the Self-Dual-Minimization package. This file is part of SeDuMi 1.04BETA Copyright (C) 2000 Jos F. Sturm Dept. Quantitative Economics, Maastricht University, the Netherlands. Affiliations up to SeDuMi 1.02 (AUG1998): CRL, McMaster University, Canada. Supported by the Netherlands Organization for Scientific Research (NWO). 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. ************************************************************ */#include "blksdp.h"/* ************************************************************ TIME-CRITICAL PROCEDURE -- scalarmul Computes r = alpha * x using loop-unrolling. ************************************************************ */void scalarmul(double *r, const double alpha,const double *x,const int n){ int k; for(k = 0; k < n-7; k++){ /* LEVEL 8 */ r[k] = alpha * x[k]; k++; r[k] = alpha * x[k]; k++; r[k] = alpha * x[k]; k++; r[k] = alpha * x[k]; k++; r[k] = alpha * x[k]; k++; r[k] = alpha * x[k]; k++; r[k] = alpha * x[k]; k++; r[k] = alpha * x[k]; }/* ------------------------------------------------------------ Now, i in {n-7, n-6, ..., n}. Do the last n-i elements. ------------------------------------------------------------ */ if(k < n-3){ /* LEVEL 4 */ r[k] = alpha * x[k]; k++; r[k] = alpha * x[k]; k++; r[k] = alpha * x[k]; k++; r[k] = alpha * x[k]; k++; } if(k < n-1){ /* LEVEL 2 */ r[k] = alpha * x[k]; k++; r[k] = alpha * x[k]; k++; } if(k < n) /* LEVEL 1 */ r[k] = alpha * x[k];}/* ************************************************************ TIME-CRITICAL PROCEDURE -- addscalarmul Computes r += alpha * x using loop-unrolling. ************************************************************ */void addscalarmul(double *r, const double alpha,const double *x,const int n){ int k; for(k = 0; k < n-7; k++){ /* LEVEL 4 */ r[k] += alpha * x[k]; k++; r[k] += alpha * x[k]; k++; r[k] += alpha * x[k]; k++; r[k] += alpha * x[k]; k++; r[k] += alpha * x[k]; k++; r[k] += alpha * x[k]; k++; r[k] += alpha * x[k]; k++; r[k] += alpha * x[k]; }/* ------------------------------------------------------------ Now, i in {n-7, n-6, ..., n}. Do the last n-i elements. ------------------------------------------------------------ */ if(k < n-3){ /* LEVEL 4 */ r[k] += alpha * x[k]; k++; r[k] += alpha * x[k]; k++; r[k] += alpha * x[k]; k++; r[k] += alpha * x[k]; k++; } if(k < n-1){ /* LEVEL 2 */ r[k] += alpha * x[k]; k++; r[k] += alpha * x[k]; k++; } if(k < n) /* LEVEL 1 */ r[k] += alpha * x[k];}/* ************************************************************ TIME-CRITICAL PROCEDURE -- subscalarmul(x,alpha,y,n) Computes x -= alpha * y using LEVEL 8 loop-unrolling. ************************************************************ */void subscalarmul(double *x, const double alpha, const double *y, const int n){ int i; for(i=0; i< n-7; i++){ /* LEVEL 8 */ x[i] -= alpha * y[i]; i++; x[i] -= alpha * y[i]; i++; x[i] -= alpha * y[i]; i++; x[i] -= alpha * y[i]; i++; x[i] -= alpha * y[i]; i++; x[i] -= alpha * y[i]; i++; x[i] -= alpha * y[i]; i++; x[i] -= alpha * y[i]; }/* ------------------------------------------------------------ Now, i in {n-7, n-6, ..., n}. Do the last n-i elements. ------------------------------------------------------------ */ if(i < n-3){ /* LEVEL 4 */ x[i] -= alpha * y[i]; i++; x[i] -= alpha * y[i]; i++; x[i] -= alpha * y[i]; i++; x[i] -= alpha * y[i]; i++; } if(i < n-1){ /* LEVEL 2 */ x[i] -= alpha * y[i]; i++; x[i] -= alpha * y[i]; i++; } if(i < n) /* LEVEL 1 */ x[i] -= alpha * y[i];}
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