代码搜索:optimized

找到约 6,562 项符合「optimized」的源代码

代码结果 6,562
www.eeworm.com/read/188651/8521420

c gvmat32c.c

/* gvmat32.c -- C portion of the optimized longest_match for 32 bits x86 * Copyright (C) 1995-1996 Jean-loup Gailly and Gilles Vollant. * File written by Gilles Vollant, by modifiying the longest_
www.eeworm.com/read/188340/8548625

tdf 74161.tdf

TITLE "Top-level file for the 74161 macrofunction. Chooses a device-family optimized implementation."; FUNCTION p74161 (clk, ldn, clrn, enp, ent, d, c, b, a) RETURNS (qd, qc, qb, qa, rco); FU
www.eeworm.com/read/284410/8935450

c gvmat32c.c

/* gvmat32.c -- C portion of the optimized longest_match for 32 bits x86 * Copyright (C) 1995-1996 Jean-loup Gailly and Gilles Vollant. * File written by Gilles Vollant, by modifiying the longest_
www.eeworm.com/read/179813/9335875

sun5 makefile.sun5

# -*- makefile -*- # Makefile for Solaris/SunOS with Sun C++ 5.1 compiler (Forte6 patch 109490-01) CC=CC # Debug version #CFLAGS = -c -w -g -DDEBUG_LEVEL=DEBUG_TRACE -D__sun__ # Optimized
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html olvq1.html

R: Optimized Learning Vector Quantization 1
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h kiss_fftr.h

#ifndef KISS_FTR_H #define KISS_FTR_H #include "kiss_fft.h" #ifdef __cplusplus extern "C" { #endif /* Real optimized version can save about 45% cpu time vs. complex fft of a real
www.eeworm.com/read/352960/10487599

c qpel.c

/* this is optimized for sh, which have post increment addressing (*p++) some cpu may be index (p[n]) faster than post increment (*p++) */ #define LD(adr) *(uint32_t*)(adr) #define PIXOP2(OPNAME,
www.eeworm.com/read/416426/11029487

c gvmat32c.c

/* gvmat32.c -- C portion of the optimized longest_match for 32 bits x86 * Copyright (C) 1995-1996 Jean-loup Gailly and Gilles Vollant. * File written by Gilles Vollant, by modifiying the longest_
www.eeworm.com/read/451164/7470229

htm select_color.htm

 选
www.eeworm.com/read/443803/7623115

h kiss_fftr.h

#ifndef KISS_FTR_H #define KISS_FTR_H #include "kiss_fft.h" #ifdef __cplusplus extern "C" { #endif /* Real optimized version can save about 45% cpu time vs. complex fft of a real