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matrix transpose中文是什么意思

  • 矩陣轉(zhuǎn)置

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  • 例句與用法
  • Returns the matrix transpose of a given matrix
    返回一個給定矩陣的轉(zhuǎn)置矩陣。
  • Matrix object that is the matrix transpose of the matrix
    對象,該對象是此矩陣的轉(zhuǎn)置矩陣。
  • The results indicate that the serial and parallel optimization for fft , phase compensation and matrix transpose has the most significance for sar imaging performance
    分析結(jié)果認(rèn)為,對sar成像處理的優(yōu)化,主要是對fft 、相位補(bǔ)償運(yùn)算和矩陣轉(zhuǎn)角運(yùn)算等3類典型運(yùn)算的串行優(yōu)化和并行優(yōu)化。
  • The fast dct algorithm not only can reduce the multiplication number , but also can combine the post - scaling and matrix transpose needed for fast dct with the quantization and scan processes , so as to speed up the whole mpeg encoder . in addition , the table - lookup fast quantization algorithm can further speed up the encoding process
    本章提出的快速dct算法不僅減少了所需乘法的次數(shù),而且變換后的后置乘法和矩陣轉(zhuǎn)置過程可與量化和掃描相結(jié)合,進(jìn)一步加速浙江大學(xué)博士學(xué)位論文整個mpeg編碼過程。
  • Also , the relactions between the best block size for matrix transpose and the size and associativity of the processor ' s cache is formulized . for parallel optimization , several programming models available on a numa system , such as lightweight processes ( sproc ) , posix threads , openmp and mpi , are compared , and their speedup and coding complexity are analyzed
    對于sar成像處理的并行優(yōu)化,本文對比了在numa架構(gòu)上可用的幾種并行編程模型:輕量級進(jìn)程、 posix線程、 openmp和mpi ,針對numa架構(gòu)和sar成像處理的特點(diǎn)從加速比、編程復(fù)雜度等多個方面進(jìn)行了討論。
  • Chapter 2 analyzes parallel process technology ' s actuality , the requirement of real - time process , and mostly guidelines of parallel process performance . chapter 3 discusses imaging algorithm - - - - - - chirp scaling algorithm theory as well as realization of ideal point target ; and then discuss the scalar of data and operation . chapter 4 discuss the fft and distributed matrix transposing , mostly about ( 1 ) discussed how to realize parallel fft , and evaluate the preformance of parallel fft ; ( 2 ) discuss another step ' s - - - - - - matrix transposing - - - - - - realization can divided into three steps : distributing , renewedly distributing and local transposing of matrix , and then discuss the time of process in detail
    第四章分別研究了cs算法中的fft變換和分布式矩陣的轉(zhuǎn)置問題,主要有: ( 1 )對cs算法中運(yùn)算量最大的步驟fft變換進(jìn)行了并行性的提取,并對并行fft變換的算法性能進(jìn)行了評估; ( 2 )分析并研究了cs算法中另一不可或缺的步驟? ?矩陣轉(zhuǎn)置問題,提出矩陣分布、重新分布和局部轉(zhuǎn)置來實(shí)現(xiàn)矩陣轉(zhuǎn)置的并行化,并詳細(xì)分析了矩陣轉(zhuǎn)置的時間耗費(fèi)問題。
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