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linear block code中文是什么意思

  • 線性分組碼
  • 線性塊碼

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  • 例句與用法
  • Study on linear block code
    線性分組碼問題研究
  • Linear block code
    線性分組碼
  • Absolute minimal trellis complexities of extended codes and their dual codes of two types of linear block codes whose code length is odd are given
    給出了兩類奇數(shù)碼長線性分組碼的擴展碼及其對偶碼的絕對最小網(wǎng)格圖復(fù)雜度。
  • Although the estimation algorithm is carried out by parity check code , but it is also applicable in general linear block codes to estimate the channel ’ s parameter
    本文算法不僅可以利用偶校驗碼的碼結(jié)構(gòu)去估計信道參數(shù),而且對于一般的線性分組碼也適用。
  • The other is the modified hamming bound , also the geometry of the bound is introduced . the fourth chapter is about the linear block codes and their unequal error protection capability
    第三章主要證明了兩個關(guān)于非均勻保護(hù)的性能限,這兩個性能限不僅對線性碼有效,對非線性碼同樣有效。
  • Among the linear block codes , rs code is an important one widely used in modern digital communications , which can correct both random and bursty errors with the most powerful error - correcting capability
    Rs碼是一種典型的糾錯碼,在線性分組碼中,它具有最強的糾錯能力,既能糾正隨機錯誤,也能糾正突發(fā)錯誤。
  • Ldpc ( low density parity check ) code is a kind of linear block code that defined by very sparse parity matrix or tanner graph , and it is also called gallager code since gallager initially presented it
    Ldpc ( lowdensityparitycheck )碼是一類用非常稀疏的校驗矩陣或二分圖定義的線性分組糾錯碼,最初由gallager發(fā)現(xiàn),故亦稱gallager碼。
  • The linear block code is called a binary low - density parity - check code if it is based on a sparse parity - check matrix . this sort of code was originally proposed by dr . gallager in 1962 , which cannot attract a large amount of interest at that time
    低密度奇偶校驗( ldpc )碼是基于稀疏校驗矩陣的線性分組碼,它最初由gallager于1962年提出,當(dāng)時并未受到人們的重視。
  • Some results on the undetected error probability of linear codes for pure error - detection are , at present , generalized for both error detection and correction . an analytic formula is obtained to calculate the undetected error probability of linear block codes for simultaneous error detection and correction
    在只檢錯時,證明了糾正兩個錯誤擴展bch碼是最佳檢錯碼; m大于4的非線性等重碼( 2m , 2 , m )不是最佳碼。
  • Being an important linear block code in error control field , the reed - solomon ( rs ) code has very strong capability of correcting random and burst errors , which is widely used in various modern communication systems to satisfy the requirement of channel reliability
    Rs ( reed - solomon )碼是差錯控制領(lǐng)域中一類重要的線性分組碼,由于具有很強的糾錯能力,因而被廣泛地應(yīng)用于各種現(xiàn)代通信系統(tǒng)中,以滿足對信道可靠性的要求。
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