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cyclic code

英 [ˈsaɪklɪk kəʊd]

美 [ˈsaɪklɪk koʊd]

n.  循环码

计算机

双语例句

  • Cyclic redundancy check ( CRC) js a cyclic code often used Redundancy information is added to every transport frame to detect the errors in it.
    循环冗余校验CRC码是常用的检测错误的循环码,通过在每个传输帧中加入冗余信息,而检出其中的错误。
  • The designed examples show that the method used to design the module? N+ 1 synchronous counter with cyclic code has the advantages of being easy and fast, and is of certain practical significance.
    通过设计实例表明,用此方法设计2N+1进制同步循环码计数器具有使用方便,设计迅速等优点和一定的实用意义。
  • This paper gives some properties of companion matrix of polynomial over finite field with its application for evaluating period of linear shift register sequence and minimal length of cyclic code.
    本文给出了有限域上多项式的友矩阵的某些性质,及其在计算线性移位寄存器序列的周期和循环码的最小长度的应用。
  • The Design of Cyclic Code Counter to Be Realized by PLD
    采用可编程逻辑器件PLD实现循环码计数器的设计
  • The key points of software design was illustrated and the decode method of the Cyclic Code Encode extensively used on site was introduced.
    阐述了软件设计要点;就行业内现场常用的循环码编码器(码盘),介绍了其译码方法;
  • Study on a quantum cyclic code for correcting two or more quantum errors
    一类纠两位或多位错的量子循环码
  • As the first global scheduling based on general graphs instead of traces or directed acyclic graphs, GSS breaks the boundary between acyclic and cyclic code scheduling.
    该方法打破了有环调度和无环调度的界限,是一种基于一般图而不是路径或有向无环图的全局调度算法。
  • In this paper a formula for the design of an arbitrary module-2n counter with cyclic code is suggested. Based on it, the paper analyses a method about how to form the module-2N+ 1 synchronous counter with cyclic-code.
    本文推导了任意2n进制循环码计数器的设计公式,并在此基础上分析了2N+1进制同步循环码计数器的构成方法。
  • The identity element of arbitrary cyclic code over GF ( 2) can be found out by use of this method.
    应用这种方法可以求得任意GF(2)上循环码的单位元。
  • A classical cyclic code over the field GF ( 4) is self-orthogonal with respect to the Hermitian inner product iff the generator polynomial of its dual code is a factor of its generator polynomial.
    对于GF(4)上的经典循环码,它是厄米内积自正交的,当且仅当它的对偶码的生成多项式是其生成多项式的因子。