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burst correcting
相关语句
  相似匹配句对
     An Effective Method of Correcting Burst Error
     一种纠突发错误的有效方法
短句来源
     Burst-Error-Correcting Capabilites of Extending Reversible Goppa Codes
     扩展可逆Goppa码的纠突发能力
短句来源
     Correcting Distortion
     纠正套刻畸变
短句来源
     BURST ANGEL
     来自地狱的天使们 爆裂天使
短句来源
     BURST ANALYSIS FOR GSM
     试析GSM中的Burst
短句来源
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  burst correcting
The burst correcting character is not obtained by interleaving but is also a capability of the BCH.
      
Modifying the number of parities give the BCH also a burst correcting ability.
      
Before discussing the approach, we rst review some basics of burst correcting array codes.
      
Both codes have a powerful random and burst correcting ability.
      


A proof is presented for the existence of the optimum burst-error-correcting irreducible Goppa codes whose burst-error-correcting capabilities arbitrarily approach the Wyner-Ash bound and Sharma-Dass bound for very large n. On the basis of this result, the asymptote of the burst-error-correcting on these irreducible Goppa codes is discussed. The result is that the most parts of the irreducible Goppa codes over GF(qm) have the burst-correcting capabilities n-k-nε/2≤b≤n-k/2,...

A proof is presented for the existence of the optimum burst-error-correcting irreducible Goppa codes whose burst-error-correcting capabilities arbitrarily approach the Wyner-Ash bound and Sharma-Dass bound for very large n. On the basis of this result, the asymptote of the burst-error-correcting on these irreducible Goppa codes is discussed. The result is that the most parts of the irreducible Goppa codes over GF(qm) have the burst-correcting capabilities n-k-nε/2≤b≤n-k/2, i. e. there are irreducible Goppa codes over GF (qm), whoseburst-correcting capabilities are able to approach the Wyner-Ash bound, but the asymptote of the burst-correcting capabilities for these Goppa codes is no good, i. e. b/n may possibly approach zero, when n→∞, and R remains constant.

本文证明了n充分大时,不仅存在有任意接近Sharma-Dass限的纠突发错误既约Goppa码,而且存在有任意接近Wyner-Ash限的最佳纠突发错误Goppa码,并且讨论了这类码的纠突发错误能力的渐近性。

In this paper,we present a new method to implement disk correction in a high performance disk subsystem. The method uses the principle of shortening the Reed—Solemon code and adopts the technique of four—group cross coding and correlation detection. It raises the disk burstcorrecting ability and simplifies the implementation of burstcorrecting coding and decoding.

本文介绍了一种在高性能智能磁盘子系统上实现磁盘纠错的新方法。它利用缩短Reed—Solomon码的原理,采用四度交错技术及相关检测方法,提高了纠磁盘突发错误的能力,简化了纠错编译码的工程实现。

 
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