光通信信道中的编码

N. Blaunstein, S. Engelberg, E. Krouk, M. Sergeev
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引用次数: 0

摘要

循环码是编码理论的经典成果。这些码和多项式代数之间的关系使我们能够获得基于多项式的循环码解码程序。编码理论的发展一直以处理半连续通信信道为特征。利用turbo码或低密度奇偶校验(LDPC)码,可以实现比具有“硬”块对块解码的经典循环码更有效的编码方案。LDPC码在用于光信道传输时特别有效。LDPC码被视为一种强大的纠错技术,在许多标准中使用,作为一个丰富的研究课题,具有许多潜在的应用。这些代码在许多地方用于通过光通信信道传输信息。历史上,沿光信道传输代码的使用可分为几个阶段或“几代”。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Coding in Optical Communication Channels
Cyclic codes were introduced as a classical result of coding theory. The relation between these codes and the algebra of polynomials allows us to obtain polynomial‐based procedures for decoding cyclic codes. The development of coding theory has been characterized by dealing with semicontinuous communication channels. Making use of turbo‐codes or low‐density parity check (LDPC) codes, coding schemes that are much more effective than classical cyclic codes with “hard” block‐to‐block decoding can be achieved. LDPC codes are particularly effective when used for transmission along an optical channel. LDPC codes are seen both as a powerful error correction technique used in many standards and as a fertile research topic with many potential applications. These codes are used in many places to transfer information through optical communication channels. Historically, the use of codes for transmission along optical channels can be divided into several stages or “generations”. .
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