并行信道的编码:加拉格边界和重复累加码的应用

I. Sason, I. Goldenberg
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引用次数: 3

摘要

本文主要研究了在独立无记忆并行信道上传输的二进制线性分组码的性能分析。给出了最大似然译码错误概率的新上界。将第二版的Duman和Salehi (DS2)界的框架推广到平行通道的情况下,并推导了优化的倾斜措施。广义DS2和1961年加拉格界之间的联系,以前已知的单一通道,在平行通道的情况下被重新审视。新的边界用于在ML解码下可获得的信道区域上获得改进的内部边界。这些改进的边界应用于涡轮式代码的集成,重点关注重复累积代码及其最近的变化。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Coding for Parallel Channels: Gallager Bounds and Applications to Repeat-Accumulate Codes
This paper is focused on the performance analysis of binary linear block codes (or ensembles) whose transmission takes place over independent and memoryless parallel channels. New upper bounds on the maximum-likelihood (ML) decoding error probability are derived. The framework of the second version of the Duman and Salehi (DS2) bounds is generalized to the case of parallel channels, along with the derivation of optimized tilting measures. The connection between the generalized DS2 and the 1961 Gallager bounds, known previously for a single channel, is revisited for the case of parallel channels. The new bounds are used to obtain improved inner bounds on the attainable channel regions under ML decoding. These improved bounds are applied to ensembles of turbo-like codes, focusing on repeat-accumulate codes and their recent variations.
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