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首页> 外文期刊>IEEE transactions on circuits and systems . I , Regular papers >An Information Theoretical Framework for Analysis and Design of Nanoscale Fault-Tolerant Memories Based on Low-Density Parity-Check Codes
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An Information Theoretical Framework for Analysis and Design of Nanoscale Fault-Tolerant Memories Based on Low-Density Parity-Check Codes

机译:基于低密度奇偶校验码的纳米级容错存储器分析与设计的信息理论框架

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摘要

In this paper, we develop a theoretical framework for the analysis and design of fault-tolerant memory architectures. Our approach is a modification of the method developed by Taylor and refined by Kuznetsov. Taylor and Kuznetsov (TK) showed that memory systems have nonzero computational (storage) capacity, i.e., the redundancy necessary to ensure reliability grows asymptotically linearly with the memory size. The restoration phase in the TK method is based on low-density parity-check codes which can be decoded using low complexity decoders. The equivalence of the restoration phase in the TK method and faulty Gallager B algorithm enabled us to establish a theoretical framework for solving problems in reliable storage on unreliable media using the large body of knowledge in codes on graphs and iterative decoding gained in the past decade.
机译:在本文中,我们为容错存储体系结构的分析和设计开发了一个理论框架。我们的方法是泰勒(Taylor)开发并由库兹涅佐夫(Kuznetsov)改进的方法的一种改进。泰勒(Taylor)和库兹涅佐夫(Kuznetsov)(TK)表明,存储系统具有非零的计算(存储)能力,即,确保可靠性所必需的冗余度随着存储大小线性地渐近增长。 TK方法中的恢复阶段基于低密度奇偶校验码,可以使用低复杂度解码器对其进行解码。 TK方法和错误的Gallager B算法中恢复阶段的等效性使我们能够建立一个理论框架,以利用过去十年中获得的图形代码和迭代解码中的大量知识解决不可靠介质上可靠存储的问题。

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