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A Method to Extend Orthogonal Latin Square Codes

机译:扩展正交拉丁方码的方法

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摘要

Error correction codes (ECCs) are commonly used to protect memories from errors. As multibit errors become more frequent, single error correction codes are not enough and more advanced ECCs are needed. The use of advanced ECCs in memories is, however, limited by their decoding complexity. In this context, one-step majority logic decodable (OS-MLD) codes are an interesting option as the decoding is simple and can be implemented with low delay. Orthogonal Latin squares (OLS) codes are OS-MLD and have been recently considered to protect caches and memories. The main advantage of OLS codes is that they provide a wide range of choices for the block size and the error correction capabilities. In this brief, a method to extend OLS codes is presented. The proposed method enables the extension of the data block size that can be protected with a given number of parity bits thus reducing the overhead. The extended codes are also OS-MLD and have a similar decoding complexity to that of the original OLS codes. The proposed codes have been implemented to evaluate the circuit area and delay needed for different block sizes.
机译:纠错码(ECC)通常用于保护存储器免受错误影响。随着多位错误变得越来越频繁,单次纠错码是不够的,需要更高级的ECC。但是,高级ECC在存储器中的使用受到其解码复杂度的限制。在这种情况下,单步多数逻辑可解码(OS-MLD)码是一个有趣的选择,因为解码很简单并且可以低延迟地实现。正交拉丁方(OLS)代码是OS-MLD,最近被认为可以保护高速缓存和内存。 OLS代码的主要优点是,它们为块大小和纠错功能提供了广泛的选择。在此简介中,提出了一种扩展OLS码的方法。所提出的方法使得能够扩展数据块大小,该扩展可以用给定数量的奇偶校验位来保护,从而减少了开销。扩展代码也是OS-MLD,并且具有与原始OLS代码相似的解码复杂度。所提议的代码已经实现,以评估不同块大小所需的电路面积和延迟。

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