非线性压缩分组码搜索策略

O. Novák
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引用次数: 1

摘要

本文讨论了用非线性校验位扩展线性压缩码,以提高对多输入电路测试的解压缩模式的可用性。早期的工作使用对非线性校验位真值表的纯随机或部分随机搜索来构造第一个非线性结构。在这里,我们推导了表征非线性码校验位之间关系的确定性规则。在指定位数为3的不同编码上验证了该规则的有效性。应用规则后得到的码参数优于线性码的参数。保留这些限制使得对校验位真值表的搜索比简单的随机搜索更快、更有效。得到的非线性分组码(136,5,3)是所有松散压缩码中效率最高的。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Nonlinear Compression Block Codes Search Strategy
This paper deals with extending linear compression codes by nonlinear check bits that improve the usability of decompressed patterns for testing circuits with more inputs. The earlier works used a purely random or partially random search of the nonlinear check-bits truth tables to construct the first nonlinear structures. Here, we derive deterministic rules that characterize the relationship among the nonlinear code check bits. The efficiency of the rules is demonstrated on different codes with the number of specified bits equal to three. The code parameters obtained after applying the rules overperform the parameters of the linear codes. Keeping the restrictions makes the search for the check bit truth tables faster and more efficient than can be got by a simple random search. The reached nonlinear block code (136,5,3) is the most efficient code among other loose compression codes.
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