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Sum Codes with Fixed Values of Multiplicities for Detectable Unidirectional and Asymmetrical Errors for Technical Diagnostics of Discrete Systems

机译:用于可检测的单向和不对称误差的多个多向和不对称误差的固定值,用于离散系统的技术诊断

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摘要

We introduce the concept of sum codes with fixed values of the multiplicities of unidirectional and asymmetrical errors in data vectors. We show that such codes can be constructed on the basis of weighing one of the data vector's bits by a natural number w = 2 and then calculating the total weight of the data vector modulo the Berger code (M = 2[(log)(2)(m(+1)])). We establish the basic characteristics of the new class of sum codes. Compared with the Berger code, the proposed codes have the advantage of detecting symmetrical errors while maintaining the property of detecting any unidirectional and asymmetrical errors up to fixed multiplicities. Such codes can be effectively used in the construction of concurrent error-detection systems for combinational logic devices and, especially, in the construction of systems with the detection of all single faults in the controlled device.
机译:我们介绍了数据向量中的单向和不对称错误的多个单向和不对称误差的固定值的总和代码的概念。 我们表明,这些代码可以基于通过自然数W = 2称重数据向量的比特之一,然后计算数据向量模数的数据矢量模块的总重量(m = 2 [(日志)(2 )(m(+1)])))。 我们建立了新的总和代码的基本特征。 与Berger码相比,所提出的代码具有检测对称误差的优点,同时保持检测到固定多个数据的任何单向和不对称误差的属性。 这些代码可以有效地用于组合逻辑设备的并发误差检测系统的构建,特别是在通过检测到受控设备中的所有单个故障的系统的构造中。

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