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A Sufficient Condition for a Code to Achieve the Minimum decoding Error Probability-Generalization of Perfect and Quasi-Perfect Codes

机译:代码达到最小解码错误概率的充分条件-完美和准完美代码的推广

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摘要

A sufficient condition for a code to be optimum on discrete channels with finite input and output alphabets is given, where being optimum means achieving the minimum de- coding error probability. This condition is derived by general- izing the ideas of binary perfect and quasi-perfect codes, which are known to be optimum on the binary symmetric channel. An application of the ufficient condition shows that the code pre- sented by Hamada and Fujiware (1997) is optimum on the q-ary channel model proposed by Fuja and Heegard (1990), where q is a prime power with some restriction. The channel model is subject to two types of additive errors of (in general) different probabilities.
机译:给出了在具有有限输入和输出字母的离散信道上使代码最优的充分条件,其中最优意味着达到最小的解码错误概率。这种条件是通过归纳二进制完美和准完美代码的思想而得出的,已知这些代码在二进制对称信道上是最佳的。充分条件的应用表明,由Hamada和Fujiware(1997)提出的代码在Fuja和Heegard(1990)提出的q元通道模型中是最优的,其中q是有限制的素数幂。信道模型受(通常)不同概率的两种加法误差的影响。

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