Analysis the Throughput of Type-I Hybrid ARQ Protocol Using t-AEC/AAED over the m (=2)-ary Varshamov Channel

S. Elmougy, L. Pezza, L. Tallini, A. Al-Dhelaan
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Abstract

In many communication media, optical systems, and some VLSI systems, only one errors type, either 0 → 1 or 1 → 0, can occur in any data word and the decoder knows a priori the error type. These types of errors are called asymmetric errors. Asymmetric Varshamov channels could be used to model some physical systems such as multilevel flash memories where there is an exponential behaviour in the real distance between the sent and received symbols and so, the number of errors between these symbols should be measured according to the L1 distance. In this paper, we introduce a Varshamov error model for the general m(≥2)-ary Z-Channel with taking into account the error magnitude, but with concerning to the asymmetric case. Also, we analyze the throughput performance for Type-I selective-repeat hybrid ARQ protocols using t-Error-Correcting/All Asymmetric Error Detecting (t-AEC/AAED) codes over a noticeable Varshamov error model for the general Z-Channel.
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基于t-AEC/AAED的m(=2)路Varshamov信道i型混合ARQ协议吞吐量分析
在许多通信媒体、光学系统和一些VLSI系统中,任何数据字只能出现一种错误类型,即0→1或1→0,并且解码器先验地知道该错误类型。这些类型的错误被称为不对称错误。非对称Varshamov通道可用于模拟一些物理系统,如多层闪存,其中发送和接收符号之间的实际距离呈指数行为,因此,这些符号之间的错误数量应根据L1距离来测量。本文引入了一般m(≥2)元z通道的Varshamov误差模型,该模型考虑了误差幅度,但考虑了不对称情况。此外,我们分析了使用t-纠错/所有非对称错误检测(t-AEC/AAED)码的Type-I选择性重复混合ARQ协议的吞吐量性能,该协议适用于一般z通道的明显Varshamov错误模型。
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