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Analysis of Error Floors for Non-binary LDPC Codes over General Linear Group through q-Ary Memoryless Symmetric Channels

机译:通过q-Ary无记忆对称信道分析通用线性组上非二进制LDPC码的错误底限

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摘要

In this paper, we compare the decoding error rates in the error floors for non-binary low-density parity-check (LDPC) codes over general linear groups with those for non-binary LDPC codes over finite fields transmitted through the q-ary memoryless symmetric channels under belief propagation decoding. To analyze non-binary LDPC codes defined over both the general linear group GL(m, F_2) and the finite field F_(2~M), we investigate non-binary LDPC codes defined over GL(m_3,F_(2~(M_4)))- We propose a method to lower the error floors for non-binary LDPC codes. In this analysis, we see that the non-binary LDPC codes constructed by our proposed method defined over general linear group have the same decoding performance in the error floors as those defined over finite field. The non-binary LDPC codes defined over general linear group have more choices of the labels on the edges which satisfy the condition for the optimization.
机译:在本文中,我们比较了一般线性群上的非二进制低密度奇偶校验(LDPC)码与通过q元无内存传输的有限域上的非二进制LDPC码在误码层中的解码错误率置信传播解码下的对称信道。为了分析在一般线性组GL(m,F_2)和有限域F_(2〜M)上定义的非二进制LDPC码,我们研究了在GL(m_3,F_(2〜(M_4) )))-我们提出了一种降低非二进制LDPC码错误底限的方法。在此分析中,我们看到,通过我们在一般线性组上定义的方法所构造的非二进制LDPC码在错误基底上的解码性能与在有限域上定义的非二进制LDPC码相同。在一般线性组上定义的非二进制LDPC码在满足优化条件的边缘上具有更多的标签选择。

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