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New decoding scheme for LDPC codes based on simple product code structure

机译:基于简单乘积码结构的LDPC码新解码方案

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In this paper, a new decoding scheme is proposed to improve the error correcting performance of low-density parity-check (LDPC) codes in high signal-to-noise ratio (SNR) region by using post-processing. It behaves as follows: First, a conventional LDPC decoding is applied to received LDPC codewords one by one. Then, we count the number of word errors in a predetermined number of decoded codewords. If there is no word error, nothing needs to be done and we can move to the next group of codewords with no delay. Otherwise, we perform a proper post-processing which pro-ducesa new soft-valued codeword (this will befully explained in the main body of this paper) and then apply the conventional LDPC decoding to it again to recover the unsuccessfully decoded codewords. For the proposed decoding scheme, we adopt a simple product code structure which contains LDPC codes and simple algebraic codes as its horizontal and vertical codes, respectively. The decoding capability of the proposed decoding scheme is defined and analyzed using the parity-check matrices of vertical codes and, especially, the combined-decodability is derived for the case of single parity-check (SPC) codes and Hamming codes used as vertical codes. It is also shown that the proposed decoding scheme achieves much better error correcting capability in high SNR region with little additional decoding complexity, compared with the conventional LDPC decoding scheme.
机译:本文提出了一种新的解码方案,通过使用后处理来提高高信噪比(SNR)区域中的低密度奇偶校验(LDPC)码的纠错性能。其表现如下:首先,常规的LDPC解码被一个接一个地应用于接收到的LDPC码字。然后,我们计算预定数量的解码码字中的字错误数。如果没有字错误,则无需做任何事情,我们可以毫不延迟地移至下一组代码字。否则,我们将执行适当的后处理,以产生新的软值码字(将在本文的主体中对此进行详细说明),然后再次对其应用常规的LDPC解码,以恢复未成功解码的码字。对于所提出的解码方案,我们采用简单的乘积码结构,其中分别包含LDPC码和简单的代数码作为其水平和垂直代码。使用垂直代码的奇偶校验矩阵来定义和分析所提出的解码方案的解码能力,尤其是对于单个奇偶校验(SPC)码和汉明码用作垂直代码的情况,得出组合可解码性。还表明,与传统的LDPC解码方案相比,所提出的解码方案在高SNR区域中实现了更好的纠错能力,而几乎没有附加的解码复杂度。

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