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New explicitly invertible approximation of the function involved in LDPC codes density evolution analysis using a Gaussian approximation

机译:使用高斯近似的LDPC代码密度演进分析中涉及函数的新明确可逆近似

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摘要

Low density parity check (LDPC) codes are still intensively studied investigating their iterative decoding convergence performance. Since the probability distribution function of the decoder's log-likelihood ratio messages was observed to be approximately Gaussian, a variety of low-complexity approaches to this investigation were proposed. One of them was presented in Chung et al.'s 2001 paper, involving the function $phi lpar xpar $phi(x), therein specified, and its inverse. In this Letter, a new approximation of the function $phi lpar xpar $phi(x) is given, such that, unlike the other approximations found in the literature, it is defined by a single expression (i.e. it is not piecewise defined), it is explicitly invertible, and it has less relative error in any x than the other approximations.
机译:低密度奇偶校验检查(LDPC)代码仍然集中研究其迭代解码收敛性能。由于观察到解码器的日志似然比消息的概率分布函数大致高斯,因此提出了各种对该研究的低复杂性方法。其中一个是在Chung等人的2001年纸上介绍,涉及函数$ phi lpar x rper $ phi(x),其中指定,它的反向。在这封信中,给出了函数$ phi lpar x rper $ phi(x)的新近似,使得与文献中的其他近似不同,它由单个表达式定义(即它不是分段定义),它显式可逆,并且在任何X中的相对误差比其他近似值较小。

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