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Efficient QP-ADMM Decoder for Binary LDPC Codes and Its Performance Analysis

机译:二进制LDPC码的高效QP-ADMM解码器及其性能分析

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摘要

This paper presents an efficient quadratic programming (QP) decoder via the alternating direction method of multipliers (ADMM) technique, called QP-ADMM, for binary low-density parity-check (LDPC) codes. Its main contents are as follows: first, we relax the maximum likelihood (ML) decoding problem to a non-convex quadratic program. Then, we develop an ADMM solving algorithm for the formulated non-convex QP decoding model. In the proposed QP-ADMM decoder, complex Euclidean projections onto the check polytope are eliminated and variables in each updated step can be solved analytically in parallel. Moreover, it is proved that the proposed ADMM algorithm converges to a stationary point of the non-convex QP problem under the assumption of sequence convergence. We also verify that the proposed decoder satisfies the favorable property of the all-zeros assumption. Furthermore, by exploiting the inside structures of the QP model, the complexity of the proposed algorithm in each iteration is shown to be linear in terms of LDPC code length. Simulation results demonstrate the effectiveness of the proposed QP-ADMM decoder.
机译:本文提出了一种有效的二次编程(QP)解码器,它通过乘法器交替方向方法(ADMM)称为QP-ADMM,用于二进制低密度奇偶校验(LDPC)码。其主要内容如下:首先,我们将最大似然(ML)解码问题放宽为非凸二次程序。然后,我们为制定的非凸QP解码模型开发了ADMM解决算法。在提出的QP-ADMM解码器中,消除了在校验多义位上的复杂欧几里德投影,并且可以并行解析地解决每个更新步骤中的变量。此外,证明了在序列收敛的假设下,所提出的ADMM算法收敛到非凸QP问题的平稳点。我们还验证了所提出的解码器满足全零假设的有利特性。此外,通过利用QP模型的内部结构,该算法在每次迭代中的复杂度在LDPC码长度方面表现为线性。仿真结果证明了所提出的QP-ADMM解码器的有效性。

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