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Low-Complexity Parallel QPP Interleaver Based on Permutation Patterns

机译:基于置换模式的低复杂度并行QPP交织器

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In this brief, we present how parallel-interleaved addresses generated by a quadratic permutation polynomial (QPP) interleaver are related to each other and propose a low-complexity parallel QPP interleaver based on the relationship. While a conventional parallel turbo decoder employs a number of interleavers as many as the parallel factor, the proposed method, which benefits from the arithmetic relationship denoted as the permutation pattern (PP), supports the parallel interleaving using only a single interleaver, resulting in a notable reduction of complexity. The strength of the proposed method stems from the fact that the PP is fully determined by only the decoding parameters, such as block size, parallel factor, and QPP coefficients. Experiment results on the Long Term Evolution turbo codes show that the proposed interleaver can significantly reduce the hardware complexity compared with conventional implementations.
机译:在本文中,我们介绍了二次置换多项式(QPP)交织器生成的并行交织地址如何相互关联,并基于该关系提出了一种低复杂度的并行QPP交织器。尽管传统的并行Turbo解码器使用的交织器数量与并行因子一样多,但所提出的方法得益于表示为置换模式(PP)的算术关系,仅支持使用单个交织器进行并行交织,显着降低了复杂性。所提出的方法的优势源于以下事实:PP完全由解码参数(例如块大小,并行因子和QPP系数)完全确定。在长期演进turbo码上的实验结果表明,与传统实现相比,所提出的交织器可以大大降低硬件复杂性。

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