Lattice network codes over optimal lattices in low dimensions

K. Shum, Q. T. Sun
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引用次数: 4

Abstract

Lattice network coding is an important building block of physical-layer network coding. The receiver is required to compute a linear combination of the source symbols belonging to a finite alphabet with an algebraic structure. In this paper, lattice network codes are constructed from lattices that have optimal packing density and the best known shaping gain in low dimensions. Using the efficient quantization functions of these optimal lattices, practical lattice network codes are constructed. Simulation results demonstrate that there is a 4 to 5 dB performance gain in comparison to the baseline lattice network code with hypercube shaping.
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低维最优格上的格网编码
晶格网络编码是物理层网络编码的重要组成部分。接收机需要计算具有代数结构的有限字母的源符号的线性组合。在本文中,晶格网络编码由具有最佳填充密度和已知的低维整形增益的晶格构成。利用这些最优格的有效量化函数,构造了实用的格网编码。仿真结果表明,与使用超立方体整形的基准晶格网络代码相比,性能提高了4到5 dB。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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