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Nonbinary Channel Coded Physical Layer Network Coding Over Modulo-Sum Algebraic Ring Structures

机译:模和和代数环结构上的非二进制信道编码物理层网络编码

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In this letter, we extend the conventional (finite-field based) channel-coded wireless physical layer network coding (WNC) into a more general setup based on the algebraic rings. The key idea is to enable a joint WNC-channel coding over an appropriate algebraic structure, which then in turn allows to employ some advanced WNC functions (e.g., modulo-sum with superior performance) jointly with nonbinary channel coding at the relaying nodes in the network. We justify the suitability of ring structures for coded WNC systems, and show that a particular solution with modulo-sum WNC function can significantly outperform the conventional (finite-field based) implementation. In addition, we compare the achieved performance of the proposed (coded WNC) processing with several practical and information-theoretical benchmarks to substantiate its performance gains.
机译:在这封信中,我们将常规(基于有限域)信道编码的无线物理层网络编码(WNC)扩展为基于代数环的更通用的设置。关键思想是在适当的代数结构上实现联合的WNC信道编码,然后依次允许使用一些高级WNC功能(例如,具有优异性能的模和)与非二进制信道编码一起在中继节点中使用。网络。我们证明了环状结构对于编码WNC系统的适用性,并证明具有模和WNC功能的特定解决方案可以显着优于常规(基于有限域)的实现。此外,我们将所提出的(编码的WNC)处理的实现性能与几个实用的和信息理论的基准进行比较,以证实其性能提升。

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