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How to compute modulo prime-power sums

机译:如何计算模素功率和

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摘要

The problem of computing modulo prime-power sums is investigated in distributed source coding as well as computation over Multiple-Access Channel (MAC). We build upon group codes and present a new class of codes called Quasi Group Codes (QGC). A QGC is a subset of a group code. These codes are not closed under the group addition. We investigate some properties of QGC's, and provide a packing and a covering bound. Next, we use these bounds to derived achievable rates for distributed source coding as well as computation over MAC. We show that strict improvements over the previously known schemes can be obtained using QGC's.
机译:在分布式源编码中以及在多路访问信道(MAC)上的计算中,研究了计算模素功率和的问题。我们以组代码为基础,并提出了一类称为准组代码(QGC)的新代码。 QGC是组代码的子集。这些代码未在组添加下关闭。我们研究了QGC的一些属性,并提供了包装和覆盖范围。接下来,我们使用这些界限来得出可实现的速率,以用于分布式源编码以及基于MAC的计算。我们表明,可以使用QGC对先前已知的方案进行严格的改进。

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