Examination of Average Consensus with Maximum-degree Weights and Metropolis-Hastings Algorithm in Regular Bipartite Graphs

M. Kenyeres, J. Kenyeres
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引用次数: 0

Abstract

Expressing extensive raw data in a transparent ag-gregated form is a necessary process in many topical multi-agent systems. In this paper, we analyze the performance of the average consensus algorithm with the Maximum-degree weights and the Metropolis-Hastings algorithm in regular bipartite graphs, where both the algorithms for aggregating data diverge. We examine the evolution of their inner states and the mean square error in these critical graphs with various connectivity. Besides, these results are compared to the performance of the examined algorithms in non-regular non-bipartite topologies. The goal of our contribution presented in this paper is to identify whether the studied algorithms are also applicable in regular bipartite graphs despite their divergence.
正则二部图中具有最大权值的平均一致性及Metropolis-Hastings算法的检验
在许多局部多智能体系统中,以透明的聚合形式表达大量原始数据是一个必要的过程。本文分析了具有最大权值的平均一致性算法和Metropolis-Hastings算法在正则二部图上的性能,其中两种算法在数据聚合方面存在分歧。我们研究了这些具有不同连通性的临界图的内部状态的演变和均方误差。此外,将这些结果与所检验算法在非正则非二部拓扑中的性能进行了比较。我们在本文中提出的贡献的目标是确定所研究的算法是否也适用于正则二部图,尽管它们有发散。
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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