基于最大共识的对恶意代理的弹性

M. Nakamura, H. Ishii, Seyed Mehran Dibaji
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引用次数: 0

摘要

在本文中,我们开发了分布式算法,用于在网络中可能存在对抗代理时,通过基于最大值的方法实现弹性共识。对手想要阻止无缺陷的、正常的代理达成共识。我们扩展了被称为平均子序列减少(MSR)算法的弹性方法,其中代理在更新时对其邻居的信息进行选择,以减少恶意代理的影响。特别是,普通代理试图达到其初始状态的最大值。由于恶意代理的存在,可能无法达到精确的最大值,该方法的优点是具有有限时间收敛性。我们提出了同步和异步版本的更新方案,并描述了实现弹性共识的图论条件。给出了一个数值例子来说明我们的结果。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Resiliency against malicious agents in maximum-based consensus
In this paper, we develop distributed algorithms for achieving resilient consensus via the maximum value-based approach when adversarial agents may be present in the network. The adversaries intend to prevent the nonfaulty, normal agents from reaching consensus. We extend the class of resilient methods known as the mean subsequence reduced (MSR) algorithms, where the agents make selections on their neighbours' information at the time of their updates so as to reduce the influence of the malicious agents. In particular, the normal agents try to arrive at the maximum value of their initial states. Due to the malicious agents, the exact maximum may not be reached, the advantage of the approach is the finite-time convergence. We present both synchronous and asynchronous versions of the update schemes and characterize graph theoretic conditions for achieving resilient consensus. A numerical example is provided to illustrate our results.
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