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The convergence analysis of bat-inspired consensus protocols with nonlinear dynamics

机译:非线性动力学蝙蝠启发协商协议的收敛分析

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This paper proposes a new class of cooperative bat-inspired consensus protocols including a collection of nonlinear dynamics for multi-agent coordination. The proposed consensus protocols embed a suggested convergence direction which can improve the performance of convergence time. This suggested convergence direction can be used to design a distributed algorithm for controlling multi-agent systems while simultaneously solving a large-scale optimization problem. By virtue of a Lyapunov-based method, we show that the proposed bat-inspired consensus protocols can reach the global consensus asymptotically. Meanwhile, the bat-inspired consensus protocols subjected to external disturbance are also considered. We give the theoretical proof of a sufficient condition for guaranteeing the convergence of the extended consensus protocols with disturbances.
机译:本文提出了一类新的合作蝙蝠启发协商议定书,包括用于多助理协调的非线性动力学集合。拟议的共识议定书嵌入了建议的收敛方向,可以提高收敛时间的性能。这种建议的收敛方向可用于设计用于控制多种代理系统的分布式算法,同时解决大规模优化问题。凭借基于Lyapunov的方法,我们表明,拟议的BAT启发的共识议定书可以朝向渐近的全球共识。同时,还考虑了受外部干扰的BAT启发的共识协议。我们提供了足够条件的理论证明,以保证延长共识协议与扰动的融合。

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