无规规转换的分数符号网络的针刺被动性和双向同步性

IF 4.3 3区 材料科学 Q1 ENGINEERING, ELECTRICAL & ELECTRONIC ACS Applied Electronic Materials Pub Date : 2024-09-09 DOI:10.1016/j.amc.2024.129067
Yu Sun , Cheng Hu , Juan Yu
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引用次数: 0

摘要

近来,分数复杂网络的被动性引起了广泛关注,但相关模型只包含合作关系,而忽略了个体间的竞争互动。本文考虑了一类带符号图的分数复杂网络,并基于 M 矩阵理论设计了针刺策略,推导出了实现分数带符号网络被动性的几个条件。特别是在针刺自适应控制方案中,只需根据节点间的合作关系选择针刺节点,控制增益就能自动调节以满足实际需求。此外,在不根据量规变换将有符号网络转化为相应的无符号网络的情况下,根据有符号拓扑的特征和推导出的被动性结果,得到了分数有符号网络的一些双向同步准则。最终通过几个实例验证了理论结果。
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Pinning passivity and bipartite synchronization of fractional signed networks without gauge transformation

Recently, passivity of fractional complex networks has aroused much interest, but the concerned models contain only cooperative relationships and the competitive interaction among individuals is ignored. In this article, a class of fractional complex networks with a signed graph is considered and several conditions are derived to achieve the passivity of fractional signed networks by pinning strategies designed based on M-matrix theory. Particularly, in pinning adaptive control schemes, the pinning nodes are selected only according to the cooperative relationships among nodes and the control gains can regulate automatically to meet the actual demand. In addition, without translating the signed networks into corresponding unsigned networks based on the gauge transformation, some criteria of bipartite synchronization for fractional signed networks are obtained based on the feature of the signed topology and the derived passivity results. The theoretical results are eventually verified by several illustrate examples.

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CiteScore
7.20
自引率
4.30%
发文量
567
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