Group Consensus in Finite Time for Fractional Multiagent Systems With Discontinuous Inherent Dynamics Subject to Hölder Growth

• Published in: IEEE transactions on cybernetics Vol. 52; no. 6; pp. 4161 - 4172
• Main Authors: Zhang, Yuqing, Wu, Huaiqin, Cao, Jinde
• Format: Journal Article
• Language: English
• Published: United States IEEE 01.06.2022
• Subjects: Convergence; Convex functions; Discontinuous inherent dynamics; fractional multiagent systems (FMASs); group consensus in finite time; group Mittag–Leffler consensus; Lur’e Postnikov-type Lyapunov functional; Multi-agent systems; Nonlinear dynamical systems; Protocols; Topology

This article is concerned with the global Mittag-Leffler group consensus and group consensus in finite time for fractional multiagent systems (FMASs), where the inherent dynamics is modeled to be discontinuous, and subject to the local H ö lder nonlinear growth in a neighborhood of continuous points...