趋同(经济学)
计算机科学
下确界和上确界
还原(数学)
控制理论(社会学)
算法
数学
非线性系统
模式(计算机接口)
匹配(统计)
控制(管理)
收敛速度
一致性算法
数学优化
共识
滑模控制
弹性(材料科学)
观察员(物理)
群(周期表)
卡尔曼滤波器
常量(计算机编程)
弹道
作者
Sanjoy Mondal,Madhumita Pal
标识
DOI:10.1177/09596518261449550
摘要
This paper uses a fixed-time (FxT) dynamic event-triggered control(DETC) framework to study distributed multi leader-follower multi-group consensus for multi-agent systems(MASs) under disturbances. A normalized state-dependent variable-exponent (SDVE) design, which avoids the conservative tuning associated with constant-exponent techniques and modifies the convergence rate online in accordance with the system evolution, enforces FxT convergence. To improve resilience against matching uncertainties and external perturbations, a variable-exponent super-twisting algorithm (VSTA) is devised on nonlinear sliding manifolds. In order to facilitate simultaneous intra-group agreement and inter-group coordination while tracking different leader trajectories, agents are divided into several groups and communicate over a complex-valued communication graph. The FxT control architecture incorporates a DETC mechanism that ensures consensus without constant information transmission, hence reducing communication overhead. By establishing a positive infimum of the inter-event intervals and guaranteeing global FxT group consensus using just local information, the suggested technique eliminates Zeno behavior. Comparative numerical studies with conventional sliding mode and event-triggered approaches demonstrate significant communication savings, enhanced resilience, faster convergence, and a substantial reduction in chattering.
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