这项研究的突破性体现在：首次构建的全局Lipschitz无平衡点分数阶系统，突破了传统局部Lipschitz系统的局限性；提出的"控制目标系统+误差系统"双框架控制策略，实现了隐藏吸引子间的定向迁移；发展的多阶Mittag-Leffler稳定性理论，为分数阶系统控制提供了普适性判据。

This is a preview. Log in through your library . Abstract It is proved that the metric projection from a point onto a moving polyhedron is Lipschitz continuous with respect to the perturbations on the ...

This paper continues the study of the mixed problem for the Laplacian. We consider a bounded Lipschitz domain Ω ⊂ Rn, n ≥ 2, with boundary that is decomposed as ∂Ω = D ⋃ N, with D and N disjoint. We ...