WebThis paper is devoted to the study of the stability of finite-dimensional distribution of time-inhomogeneous, discrete-time Markov chains on a general state space. The main result … WebBased on the global finite-time stability theory of discontinuous homogeneous systems, a novel finite-time convergent discontinuous disturbed observer (DDO) is proposed for the leader-following multiagent systems. The states of the designed DDO are then used to design the control inputs to achieve the FTRC of nonlinear multiagent systems in the ...
Finite-time stability of state-dependent homogeneous systems
WebThe finite-time homogeneous theory and the finite-time Lyapunov stability theory and related concepts to determine the finite-time stability theorem are introduced as follows. Consider the following systems: where and is a continuous function defined in the domain to the n-dimensional space . Definition 1. WebJul 2, 2024 · Feyzmahdavian, HR, Charalambous, T, Johansson, M (2014 b) Exponential stability of homogeneous positive systems of degree one with time-varying delays. ... Finite-time stability and boundedness for positive switched systems with time-varying delay under state-dependent switching. chewing hierarchy level 2
Finite-Time Stability Under Denial of Service
WebFeb 14, 2024 · Based on homogeneous domination approach and stochastic finite-time stability theorem, it is proved that the solution of the closed-loop system will converge to the origin in finite time and stay at the origin thereafter with probability one. Two simulation examples are presented to illustrate the effectiveness of the proposed design procedure. WebSubsequently, the unknown states are obtained via the designed state estimators. Further, under the frameworks of finite-time stability a backstepping fuzzy fault-tolerant control … WebThis paper examines finite-time stability of homogeneous systems. The main result is that a homogeneous system is finite-time stable if and only if it is asymptotically stable and has a negative degree of homogeneity. … chewing high