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Stability of Switched Linear Systems under Dwell Time Switching with Piece-Wise Quadratic Functions

机译:基于maTLaB的停顿时间切换下切换线性系统的稳定性   智能二次函数

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摘要

This paper provides sufficient conditions for stability of switched linearsystems under dwell-time switching. Piece-wise quadratic functions are utilizedto characterize the Lyapunov functions and bilinear matrix inequalitiesconditions are derived for stability of switched systems. By increasing thenumber of quadratic functions, a sequence of upper bounds of the minimum dwelltime is obtained. Numerical examples suggest that if the number of quadraticfunctions is sufficiently large, the sequence may converge to the minimumdwell-time.
机译:本文为停留时间切换下线性切换系统的稳定性提供了充分的条件。利用分段二次函数来刻画李雅普诺夫函数,并推导了双线性矩阵不等式,以求切换系统的稳定性。通过增加二次函数的数量,可以获得最小停留时间的上限序列。数值示例表明,如果二次函数的数量足够大,则序列可能会收敛到最小驻留时间。

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