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First Order Approximation of Partial Stability for Discrete Systems

机译:离散系统的部分稳定性的一阶近似

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The first order approximation of the partial stability of nonlinear time-varying discrete systems is investigated by linearization approach of nonlinear systems. Based on Cauchy matrices solutions and its interceptive Cauchy matrices solutions of homogeneous linear systems, as well as the Gronwall-Bellman inequality, some sufficient conditions of partial stability are obtained for the systems and some of these results are proved to be able to guarantee different exponential convergence rates for partial solutions of the systems.
机译:通过非线性系统的线性化方法研究了非线性时变离散系统的部分稳定性的一阶近似。基于齐次线性系统的柯西矩阵解及其截距柯西矩阵解,以及Gronwall-Bellman不等式,获得了系统的一些充分的部分稳定性条件,并证明了其中一些结果能够保证不同的指数系统部分解决方案的收敛速度。

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