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Stability of Analytic and Numerical Solutions for Differential Equations with Piecewise Continuous Arguments

机译:具有分段连续参数的微分方程的解析解和数值解的稳定性

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In this paper, the asymptotic stability of the analytic and numerical solutions for differential equations with piecewise continuous arguments is investigated by using Lyapunov methods. In particular, the linear equations with variable coefficients are considered. The stability conditions of the analytic solutions of those equations and the numerical solutions of theθ-methods are obtained. Some examples are illustrated.
机译:本文利用Lyapunov方法研究了具有分段连续参数的微分方程的解析解和数值解的渐近稳定性。特别地,考虑具有可变系数的线性方程。得到了这些方程的解析解的稳定性条件和θ法的数值解。举例说明了一些例子。

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