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Ulam Stabilities for Nonlinear Volterra Delay Integro-differential Equations

机译:非线性Volterra时滞积分微分方程的Ulam稳定性。

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摘要

The present paper is devoted to the study of existence and uniqueness of a solution and Ulam type stabilities for Volterra delay integro-differential equations on a finite interval. Our analysis is based on the Pachpatte's inequality and Picard operator theory. Examples are provided to illustrate the stability results obtained in the case of a finite interval. Also, we give an example to illustrate that the Volterra delay integro-differential equations are not Ulam-Hyers stable on the infinite interval.
机译:本文致力于有限区间Volterra时滞积分微分方程解的存在性和唯一性以及Ulam型稳定性的研究。我们的分析基于Pachpatte不等式和Picard算子理论。提供示例以说明在有限间隔的情况下获得的稳定性结果。另外,我们举一个例子来说明Volterra延迟积分微分方程在无限区间上不是Ulam-Hyers稳定的。

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