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Difference inequality for stability of impulsive difference equations with distributed delays

机译:具有分布时滞的脉冲差分方程稳定性的差分不等式

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摘要

In this paper, we consider a class of impulsive difference equations with distributed delays. By establishing an impulsive delay difference inequality and using the properties of "p-cone" and eigenspace of the spectral radius of non-negative matrices, some new sufficient conditions for global exponential stability of the impulsive difference equations with distributed delays are obtained. An example is given to demonstrate the effectiveness of the theory.
机译:在本文中,我们考虑了一类具有分布时滞的脉冲差分方程。通过建立脉冲时滞差分不等式,并利用“ p-锥”的性质和非负矩阵谱半径的本征空间,为具有分布时滞的脉冲差分方程的全局指数稳定性提供了一些新的充分条件。举例说明了该理论的有效性。

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