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In this paper we investigate stability properties in solutions of impulsively perturbed systems with respect to the delay differential equations. Many physical systems such as biological neural nets and pulse frequency modulated systems exhibit such impulsive behaviour.
The aggregation-decomposition method is used to derive sufficient conditions for stability of large-scale systems with infinite delays under structural perturbations described by functional differential equations with finite lags appearing only in the interconnections. Electrical networks consisting of transmission lines interconnected with lumped linear and memoryless nonlinear elements can be represented...
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