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학술저널

UNIFORMLY LIPSCHITZ STABILITY OF PERTURBED NONLINEAR DIFFERENTIAL SYSTEMS

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In this paper, we study that the solutions to perturbed differential system y ′ = f (t, y) +∫ t t0 g(s, y(s), T 1 y(s))ds + h(t, y(t), T 2 y(t)) have uniformly Lipschitz stability by imposing conditions on the perturbed part ∫ t t 0 g(s, y(s), T 1 y(s))ds, h(t, y(t), T 2 y(t)), and on the fundamental matrix of the unperturbed system y ′ = f (t, y) using integral inequalities.

1. Introduction and Preliminaries

2. Main Results

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