Results 131 to 140 of about 3,092 (168)

Impulsive Differential Equations

1995
General description of impulsive differential systems linear systems stability of solutions periodic and almost periodic impulsive systems integral sets of impulsive systems optimal control in impulsive systems asymptotic study of oscillations in impulsive systems a periodic and almost periodic impulsive system.
A M Samoilenko, N A Perestyuk
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Impulsive differential equations: Periodic solutions and applications

Automatica, 2015
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Xiaodi Li, Martin Bohner, Chuan-Kui Wang
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On Existence and Uniqueness of Random Impulsive Differential Equations

Journal of Systems Science and Complexity, 2015
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Shuorui Zhang, Jitao Sun
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Impulsive nonlocal differential equations through differential equations on time scales

Applied Mathematics and Computation, 2011
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Mieczyslaw Cichon, Bianca Satco, Aneta Sikorska-Nowak   +2 more
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Impulsive differential equations

1997
In this chapter we discuss first order impulsive differential equations. Many physical situations are modelled by problems of this kind, for example problems in optimal control theory and problems in threshold theory in Biology. The last ten years or so have seen major developments in the theory of impulsive differential equations.
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Differentiability of solutions of impulsive differential equations with respect to the impulsive perturbations

Nonlinear Analysis: Real World Applications, 2011
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On some impulsive differential equations

Mathematical Sciences Letters, 2012
The existence and uniqueness of solution for the first order impulsive differential equation is established. We show that these results can be applied to second order impulsive differential equation. Examples are given to illustrate our main results.
A. S. Abdel-Rady, A. M. A. El-Sayed, S. Z. Rida, I. Ameen   +3 more
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Grazing in Impulsive Differential Equations

2017
Discontinuous dynamical systems with grazing solutions are discussed. A variational system around a grazing solution which depends on near solutions is constructed. Orbital stability of grazing cycles is examined by linearization. Small parameter method is extended for analysis of neighborhoods of grazing orbits, and grazing bifurcation of cycles is ...
M. U. Akhmet, A. Kıvılcım
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Impulsive Differential Equations

2019
V. Lakshmikantham, S.G. Deo
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Existence and optimal controls of non-autonomous impulsive integro-differential evolution equation with nonlocal conditions

Chaos, Solitons and Fractals, 2021
He Yang
exaly