12 resultados para Impulsive Differential Inclusion

em Bulgarian Digital Mathematics Library at IMI-BAS


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AMS subject classification: Primary 49N25, Secondary 49J24, 49J25.

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Sufficient conditions for the existence of bounded solutions of singularly perturbed impulsive differential equations are obtained. For this purpose integral manifolds are used.

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The present paper investigates the existence of integral manifolds for impulsive differential equations with variable perturbations. By means of piecewise continuous functions which are generalizations of the classical Lyapunov’s functions, sufficient conditions for the existence of integral manifolds of such equations are found.

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Stability of nonlinear impulsive differential equations with "supremum" is studied. A special type of stability, combining two different measures and a dot product on a cone, is defined. Perturbing cone-valued piecewise continuous Lyapunov functions have been applied. Method of Razumikhin as well as comparison method for scalar impulsive ordinary differential equations have been employed.

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Sufficient conditions for the existence of Lp(k)-solutions of linear nonhomogeneous impulsive differential equations with unbounded linear operator are found. An example of the theory of the linear nonhomogeneous partial impulsive differential equations of parabolic type is given.

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MSC 2010: 34A37, 34B15, 26A33, 34C25, 34K37

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* This investigation was supported by the Bulgarian Ministry of Science and Education under Grant MM-7.

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2000 Mathematics Subject Classification: 58C06, 47H10, 34A60.

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In this article on quasidifferential equation with non-fixed time of impulses we consider the continuous dependence of the solutions on the initial conditions as well as the mappings defined by these equations. We prove general theorems for quasidifferential equations from which follows corresponding results for differential equations, differential inclusion and equations with Hukuhara derivative.

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AMS subject classification: Primary 34A60, Secondary 49K24.

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Mathematics Subject Classification: 26A33, 34A37.

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MSC 2010: 26A33, 34A37, 34K37, 34K40, 35R11