Theory of impulsive differential equations
Webb22 juli 2014 · The theory of impulsive differential equations describes processes which experience a sudden change of their state at certain moments. Processes with such a character arise naturally and often, especially in phenomena studied in physics, chemical technology, population dynamics, biotechnology, and economics. Webb20 okt. 2016 · In this edition, two new topics have been added, that is, fractional impulsive differential equations, and fractional partial differential equations including fractional …
Theory of impulsive differential equations
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Webb6 feb. 2024 · Study of implicit-impulsive differential equations involving Caputo-Fabrizio fractional derivative Thanin Sitthiwirattham, Rozi Gul, Kamal Shah, Ibrahim Mahariq and … Webb1 maj 1989 · Thus impulsive differential equations, that is, differential equations involving impulse effects, appear as a natural description of observed evolution phenomena of …
WebbThis paper describes the existence and uniqueness of the solution, β-Hyers–Ulam–Rassias stability and generalized β-Hyers–Ulam–Rassias stability of an impulsive difference … WebbAuthors: Tao Yang. This book is the first one that systematically discusses the theory of impulsive control. This book serves as a bridge between the pure mathematical theory …
Webb1 jan. 2008 · For background, theory, and applications of impulsive differential equations, we refer reader to the recent monograph of Graef et al. [22] as well as [4, 6, 27,37]. WebbDifferential Equations with Impulse Effects Multivalued Right-hand Sides with Discontinuities . Significant interest in the investigation of systems with discontinuous trajectories is explained by the development of equipment in which significant role is played by impulsive control systems and impulsive computing systems.
WebbThe last ten years or so have seen major developments in the theory of impulsive differential equations. In this chapter we present some of the more advanced results to date in the existence theory of nonlinear first order impulsive differential equations with …
Webb1 feb. 2010 · DOI: 10.1016/J.NONRWA.2008.10.016 Corpus ID: 120612779; Variational approach to impulsive differential equations with periodic boundary conditions … inbody d型Webb4 feb. 1994 · Theory of Impulsive Differential Equations V. Lakshmikantham, D. Bainov, P. Simeonov Biology Series in Modern Applied Mathematics 1989 TLDR Impulsive differential equations, that is, differential equations involving impulse effects, appear as a natural description of observed evolution phenomena of several real world problems. 4,190 incident at west barnsWebbIn the theory of impulsive systems, there are some problems similar to the ones considered in the theory of the ordinary differential equations but there are also problems that are specific to the theory of impulsive … incident at twenty mileWebb1 feb. 2014 · Many scientists have studied the impulsive differential equations from different angles (see [1], [3], [4]): global existence of solutions, the continuous dependence on parameter and the initial value, boundary value problems, periodic solution and so on. inbody farmsWebbThe impulsive control system (1) is said to be: (a) -practically stable with respect to the function h, if given with , we have , implying for some ; (b) -uniformly practically stable with respect to the function h, if (a) Definition 1 holds for every ; (c) -globally practically exponentially stable with respect to the function h, if given with and incident at the window summaryWebb31 juli 1995 · Abstract: Many dynamical systems have an impulsive dynamical behavior due to abrupt changes at certain instants during the evolution process. The … incident at the capitol todayWebbThis article deals with the existence, uniqueness and Ulam type stability results for a class of boundary value problems for fractional differential equations with Riesz-Caputo fractional derivative. The results are based on Banach contraction principle and Krasnoselskii's fixed point theorem. incident at walmart in east syracuse ny