Results 21 to 30 of about 17,166 (255)
Global Exponential Stability of Impulsive Functional Differential Equations via Razumikhin Technique
Abstract and Applied Analysis, 2010 This paper develops some new Razumikhin-type theorems on global exponential stability of impulsive functional differential equations. Some applications are given to impulsive delay differential equations.
Shiguo Peng, Liping Yang
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Advances in Difference Equations, 2009 By using a multiple fixed point theorem (Avery-Peterson fixed point theorem) for cones, some criteria are established for the existence of three positive periodic solutions for a class of higher-dimensional functional differential equations with impulses
Yongkun Li, Meng Hu
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Asymptotic Dichotomy in a Class of Third-Order Nonlinear Differential Equations with Impulses
Abstract and Applied Analysis, 2010 Solutions of quite a few higher-order delay functional differential equations oscillate or converge to zero. In this paper, we obtain several such dichotomous criteria for a class of third-order nonlinear differential equation with impulses.
Kun-Wen Wen +2 more
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Run-up characterstics of symmetrical solitary tsunami waves of unknown shapes [PDF]
, 2008 The problem of tsunami wave run-up on a beach is discussed in the framework of the rigorous solutions of the nonlinear shallow-water theory. We present an analysis of the run-up characteristics for various shapes of the incoming symmetrical solitary ...
Didenkulova, Ira +2 more
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Abstract and Applied Analysis, 2013 By employing the Krasnoselskii fixed point theorem, we establish some criteria for the existence of positive periodic solutions of a class of n-dimension periodic functional differential equations with impulses, which improve the results of the ...
Zhang Suping, Jiang Wei
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p-Moment stability of functional differential equations with random impulses
Computers & Mathematics with Applications, 2006 Functional differential equations with random impulses \[ x'(t)= f(t, x_t),\;t\geq t_0,\;t\neq\xi_k,\;x(\xi_k)= I(\tau_k, x(\xi^-_k)),\;k= 1,2,\dots, x_{t_0}= \varphi\tag{1} \] are considered. The following stability conditions were obtained by using Lyapunov's method with Razumikhin condition. Theorem. Let \(x(t)\) be a solution of system (1) and \(p>
Wu, Shujin, Guo, Xiaolin, Zhou, Yong
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A novel delay-dependent asymptotic stability conditions for differential and Riemann-Liouville fractional differential neutral systems with constant delays and nonlinear perturbation [PDF]
, 2009 The novel delay-dependent asymptotic stability of a differential and Riemann-Liouville fractional differential neutral system with constant delays and nonlinear perturbation is studied.
Chartbupapan, Watcharin +2 more
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Abstract and Applied Analysis, 2014 The problem of stability for nonlinear impulsive stochastic functional differential equations with delayed impulses is addressed in this paper. Based on the comparison principle and an impulsive delay differential inequality, some exponential stability ...
Pei Cheng, Fengqi Yao, Mingang Hua
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Advances in Difference Equations, 2017 This paper is concerned with the Lotka-Volterra-like functional differential equations with impulses and infinite distributed time delays on time scales.
Kaihong Zhao
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Impulsive stabilization of functional differential equations with infinite delays
Applied Mathematics Letters, 2003 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Luo, Zhiguo, Shen, Jianhua
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