Results 81 to 90 of about 243 (136)
Stability of impulsive infinite delay differential equations
In this work, we consider the stability of impulsive infinite delay differential equations. By using Lyapunov functions and the Razumikhin technique, we get some results that are more general than ones given before. And in using the Razumikhin technique,
Zhang, Yu, Sun, Jitao
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Impulsive Reaction-Diffusion Delayed Models in Biology: Integral Manifolds Approach. [PDF]
Stamov G, Stamova I, Spirova C.
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Stability results for impulsive functional differential equations with infinite delays
This paper studies the stability problems for a class of impulsive functional differential equations with infinite delays of the formx′(t)=F(t,x(·)),t>t∗,x(tk)=Jk(x(tk−)),k=1,2,….By using the Liapunov functions and Razumikhin technique, some new ...
Jianhua Shen +3 more
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This article investigates the resilient-based consensus analysis of fractional-order nonlinear leader-following systems with distributed and input lags.
Asad Khan +4 more
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Realizing asynchronous finite-time robust tracking control of switched flight vehicles by using nonfragile deep reinforcement learning. [PDF]
Cheng H +5 more
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Strict Stability of Fuzzy Differential Equations with Impulse Effect
In this paper some results on strict stability heve beeb extended for fuzzy differential equations with impulse effect using Lyapunov functions and Razumikhin ...
Sanjay K.Srivastava, Bhanu Gupta
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Dimirovski, Georgi M. (Dogus Author)This paper considers the problem of guaranteed exponential stability of switched delay systems by using Lyapunov function method, Razumikhin technique.
Xi-Ming Sun +7 more
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Stability for hybrid event systems
This paper studies the stability of hybrid event systems (HES). By the partition of time set, we formulate the HES model which includes several special cases reported in the literature.
Liu, Bin, Hill, David
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Matrix Inequalities Based Robust Model Predictive Control for Vehicle Considering Model Uncertainties, External Disturbances, and Time-Varying Delay. [PDF]
Liu W, Chen G, Knoll A.
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Practical stability and controllability for nonlinear discrete time-delay systems [PDF]
In this paper we study the practical asymptotic stability for a class of discrete-time time-delay systems via Razumikhin-type Theorems. Further estimations of the solution boundary and arrival time of the solution are also investigated based on practical
Zhang, Q., Liu, Wan-quan, Su, Z.
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