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 Description: of impulses are studied: the impulses are input disturbances the impulses are ``neutral type, that is, they are neither helpful for stability of neural networks nor destabilizing and the impulses are stabilizing. For each type of impulses, by using Lyapunov function and Razumikhin-type techniques, the sufficient conditions for global exponential stability are established in terms of linear matrix inequalities with respect t
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manuscript\elsarticle-harv.bst
..........\elsarticle-num-names.bst
..........\elsarticle-num.bst
..........\elsarticle-template-harv.aux
..........\elsarticle-template-harv.dvi
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..........\elsarticle-template-harv.tex
..........\elsarticle.cls
..........\elsarticle.zip
..........\elsdoc.pdf
..........\Parareal Algorithms Implemented with IMEX Runge-Kutta Methods-num.aux
..........\Parareal Algorithms Implemented with IMEX Runge-Kutta Methods-num.log
..........\Parareal Algorithms Implemented with IMEX Runge-Kutta Methods-num.dvi
..........\Parareal Algorithms Implemented with IMEX Runge-Kutta Methods-num.spl
..........\3P.eps
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..........\README
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..........\GS_U.eps
..........\ctextemp_Parareal Algorithms Implemented with IMEX Runge-Kutta Methods-num.tex.lst
..........\Parareal Algorithms Implemented with IMEX Runge-Kutta Methods-num.pdf
..........\GS_V.eps
..........\GSIMEX_K1.eps
..........\ctextemp_Parareal Algorithms Implemented with IMEX Runge-Kutta Methods-num.tex
..........\GSIMEX_K2.eps
..........\S4.eps
..........\ctextemp_elsarticle.cls.lst
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..........\ctextemp_elsarticle.cls
..........\Parareal Algorithms Implemented with IMEX Runge-Kutta Methods-num.tex.bak
..........\ctextemp_Parareal Algorithms Implemented with IMEX Runge-Kutta Methods-num.spl
..........\ctextemp_Parareal Algorithms Implemented with IMEX Runge-Kutta Methods-num.aux
..........\Parareal Algorithms Implemented with IMEX Runge-Kutta Methods-num.tex
..........\GSIMEX_K4.eps
..........\GSIMEX_K5.eps
..........\GSIMEX_K6.eps
manuscript
    

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