Modeling the Conductivity and Diffusion Permeability of a Track-Etched Membrane Taking into Account a Loose Layer. [PDF]
Membranes (Basel), 2022 Nichka VS +5 more
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Neutral Functional Differential Equations with Applications to Compartmental Systems
SIAM Journal on Mathematical Analysis, 2008 Comment: 26 ...
Villarragut, Víctor M. +2 more
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Neutral functional differential equations of second-order with infinite delays
Electronic Journal of Differential Equations, 2010 This work shows the existence of mild solutions to neutral functional differential equations of second-order with infinite delay. The Hausdorff measure of noncompactness and fixed point theorem are used, without assuming compactness on the associated
Runping Ye, Guowei Zhang
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Spectral Properties and Finite Pole Assignment of Linear Neutral Systems in Banach Spaces
Abstract and Applied Analysis, 2010 We will consider a pole assignment problem for a class of linear neutral functional differential equations in Banach spaces. We will think of the neutral system studied as that of involving no time delays and reduce the study of adjoint semigroups and ...
Xuewen Xia, Kai Liu
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Monotone Semiflows Generated by Neutral Functional Differential Equations With Application to Compartmental Systems [PDF]
, 1991 Jian Wu, H. I. Freedman
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Про існування періодичних розв'язків систем диференціально-різницевих рівнянь нейтрального типу
, 2009 Одержані достатні умови існування i єдиностi неперервно диференцiйовного N-перiодичного (N -цiле додатне число) розв'язку систем диференцiально-рiзницевих рівнянь нейтрального типу i дослiдженi його властивості.We obtain sufficient conditions for ...
Качурівський, Р.І. +1 more
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Generalized Mean Square Exponential Stability for Stochastic Functional Differential Equations
MathematicsThis work focuses on a class of stochastic functional differential equations and neutral stochastic differential functional equations. By using a new approach, some sufficient conditions are obtained to guarantee the generalized mean square exponential ...
Tianyu He, Zhi Li, Tianquan Feng
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On a class of first order nonlinear functional differential equations of neutral type [PDF]
, 1990 Jaroslav Jaroš, Takaŝi Kusano
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On a neutral functional differential equation in a fading memory space
Journal of Differential Equations, 1983 The linear autonomous, neutral system of functional differential equations (*) \((d/dt)(\mu^*x(t)+f(t))=\nu *x(t)+g(t)\) (\(t\geq 0)\), \(x(t)=\phi (t)\) (\(t\leq 0)\), in a fading memory space is studied. Here \(\mu\) and \(\nu\) are matrix-valued measures supported on [0,\(\infty)\), finite with respect to a weight function, and f,g, and \(\phi\) are
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Explicit stability conditions for neutral type vector functional differential equations. A survey [PDF]
Surveys in Mathematics and its Applications, 2014 This paper is a survey of the recent results of the author on the stability of linear and nonlinear neutral type functional differential equations. Mainly, vector equations are considered. In particular, equations whose nonlinearities are causal mappings
Michael I. Gil'
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