Asymptotic behaviour of solutions for porous medium equation with periodic absorption.

Yin, Jingxue; Wang, Yifu

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Displaying similar documents to “Asymptotic behaviour of solutions for porous medium equation with periodic absorption.”

Periodic trajectories for evolution equations in Banach spaces.

Voisei, Mircea D. (2005)

Electronic Journal of Differential Equations (EJDE) [electronic only]

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Attractors of asymptotically periodic multivalued dynamical systems governed by time-dependent subdifferentials.

Yamazaki, Noriaki (2004)

Electronic Journal of Differential Equations (EJDE) [electronic only]

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On minimal periods of functional-differential equations and difference inclusions

M. Medveď (1991)

Annales Polonici Mathematici

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We prove several results on lower bounds for the periods of periodic solutions of some classes of functional-differential equations in Hilbert and Banach spaces and difference inclusions in Hilbert spaces.

Monotone iterative techniques and a periodic boundary value problem for first-order differential equations with a functional argument.

Qi, Aiqin, Liu, Yansheng (2000)

Georgian Mathematical Journal

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On periodic solutions of autonomous difference equations.

Ronto, A.N., Rontó, M., Samoilenko, A.M., Trofimchuk, S.I. (2001)

Georgian Mathematical Journal

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Monotone method for nonlinear second order periodic boundary value problems with Carathéodory functions

Ming-Xing Wang, Alberto Cabada, Juan J. Nieto (1993)

Annales Polonici Mathematici

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The purpose of this paper is to study the periodic boundary value problem -u''(t) = f(t,u(t),u'(t)), u(0) = u(2π), u'(0) = u'(2π) when f satisfies the Carathéodory conditions. We show that a generalized upper and lower solution method is still valid, and develop a monotone iterative technique for finding minimal and maximal solutions.

On a nonlinear second order periodic boundaryvalue problem with Carathéodory functions

Wenjie Gao, Junyu Wang (1995)

Annales Polonici Mathematici

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The periodic boundary value problem u''(t) = f(t,u(t),u'(t)) with u(0) = u(2π) and u'(0) = u'(2π) is studied using the generalized method of upper and lower solutions, where f is a Carathéodory function satisfying a Nagumo condition. The existence of solutions is obtained under suitable conditions on f. The results improve and generalize the work of M.-X. Wang et al. [5].