Existence and asymptotic behavior of solutions for weighted -Laplacian system multipoint boundary value problems in half line.

Qiu, Zhimei; Zhang, Qihu; Wang, Yan

Displaying similar documents to “Existence and asymptotic behavior of solutions for weighted $p (t)$ -Laplacian system multipoint boundary value problems in half line.”

Existence and asymptotic behavior of solutions for weighted $p (t)$ -Laplacian integrodifferential system multipoint and integral boundary value problems in half line.

Wang, Yan, Guo, Yunrui, Zhang, Qihu (2010)

Journal of Inequalities and Applications [electronic only]

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Existence of solutions for a class of weighted $p (t)$ -Laplacian system multipoint boundary value problems.

Zhang, Qihu, Qiu, Zheimei, Liu, Xiaopin (2008)

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Existence of solutions for a weighted $p (t)$ -Laplacian impulsive integrodifferential system with multipoint and integral boundary value conditions.

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The method of subsuper solutions for weighted $p (r)$ -Laplacian equation boundary value problems.

Zhang, Qihu, Liu, Xiaopin, Qiu, Zhimei (2008)

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Existence of solutions for weighted $p (r)$ -Laplacian impulsive integro-differential system periodic-like boundary value problems.

Zhi, Guizhen, Zhao, Liang, Chen, Guangxia, Wang, Shujuan, Zhang, Qihu (2010)

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Three periodic solutions to an eigenvalue problem for a class of second-order Hamiltonian systems.

Cordaro, Giuseppe (2003)

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Entire solutions for a quasilinear problem in the presence of sublinear and super-linear terms.

Santos, C.A. (2009)

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The solution of two-point boundary value problem of a class of Duffing-type systems with non- $C^{1}$ perturbation term.

Zhengxian, Jiang, Wenhua, Huang (2009)

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Periodic solutions for some nonautonomous $p (t)$ -Laplacian Hamiltonian systems

Liang Zhang, X. H. Tang (2013)

Applications of Mathematics

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In this paper, we deal with the existence of periodic solutions of the $p (t)$ -Laplacian Hamiltonian system $\{\begin{matrix} \frac{d}{d t} (| \dot{u} (t) |^{p (t) - 2} \dot{u} (t)) = \nabla F (t, u (t)) a.e. t \in [0, T], \\ u (0) - u (T) = \dot{u} (0) - \dot{u} (T) = 0 . \end{matrix}$ Some new existence theorems are obtained by using the least action principle and minimax methods in critical point theory, and our results generalize and improve some existence theorems.

Periodic solutions of a class of non-autonomous second-order differential inclusion systems.

Paşca, Daniel (2001)

Abstract and Applied Analysis

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Structure of approximate solutions of variational problems with extended-valued convex integrands

Alexander J. Zaslavski (2009)

ESAIM: Control, Optimisation and Calculus of Variations

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In this work we study the structure of approximate solutions of autonomous variational problems with a lower semicontinuous strictly convex integrand $f$ : $R^{n}$ $\times$ $R^{n}$ $\to$ $R^{1}$ $\cup$ ${\infty}$ , where $R^{n}$ is the $n$ -dimensional euclidean space. We obtain a full description of the structure of the approximate solutions which is independent of the length of the interval, for all sufficiently large intervals.

Displaying similar documents to “Existence and asymptotic behavior of solutions for weighted p ( t ) -Laplacian system multipoint boundary value problems in half line.”

Displaying similar documents to “Existence and asymptotic behavior of solutions for weighted $p (t)$ -Laplacian system multipoint boundary value problems in half line.”