Impulsive boundary value problems for $p(t)$-Laplacian’s via critical point theory

Marek Galewski; Donal O'Regan

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Periodic solutions for second order Hamiltonian systems

Qiongfen Zhang, X. H. Tang (2012)

Applications of Mathematics

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By using the least action principle and minimax methods in critical point theory, some existence theorems for periodic solutions of second order Hamiltonian systems are obtained.

Periodic solutions of neutral Duffing equations.

Zhang, Z.Q., Wang, Z.C., Yu, J.S. (2000)

Electronic Journal of Qualitative Theory of Differential Equations [electronic only]

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On variational impulsive boundary value problems

Marek Galewski (2012)

Open Mathematics

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Using the variational approach, we investigate the existence of solutions and their dependence on functional parameters for classical solutions to the second order impulsive boundary value Dirichlet problems with L1 right hand side.

Existence theorem of periodic positive solutions for the Rayleigh equation of retarded type.

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On the degree of strong approximation of integrable functions.

Łenski, Włodzimierz (2007)

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An alternative functional approach to exact controllability of reversible systems.

Haraux, A. (2004)

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Note on an open problem.

Bougoffa, Lazhar (2007)

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Differential equations at resonance

Donal O'Regan (1995)

Commentationes Mathematicae Universitatis Carolinae

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New existence results are presented for the two point singular “resonant” boundary value problem $\frac{1}{p} {(p y^{'})}^{'} + r y + λ_{m} q y = f (t, y, p y^{'})$ a.eȯn $[0, 1]$ with $y$ satisfying Sturm Liouville or Periodic boundary conditions. Here $λ_{m}$ is the ${(m + 1)}^{s t}$ eigenvalue of $\frac{1}{p q} [{(p u^{'})}^{'} + r p u] + λ u = 0$ a.eȯn $[0, 1]$ with $u$ satisfying Sturm Liouville or Periodic boundary data.

Displaying similar documents to “Impulsive boundary value problems for p ( t ) -Laplacian’s via critical point theory”

Displaying similar documents to “Impulsive boundary value problems for $p (t)$ -Laplacian’s via critical point theory”