EUDML | Equivalent formulations of generalized von Kármán equations for circular viscoelastic plates

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Displaying similar documents to “Equivalent formulations of generalized von Kármán equations for circular viscoelastic plates”

Finite element analysis of a static contact problem with Coulomb friction

Ivan Hlaváček (2000)

Applications of Mathematics

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A unilateral contact problem with a variable coefficient of friction is solved by a simplest variant of the finite element technique. The coefficient of friction may depend on the magnitude of the tangential displacement. The existence of an approximate solution and some a priori estimates are proved.

Uniform stabilization for elastic waves system with highly nonlinear localized dissipation.

Bisognin, Eleni, Bisognin, Vanilde, Coimbra Charão, Ruy (2003)

Portugaliae Mathematica. Nova Série

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Solvability for a nonlinear coupled system of Kirchhoff type for the beam equations with nonlocal boundary conditions.

Santos, M.L., Rocha, M.P.C., Pereira, D.C., Ferreira, J. (2005)

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

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Global solutions and exponential decay for a nonlinear coupled system of beam equations of Kirchhoff type with memory in a domain with moving boundary.

Santos, M.L., Soares, U.R. (2007)

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

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Positive solutions for some beam equation boundary value problems.

Liu, Jinhui, Xu, Weiya (2009)

Boundary Value Problems [electronic only]

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Existence and uniform decay for a nonlinear beam equation with nonlinearity of Kirchhoff type in domains with moving boundary.

Santos, M.L., Ferreira, J., Raposo, C.A. (2005)

Abstract and Applied Analysis

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