Weak solutions of a stochastic model for two-dimensional second grade fluids.
Razafimandimby, P.A., Sango, M. (2010)
Boundary Value Problems [electronic only]
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Displaying similar documents to “Existence for problems of viscoplastic contact with Coulomb friction.”
Weak solutions of a stochastic model for two-dimensional second grade fluids.
Dead core problems for singular equations with -Laplacian.
Agarwal, Ravi P., O'Regan, Donal, Staněk, Svatoslav (2007)
Boundary Value Problems [electronic only]
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A viable result for nonconvex differential inclusions with memory.
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Solution of Signorini's contact problem in the deformation theory of plasticity by secant modules method
Jindřich Nečas, Ivan Hlaváček (1983)
Aplikace matematiky
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A problem of unilateral contact between an elasto-plastic body and a rigid frictionless foundation is solved within the range of the so called deformation theory of plasticity. The weak solution is defined by means of a variational inequality. Then the so called secant module (Kačanov's) iterative method is introduced, each step of which corresponds to a Signorini's problem of elastoplastics. The convergence of the method is proved on an abstract level.
Dynamic von Kármán equations involving nonlinear damping: Time-periodic solutions
Eduard Feireisl (1989)
Aplikace matematiky
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In the paper, time-periodic solutions to dynamic von Kármán equations are investigated. Assuming that there is a damping term in the equations we are able to show the existence of at least one solution to the problem. The Faedo-Galerkin method is used together with some basic ideas concerning monotone operators on Orlicz spaces.