Results 61 to 70 of about 1,441 (160)
Nontrivial solutions for nonvariational quasilinear neumann problems [PDF]
We consider a nonlinear nonvariational Neumann problem with a nonsmooth potential. Using the spectrum of the assymptotic (as |x| - ∞) differential operator and degree theoretic techniques based on the degree map of certain multivalued perturbations of
Papageorgiou, Nikolaos S. +2 more
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Hemivariational-like inequalities
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In this paper, we investigate the approximate controllability of fractional evolution inclusions with hemivariational inequalities of order 1 < r < 2 $1 ...
M. Mohan Raja +4 more
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Hemivariational inequalities in thermoviscoelasticity
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Denkowski, Zdzisław +1 more
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Analysis of Stokes system with solution-dependent subdifferential boundary conditions
We study the Stokes problem for the incompressible fluid with mixed nonlinear boundary conditions of subdifferential type. The latter involve a unilateral boundary condition, the Navier slip condition, a nonmonotone version of the nonlinear Navier–Fujita
Jing Zhao +2 more
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We consider two-dimensional nonstationary Navier-Stokes shear flow with multivalued and nonmonotone boundary conditions on a part of the boundary of the flow domain.
Kalita, P., Łukaszewicz, G.
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Existence and comparison results for quasilinear evolution hemivariational inequalities
We generalize the sub-supersolution method known for weak solutions of single and multivalued nonlinear parabolic problems to quasilinear evolution hemivariational inequalities.
Siegfried Carl +2 more
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Numerical analysis of a non-clamped dynamic thermoviscoelastic contact problem
In this work we analyze a non-clamped dynamic viscoelastic contact problem involving thermal effect. The friction law is described by a nonmonotone relation between the tangential stress and the tangential velocity.
Bartman, Piotr +3 more
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Elliptic variational hemivariational inequalities
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Discontinuous Variational-Hemivariational Inequalities Involving the p-Laplacian
We deal with discontinuous quasilinear elliptic variational-hemivariational inequalities. By using the method of sub- and supersolutions and based on the results of S. Carl, we extend the theory for discontinuous problems.
Patrick Winkert
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