Results 31 to 40 of about 81 (63)
Unilateral problems for the p-Laplace operator in perforated media involving large parameters [PDF]
, 2018 We address homogenization problems for variational inequalities issue from unilateral con-straints for the p-Laplacian posed in perforated domains of Rn, with n 3 and p 2 [2; n].
Gómez Gandarillas, Delfina +4 more
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A quasi-variational-hemivariational inequality for incompressible Navier-Stokes system with Bingham fluid [PDF]
In this paper we examine a class of elliptic quasi-variational inequalities, which involve a constraint set and a set-valued map. First, we establish the existence of a solution and the compactness of the solution set.
Dudek, Sylwia, Migórski, Stanisław
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Regularity results for solutions to obstacle problems with Sobolev coeffcients
, 2019 We establish the higher differentiability of solutions to a class of obstacle problems for integral functionals where the convex integrand f satisfies p-growth conditions with respect to the gradient variable.
Caselli, Michele +2 more
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Improved integrability and boundedness of solutions to some high-order variational problems [PDF]
, 2018 We give a series of results on the improved integrability and boundedness of solutions to several high-order variational problems with strengthened coercivity.
Voitovych, M.V.
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A commutative diagram among discrete and continuous Neumann boundary optimal control problems
, 2014 We consider a bounded domain D whose regular boundary consists of the union of two portions F1 and F2. The convergence of a family of continuous Neumann boundary mixed elliptic optimal control problems (Pa), governed by elliptic variational equalities ...
Tarzia, Domingo A.
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Regularity results for a class of obstacle problems with $p,q-$growth conditions
, 2019 In this paper we prove the local boundedness as well as the local Lipschitz continuity for solutions to a class of obstacle problems of the type $$\min\left\{\int_\Omega {F(x, Dz)}: z\in \mathcal{K}_{\psi}(\Omega)\right\}.$$ Here $\mathcal{K}_{\psi ...
Caselli, Michele +2 more
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Regularity for minimizers of scalar integral functionals
We prove the local Lipschitz regularity of the local minimizers of scalar integral functionals of the form \begin{equation*} \mathcal{F}(v;\Omega)= \int_{\Omega} f (x, Dv) dx \end{equation*} under $(p,q)$-growth conditions.
di Napoli, Antonia Passarelli +2 more
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A variational inequality of Kirchhoff-type in R N. [PDF]
J Inequal Appl, 2018 Zuo J, An T, Liu W.
europepmc +1 more source
Exterior Nonlocal Variational Inequalities
This paper introduces a new class of variational inequalities where the obstacle is placed in the exterior domain that is disjoint from the observation domain. This is carried out with the help of nonlocal fractional operators.
Antil, Harbir +2 more
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