This paper is concerned with regularity of minimizers of integral functionals with polyconvex potentials. In particular we obtain bounds on the difference |u−u∗|∞ for minimizers u:Ω⊂R3→R3 of problem min∫Ωf(x,Dv(x))dx,v∈u∗+W01,p(Ω,R3)
We prove the partial Holder continuity on boundary points for minimizers of quasiconvex non-degener...
We prove partial Hölder continuity, for the gradient of minimizers u ∈ W 1,p(,RN), ⊂ Rn a bounded...
We prove some optimal regularity results for minimizers of some general integral functionals belongi...
This paper is concerned with regularity of minimizers of integral functionals with polyconvex potent...
We consider the relaxed functional RF(u)=inflim infkF(uk):uk→uwhere F is the polyconvex integral F(u...
This thesis is mainly concerned with problems in the areas of the Calculus of Variations and Partia...
We give a regularity result for local minimizers $u:Omega subset mathbb{R}^3 o mathbb{R}^3$ of a sp...
Abstract. We study the existence of Lipschitz minimizers of integral functionals I(u) = Ω ϕ(x, detDu...
In this note we solve a problem posed by J. M. Ball in [3] about the uniqueness of smooth equilibriu...
We prove the existence, uniqueness, and regularity of minimizers of a polyconvex functional in two a...
We first study the minimizers, in the class of convex functions, of an elliptic functional with nonh...
The author proves partial regularity for vector-valued minimizers u of the variational integral #int...
We establish an ε -regularity result for the derivative of a map of bounded variation that minimiz...
We establish local higher integrability and differentiability results for minimizers of variational ...
Abstract – We prove partial regularity for minimizers of quasiconvex integrals of the form∫ Ω f(Du(x...
We prove the partial Holder continuity on boundary points for minimizers of quasiconvex non-degener...
We prove partial Hölder continuity, for the gradient of minimizers u ∈ W 1,p(,RN), ⊂ Rn a bounded...
We prove some optimal regularity results for minimizers of some general integral functionals belongi...
This paper is concerned with regularity of minimizers of integral functionals with polyconvex potent...
We consider the relaxed functional RF(u)=inflim infkF(uk):uk→uwhere F is the polyconvex integral F(u...
This thesis is mainly concerned with problems in the areas of the Calculus of Variations and Partia...
We give a regularity result for local minimizers $u:Omega subset mathbb{R}^3 o mathbb{R}^3$ of a sp...
Abstract. We study the existence of Lipschitz minimizers of integral functionals I(u) = Ω ϕ(x, detDu...
In this note we solve a problem posed by J. M. Ball in [3] about the uniqueness of smooth equilibriu...
We prove the existence, uniqueness, and regularity of minimizers of a polyconvex functional in two a...
We first study the minimizers, in the class of convex functions, of an elliptic functional with nonh...
The author proves partial regularity for vector-valued minimizers u of the variational integral #int...
We establish an ε -regularity result for the derivative of a map of bounded variation that minimiz...
We establish local higher integrability and differentiability results for minimizers of variational ...
Abstract – We prove partial regularity for minimizers of quasiconvex integrals of the form∫ Ω f(Du(x...
We prove the partial Holder continuity on boundary points for minimizers of quasiconvex non-degener...
We prove partial Hölder continuity, for the gradient of minimizers u ∈ W 1,p(,RN), ⊂ Rn a bounded...
We prove some optimal regularity results for minimizers of some general integral functionals belongi...
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