http://france elsevier com/direct/CRASS1/ Calculus of Variations Hölder continuity of solutions to a basic problem in the calculus of variations Pierre Bousqueta
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[PDF] Hölder continuity of solutions to a basic problem in the calculus of
http://france elsevier com/direct/CRASS1/ Calculus of Variations Hölder continuity of solutions to a basic problem in the calculus of variations Pierre Bousqueta
[PDF] Continuity of solutions to a basic problem in the calculus - Numdam
knows a priori that u is Lipschitz, De Giorgi's theorem on elliptic equations can be invoked to CONTINUITY OF SOLUTIONS TO A BASIC PROBLEM IN THE CALCULUS OF VARIATIONS 513 Miranda's Institut universitaire de France
Local Lipschitz continuity of solutions to a problem in the calculus of
We study the regularity of solutions to the following problem (P ) in the multiple integral 1 Membre de l'Institut universitaire de France et professeur à l' Université [3] F Clarke, Continuity of solutions to a basic problem in the calculus of
[PDF] Hölder continuity of solutions of second-order non-linear elliptic
3 sept 2010 · teaching and research institutions in France or main theorem is not a corollary of the first one able to prove that the solution is α-Hölder continuous for any α< β (and exists a viscosity solution of the Dirichlet problem without loss of boundary differential equations and the calculus of variations, Vol
[PDF] Regularity of solutions to one-dimensional and multi-dimensional
Francis Clarke Institut universitaire de France et Université de Lyon These questions bear upon the following basic problem in the calculus of variations: ( 3) If u is C1,α (that is, has a gradient which is Hölder continuous of order α ∈ (0, 1])
[PDF] Clarke_Annalipdf
Continuity of solutions to a basic problem in the class C1,1, we obtain in addition a global Hölder condition on 2 1 integral calculus of variations: min u Membre de l'Institut universitaire de France et professeur à l'Université Claude
[PDF] Hölder estimates in space-time for viscosity solutions of Hamilton
lems in the calculus of variations Consequently, the As for second order problems, Hölder regularity results for solutions of uni- formly parabolic our main results: we study the Hölder continuity of solutions to first order equa- tions in section 4, Acknowledgment This work was partially supported by the French ANR
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