Regularity of the solutions for a Robin problem and some applications.
Regularity of weak solutions for a class of infintely degenerate elliptic semilinear equation
Regularity of weak solutions of degenerate elliptic equations.
Regularity properties of semilinear boundary problems in Besov and Triebel-Lizorkin spaces
Regularity properties of solutions of elliptic equations in in limit cases
In this paper the Dirichlet problem for a linear elliptic equation in an open, bounded subset of is studied. Regularity properties of the solutions are proved, when the data are -functions or Radon measures. In particular sharp assumptions which guarantee the continuity of solutions are given.
Regularity results for a class of quasiconvex functionals with nonstandard growth
Relations between the boundary values and periods for generalized analytic functions in
Relèvement polynômial de traces et applications
Remark on the structure of the range of second order nonlinear elliptic operator
Remarque sur la conjecture de Weyl.
Remarques sur les algorithmes de décomposition de domaines
Remarques sur les équations linéaires elliptiques du second ordre sous forme divergence dans les domaines non bornés
Si dimostra resistenza e l'unicità della soluzione del problema , nel caso in cui è un aperto di non limitato, è un operatore variazionale ellittico del secondo ordine a coefficienti misurabili e limitati e appartiene a .
Renormalized solutions of elliptic equations with general measure data
Residual and hierarchical a posteriori error estimates for nonconforming mixed finite element methods
We analyze residual and hierarchical a posteriori error estimates for nonconforming finite element approximations of elliptic problems with variable coefficients. We consider a finite volume box scheme equivalent to a nonconforming mixed finite element method in a Petrov–Galerkin setting. We prove that all the estimators yield global upper and local lower bounds for the discretization error. Finally, we present results illustrating the efficiency of the estimators, for instance, in the simulation...
Residual and hierarchical a posteriori error estimates for nonconforming mixed finite element methods
We analyze residual and hierarchical a posteriori error estimates for nonconforming finite element approximations of elliptic problems with variable coefficients. We consider a finite volume box scheme equivalent to a nonconforming mixed finite element method in a Petrov–Galerkin setting. We prove that all the estimators yield global upper and local lower bounds for the discretization error. Finally, we present results illustrating the efficiency of the estimators, for instance, in the simulation...
Résolution d’un problème aux limites dans un ouvert axisymétrique par éléments finis en et séries de Fourier en
Resolvent estimates in W -1,p for second order elliptic differential operators in case of mixed boundary conditions.
Résultats d'existence pour certains problèmes elliptiques quasilinéaires
Rigidity of generalized laplacians and some geometric applications. (Summary).
Rigidity of generalized laplacians and some geometric applications.