Add to ORKGWe prove that solutions of some minimum problems with obstacles that may be on \Omega, thin, or on the boumdary, are Lipschitz-eontinuous
Si dimostra un risultato di Lipschitzianità, fin sulla frontiera di un dominio di R^n, dei quasi- mi...
In this dissertation, we consider almost minimizers for the thin obstacle problems in different sett...
We prove quasi-monotonicity formulas for classical obstacle-type problems with energies being the s...
We prove that solutions of some minimum problems with obstacles that may be on \Omega, thin, or on t...
We give, in a non-smooth setting, some conditions under which (some of) the minimizers of f(Omega) f...
We consider a nonconvex variational problem for which the set of admissible functions consists of al...
We prove Lipschitz continuity results for solutions to a class of obstacle problems under standard g...
AbstractWe give, in a non-smooth setting, some conditions under which (some of) the minimizers of ∫Ω...
We consider a nonconvex variational problem for which the set of admis-sible functions consists of a...
We review some recent Lipischitz regularity results for solutions to nonlinear elliptic equations a...
In our paper we prove that the Smarandache function S does not verify the Lipschitz condition, givin...
In this paper we examine the problem of finding a Lipschitz function on an open domain with prescrib...
We study the minimization of convex, variational integrals of linear growth among all functions in t...
We prove local Lipschitz regularity for minimizers of functionals with integrand of polynomial growt...
We prove quasi-monotonicity formulas for classical obstacle-type problems with energies being the su...
Si dimostra un risultato di Lipschitzianità, fin sulla frontiera di un dominio di R^n, dei quasi- mi...
In this dissertation, we consider almost minimizers for the thin obstacle problems in different sett...
We prove quasi-monotonicity formulas for classical obstacle-type problems with energies being the s...
We prove that solutions of some minimum problems with obstacles that may be on \Omega, thin, or on t...
We give, in a non-smooth setting, some conditions under which (some of) the minimizers of f(Omega) f...
We consider a nonconvex variational problem for which the set of admissible functions consists of al...
We prove Lipschitz continuity results for solutions to a class of obstacle problems under standard g...
AbstractWe give, in a non-smooth setting, some conditions under which (some of) the minimizers of ∫Ω...
We consider a nonconvex variational problem for which the set of admis-sible functions consists of a...
We review some recent Lipischitz regularity results for solutions to nonlinear elliptic equations a...
In our paper we prove that the Smarandache function S does not verify the Lipschitz condition, givin...
In this paper we examine the problem of finding a Lipschitz function on an open domain with prescrib...
We study the minimization of convex, variational integrals of linear growth among all functions in t...
We prove local Lipschitz regularity for minimizers of functionals with integrand of polynomial growt...
We prove quasi-monotonicity formulas for classical obstacle-type problems with energies being the su...
Si dimostra un risultato di Lipschitzianità, fin sulla frontiera di un dominio di R^n, dei quasi- mi...
In this dissertation, we consider almost minimizers for the thin obstacle problems in different sett...
We prove quasi-monotonicity formulas for classical obstacle-type problems with energies being the s...