In this paper, mean curvature type equations with general potentials and contact angle boundary conditions are considered. We extend the ideas of Ural'tseva, formulating sharper hypotheses for the existence of a classical solution. Corner stone for these results is a method to estimate quantities on the boundary of the free surface. We moreover provide alternative proofs for the higher-order estimates, and for the existence result
In this work we study solutions of the prescribed mean curvature equation over a general domain that...
We study the mean curvature flow of graphs with prescribed contact angle on a fixed, smooth hyperpla...
We find a solution of the Dirichlet problem for the prescribed mean curvature equation -div (∇u/√ 1+...
In this paper, mean curvature type equations with general potentials and contact angle boundary cond...
Mean curvature equations of general quasilinear type in connection with contactangle boundary condit...
In the seventies, L. Simon showed that the main curvatures of two-dimensional hypersurfaces obeying ...
In the seventies, L. Simon showed that the main curvatures of two-dimensional hypersurfaces obeying ...
AbstractWe study a class of mean curvature equations −Mu=H+λup where M denotes the mean curvature op...
AbstractWe study and solve the Dirichlet problem for graphs of prescribed mean curvature in Rn+1 ove...
Assuming that there exists a translating soliton u(infinity) with speed C in a domain Omega and with...
We show that the characterization of existence and uniqueness up to vertical translations of solutio...
En este trabajo se estudia el problema de Dirichlet asociado a la ecuación de curvatura media prescr...
We show that the characterization of existence and uniqueness up to vertical translations of solutio...
We discuss existence, uniqueness, regularity and boundary behaviour of solutions of the Dirichl...
Assuming that there exists a translating soliton u∞ with speed C in a domain Ω and with prescribed c...
In this work we study solutions of the prescribed mean curvature equation over a general domain that...
We study the mean curvature flow of graphs with prescribed contact angle on a fixed, smooth hyperpla...
We find a solution of the Dirichlet problem for the prescribed mean curvature equation -div (∇u/√ 1+...
In this paper, mean curvature type equations with general potentials and contact angle boundary cond...
Mean curvature equations of general quasilinear type in connection with contactangle boundary condit...
In the seventies, L. Simon showed that the main curvatures of two-dimensional hypersurfaces obeying ...
In the seventies, L. Simon showed that the main curvatures of two-dimensional hypersurfaces obeying ...
AbstractWe study a class of mean curvature equations −Mu=H+λup where M denotes the mean curvature op...
AbstractWe study and solve the Dirichlet problem for graphs of prescribed mean curvature in Rn+1 ove...
Assuming that there exists a translating soliton u(infinity) with speed C in a domain Omega and with...
We show that the characterization of existence and uniqueness up to vertical translations of solutio...
En este trabajo se estudia el problema de Dirichlet asociado a la ecuación de curvatura media prescr...
We show that the characterization of existence and uniqueness up to vertical translations of solutio...
We discuss existence, uniqueness, regularity and boundary behaviour of solutions of the Dirichl...
Assuming that there exists a translating soliton u∞ with speed C in a domain Ω and with prescribed c...
In this work we study solutions of the prescribed mean curvature equation over a general domain that...
We study the mean curvature flow of graphs with prescribed contact angle on a fixed, smooth hyperpla...
We find a solution of the Dirichlet problem for the prescribed mean curvature equation -div (∇u/√ 1+...