Convergence for the spatial discretization by linear finite elements of the non-parametric mean curvature flow is proved under natural regularity assumptions on the continuous solution. Asymptotic convergence is also obtained for the time derivative which is proportional to mean curvature. An existence result for the continuous problem in adequate spaces is included. Mathematics Subject Classification: 65N30. (orig.)SIGLEAvailable from TIB Hannover: RO 5389(312) / FIZ - Fachinformationszzentrum Karlsruhe / TIB - Technische InformationsbibliothekDEGerman
In this paper we study the level set formulations of certain geometric evolution equations from a nu...
Neste trabalho apresentamos resultados sobre o fluxo de curvatura média, Gauss e harmônica de superf...
In this paper we study the level set formulations of certain geometric evolution equations from a nu...
Convergence for a spatial discretization of the curvature flow for curves in possibly higher condime...
A proof of convergence is given for semi- and full discretizations of mean curvature flow of closed ...
A proof of convergence is given for semi- and full discretizations of mean curvature flow of closed ...
We give a simple proof of convergence of the anisotropic variant of a well-known algorithm for mean ...
We give a simple proof of convergence of the anisotropic variant of a well-known algorithm for mean ...
An asymptotic analysis is developed, which guarantees that the equation \u3b5a(x) 02u\u3b5/ 02t = \u...
We adress an obstacle problem for (graphical) mean curvature flow with Dirichlet boundary conditions...
Assuming that there exists a translating soliton u∞ with speed C in a domain Ω and with prescribed c...
We study graphical mean curvature flow of complete solutions defined on subsets of Euclidean space. ...
Abstract. We study graphical mean curvature flow of complete solutions de-fined on subsets of Euclid...
Abstract. We study graphical mean curvature flow of complete solutions de-fined on subsets of Euclid...
In this paper we study the level set formulations of certain geometric evolution equations from a nu...
In this paper we study the level set formulations of certain geometric evolution equations from a nu...
Neste trabalho apresentamos resultados sobre o fluxo de curvatura média, Gauss e harmônica de superf...
In this paper we study the level set formulations of certain geometric evolution equations from a nu...
Convergence for a spatial discretization of the curvature flow for curves in possibly higher condime...
A proof of convergence is given for semi- and full discretizations of mean curvature flow of closed ...
A proof of convergence is given for semi- and full discretizations of mean curvature flow of closed ...
We give a simple proof of convergence of the anisotropic variant of a well-known algorithm for mean ...
We give a simple proof of convergence of the anisotropic variant of a well-known algorithm for mean ...
An asymptotic analysis is developed, which guarantees that the equation \u3b5a(x) 02u\u3b5/ 02t = \u...
We adress an obstacle problem for (graphical) mean curvature flow with Dirichlet boundary conditions...
Assuming that there exists a translating soliton u∞ with speed C in a domain Ω and with prescribed c...
We study graphical mean curvature flow of complete solutions defined on subsets of Euclidean space. ...
Abstract. We study graphical mean curvature flow of complete solutions de-fined on subsets of Euclid...
Abstract. We study graphical mean curvature flow of complete solutions de-fined on subsets of Euclid...
In this paper we study the level set formulations of certain geometric evolution equations from a nu...
In this paper we study the level set formulations of certain geometric evolution equations from a nu...
Neste trabalho apresentamos resultados sobre o fluxo de curvatura média, Gauss e harmônica de superf...
In this paper we study the level set formulations of certain geometric evolution equations from a nu...