We present a variational formulation of motion by minus the Laplacian of curvature and mean curvature flow, as well as related second and fourth order flows of a closed hypersurface in R³. On introducing a parametric finite element approximation, we prove stability bounds and compare our scheme with existing approaches. The presented scheme has very good properties with respect to the distribution of mesh points and, if applicable, volume conservation
We present a variational formulation of fully anisotropic motion by surface diffusion and mean curva...
We present a variational formulation of fully anisotropic motion by surface diffusion and mean curva...
We present a variational formulation of fully anisotropic motion by surface diffusion and mean curva...
We present a variational formulation of motion by minus the Laplacian of curvature and mean curvatur...
We present a variational formulation of motion by minus the Laplacian of curvature and mean curvatur...
We present a finite element approximation of motion by minus the Laplacian of curvature and related ...
We present a finite element approximation of motion by minus the Laplacian of curvature and related ...
We present a finite element approximation of motion by minus the Laplacian of curvature and related ...
We present a finite element approximation of motion by minus the Laplacian of curvature and related ...
Parametric finite elements lead to very efficient numerical methods for surface evolution equations....
An evolving surface finite element discretisation is analysed for the evolution of a closed two-dime...
An evolving surface finite element discretisation is analysed for the evolution of a closed two-dime...
We present parametric finite element approximations of curvature flows for curves in Rd, d ≥ 2, as w...
We present parametric finite element approximations of curvature flows for curves in Rd, d ≥ 2, as w...
We present parametric finite element approximations of curvature flows for curves in Rd, d ≥ 2, as w...
We present a variational formulation of fully anisotropic motion by surface diffusion and mean curva...
We present a variational formulation of fully anisotropic motion by surface diffusion and mean curva...
We present a variational formulation of fully anisotropic motion by surface diffusion and mean curva...
We present a variational formulation of motion by minus the Laplacian of curvature and mean curvatur...
We present a variational formulation of motion by minus the Laplacian of curvature and mean curvatur...
We present a finite element approximation of motion by minus the Laplacian of curvature and related ...
We present a finite element approximation of motion by minus the Laplacian of curvature and related ...
We present a finite element approximation of motion by minus the Laplacian of curvature and related ...
We present a finite element approximation of motion by minus the Laplacian of curvature and related ...
Parametric finite elements lead to very efficient numerical methods for surface evolution equations....
An evolving surface finite element discretisation is analysed for the evolution of a closed two-dime...
An evolving surface finite element discretisation is analysed for the evolution of a closed two-dime...
We present parametric finite element approximations of curvature flows for curves in Rd, d ≥ 2, as w...
We present parametric finite element approximations of curvature flows for curves in Rd, d ≥ 2, as w...
We present parametric finite element approximations of curvature flows for curves in Rd, d ≥ 2, as w...
We present a variational formulation of fully anisotropic motion by surface diffusion and mean curva...
We present a variational formulation of fully anisotropic motion by surface diffusion and mean curva...
We present a variational formulation of fully anisotropic motion by surface diffusion and mean curva...