De Giorgi's inequality for the thresholding scheme with arbitrary mobilities and surface tensions
DOI10.1007/s00526-021-02146-8OpenAlexW4205543728WikidataQ114018038 ScholiaQ114018038MaRDI QIDQ2065068
Publication date: 7 January 2022
Published in: Calculus of Variations and Partial Differential Equations (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2101.11663
Dynamics of phase boundaries in solids (74N20) Variational methods applied to PDEs (35A15) Stability and convergence of numerical methods for initial value and initial-boundary value problems involving PDEs (65M12) Numerical analysis (65-XX) Flows related to mean curvature (53E10)
Related Items (2)
Cites Work
- Unnamed Item
- Unnamed Item
- Convergence of the thresholding scheme for multi-phase mean-curvature flow
- Threshold dynamics type approximation schemes for propagating fronts
- Motion of multiple junctions: A level set approach
- Implicit time discretization for the mean curvature flow equation
- On the mean curvature flow of grain boundaries
- On short time existence for the planar network flow
- Analysis of diffusion generated motion for mean curvature flow in codimension two: a gradient-flow approach
- A simplified threshold dynamics algorithm for isotropic surface energies
- The thresholding scheme for mean curvature flow and de Giorgi's ideas for minimizing movements
- Two-dimensional grain boundary networks: stochastic particle models and kinetic limits
- Weak solutions to the Muskat problem with surface tension via optimal transport
- Brakke's inequality for the thresholding scheme
- Riemannian geometries on spaces of plane curves
- Sets of Finite Perimeter and Geometric Variational Problems
- The Variational Formulation of the Fokker--Planck Equation
- Convergence of the Allen‐Cahn Equation to Multiphase Mean Curvature Flow
- Convergence of diffusion generated motion to motion by mean curvature
- Brakke's Mean Curvature Flow
- Threshold dynamics for anisotropic surface energies
- Gamma-convergence of gradient flows with applications to Ginzburg-Landau
- Curvature-Driven Flows: A Variational Approach
- EVOLUTION OF GRAIN BOUNDARIES
- A Simple Proof of Convergence for an Approximation Scheme for Computing Motions by Mean Curvature
- Implicit time discretization for the mean curvature flow of mean convex sets
- Threshold Dynamics for Networks with Arbitrary Surface Tensions
- Convergence of an Algorithm for the Anisotropic and Crystalline Mean Curvature Flow
- Dislocation Models of Crystal Grain Boundaries
This page was built for publication: De Giorgi's inequality for the thresholding scheme with arbitrary mobilities and surface tensions
