On volume-preserving crystalline mean curvature flow
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Publication:2170998
DOI10.1007/s00208-021-02286-4OpenAlexW3206604616MaRDI QIDQ2170998
Norbert Požár, Dohyun Kwon, Inwon Christina Kim
Publication date: 8 September 2022
Published in: Mathematische Annalen (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2012.13839
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Cites Work
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- Global solutions to the volume-preserving mean-curvature flow
- Measure-theoretic properties of level sets of distance functions
- Multiphase thermomechanics with interfacial structure. II: Evolution of an isothermal interface
- Motion of level sets by mean curvature. I
- Implicit time discretization of the mean curvature flow with a discontinuous forcing term
- The volume preserving crystalline mean curvature flow of convex sets in \(\mathbb R^N\)
- Motion of a set by the curvature of its boundary
- Interface motion in models with stochastic dynamics
- Facet-breaking for three-dimensional crystals evolving by mean curvature
- Implicit time discretization for the mean curvature flow equation
- Evolving graphs by singular weighted curvature
- Generalized crystalline evolutions as limits of flows with smooth anisotropies
- A level set crystalline mean curvature flow of surfaces
- An algorithm for mean curvature motion
- Flat flow is motion by crystalline curvature for curves with crystalline energies
- Volume preserving mean curvature flow for star-shaped sets
- Viscosity solutions for the crystalline mean curvature flow with a nonuniform driving force term
- Convergence of thresholding schemes incorporating bulk effects
- Dynamic stability of equilibrium capillary drops
- Existence of weak solution for volume preserving mean curvature flow via phase field method
- Crystalline variational problems
- Volume preserving anisotropic mean curvature flow
- Approximation of General Facets by Regular Facets with Respect to Anisotropic Total Variation Energies and Its Application to Crystalline Mean Curvature Flow
- Curvature-Driven Flows: A Variational Approach
- Front Propagation and Phase Field Theory
- On mean curvature flow with forcing
- Existence and uniqueness for anisotropic and crystalline mean curvature flows
- Existence and Uniqueness for a Crystalline Mean Curvature Flow
- Uniqueness and existence of viscosity solutions of generalized mean curvature flow equations
- Generalized motion by nonlocal curvature in the plane