The following pages link to (Q3137132):
Displaying 50 items.
- Motion of discrete interfaces through mushy layers (Q310794) (← links)
- Anisotropic mean curvature on facets and relations with capillarity (Q326956) (← links)
- Nucleation and backward motion of discrete interfaces (Q387779) (← links)
- Motion of discrete interfaces in low-contrast periodic media (Q480061) (← links)
- Crystalline motion of interfaces between patterns (Q505557) (← links)
- The crystalline dynamics of spiral-shaped curves (Q513017) (← links)
- Motion and pinning of discrete interfaces (Q849240) (← links)
- Facet bending in the driven crystalline curvature flow in the plane (Q941844) (← links)
- Motion of non-convex polygons by crystalline curvature and almost convexity phenomena (Q946859) (← links)
- B2-convexity and surface energy of space partitions (Q983309) (← links)
- Ginzburg-Landau equation and motion by mean curvature. I: Convergence (Q1298381) (← links)
- On three-phase boundary motion and the singular limit of a vector-valued Ginzburg-Landau equation (Q1311441) (← links)
- Relaxation approximation to front propagation (Q1366811) (← links)
- Diffuse interfaces with sharp corners and facets: Phase field models with strongly anisotropic surfaces (Q1375614) (← links)
- On the number of solutions to the discrete two-dimensional \(L_{0}\)-Minkowski problem. (Q1418005) (← links)
- Motion by weighted mean curvature is affine invariant (Q1568976) (← links)
- The discrete planar \(L_0\)-Minkowski problem (Q1604341) (← links)
- On the modified crystalline Stefan problem with singular data (Q1614728) (← links)
- Existence of self-similar evolution of crystals grown from supersaturated vapor (Q1769399) (← links)
- Motion by curvature of networks with two triple junctions (Q1794374) (← links)
- BV-ellipticity and lower semicontinuity of surface energy of Caccioppoli partitions of \(\mathbb{R}^n\) (Q1935478) (← links)
- Almost classical solutions to the total variation flow (Q1945684) (← links)
- A crystalline motion of spiral-shaped curves with symmetry (Q1963968) (← links)
- Motion of discrete interfaces on the triangular lattice (Q2027279) (← links)
- Anisotropic curvature flow of immersed networks (Q2044718) (← links)
- Crystalline flow starting from a general polygon (Q2078370) (← links)
- Anisotropic liquid drop models (Q2119561) (← links)
- On a perimeter-preserving crystalline flow (Q2180542) (← links)
- A variational method for multiphase volume-preserving interface motions (Q2252238) (← links)
- A note on a model system with sudden directional diffusion (Q2429393) (← links)
- Motion of nonadmissible convex polygons by crystalline curvature (Q2467698) (← links)
- Evolution of 3-D crystals from supersaturated vapor with modified Stefan condition: Galerkin method approach (Q2480366) (← links)
- Anisotropic curvature-driven flow of convex sets (Q2500664) (← links)
- Convergence of a three-dimensional crystalline motion to Gauss curvature flow (Q2583118) (← links)
- Well posedness of sudden directional diffusion equations (Q2867878) (← links)
- MOTION OF NON-CONVEX POLYGON BY CRYSTALLINE CURVATURE FLOW AND ITS GENERALIZATION (Q3542448) (← links)
- (Q4332706) (← links)
- Some regularity results for minimal crystals (Q4421085) (← links)
- Motion of discrete interfaces in low-contrast random environments (Q4646832) (← links)
- Some mathematical challenges in materials science (Q4780391) (← links)
- Minimizing movements for forced anisotropic mean curvature flow of partitions with mobilities (Q5001557) (← links)
- Motion by crystalline-like mean curvature: A survey (Q5095253) (← links)
- A Second Order Gradient Flow of p-Elastic Planar Networks (Q5215747) (← links)
- Existence and uniqueness for anisotropic and crystalline mean curvature flows (Q5227286) (← links)
- (Q5394854) (← links)
- (Q5455007) (← links)
- (Q5455008) (← links)
- On the motion by singular interfacial energy (Q5944154) (← links)
- Crystalline surface diffusion flow for graph-like curves (Q6102548) (← links)
- Topology- and perception-aware image vectorization (Q6186787) (← links)