Dewetting dynamics of anisotropic particles: a level set numerical approach.
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Publication:2093330
DOI10.21136/AM.2021.0040-21MaRDI QIDQ2093330
Siddharth Gavhale, Karel Svadlenka
Publication date: 7 November 2022
Published in: Applications of Mathematics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2105.13171
obstacle problemthresholding methodconvolution kernelsnumerical analysistopology changeweighted mean curvatureinterface evolutionanisotropic energy
Numerical optimization and variational techniques (65K10) Geometrical methods for optimization problems in solid mechanics (74P20) Flows related to mean curvature (53E10)
Cites Work
- Convergence of space-time discrete threshold dynamics to anisotropic motion by mean curvature
- Convergence of the thresholding scheme for multi-phase mean-curvature flow
- Consistency result for a non monotone scheme for anisotropic mean curvature flow
- Evolution of plane curves with a curvature adjusted tangential velocity
- Threshold dynamics type approximation schemes for propagating fronts
- Motion of multiple junctions: A level set approach
- An efficient threshold dynamics method for wetting on rough surfaces
- Kernels with prescribed surface tension \& mobility for threshold dynamics schemes
- Non-uniqueness of self-similar shrinking curves for an anisotropic curvature flow
- Stable Equilibria of Anisotropic Particles on Substrates: A Generalized Winterbottom Construction
- Threshold dynamics for anisotropic surface energies
- Convolution-Generated Motion and Generalized Huygens' Principles for Interface Motion
- Threshold Dynamics for Networks with Arbitrary Surface Tensions
- Convolution Kernels and Stability of Threshold Dynamics Methods
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