An enthalpy method for moving boundary problems on the earth's surface
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Publication:3409711
DOI10.1108/09615530610669157zbMath1121.86006OpenAlexW2009822059MaRDI QIDQ3409711
V. R. Voller, Wonsuck Kim, J. B. Swenson, C. Paola
Publication date: 20 November 2006
Published in: International Journal of Numerical Methods for Heat & Fluid Flow (Search for Journal in Brave)
Full work available at URL: https://semanticscholar.org/paper/4ead0f0e9598e39a6927164ad6b988c7bb24685f
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An exact solution of a limit case Stefan problem governed by a fractional diffusion equation ⋮ Analytical and numerical solution of a generalized Stefan problem exhibiting two moving boundaries with application to ocean delta formation ⋮ A similarity solution for a dual moving boundary problem associated with a coastal-plain depositional system ⋮ Homotopy perturbation method for a limit case Stefan problem governed by fractional diffusion equation ⋮ Numerical solution of a moving-boundary problem with variable latent heat
Cites Work
- Accurate solutions of moving boundary problems using the enthalpy method
- Unified approach to simulation on deforming elements with application to phase change problems
- Computation of solid-liquid phase fronts in the sharp interface limit on fixed grids
- An analytical solution for a Stefan problem with variable latent heat
- TWO METHODS FOR THE NUMERICAL SOLUTION OF MOVING-BOUNDARY PROBLEMS IN DIFFUSION AND HEAT FLOW
- Fixed grid techniques for phase change problems: A review
- Continuously deforming finite elements for the solution of parabolic problems, with and without phase change
- Fluvio-deltaic sedimentation: A generalized Stefan problem
- A moving mesh finite element method for the solution of two-dimensional Stefan problems
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