The method of approximate fundamental solutions (MAFS) for Stefan problems for the sphere
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Publication:2396504
DOI10.1016/j.amc.2013.11.042zbMath1364.65216OpenAlexW2056354757MaRDI QIDQ2396504
Publication date: 8 June 2017
Published in: Applied Mathematics and Computation (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.amc.2013.11.042
Fourier seriesphase changeapproximate fundamental solutionsdelta-shaped functionsStefan problems in sphere
Stefan problems, phase changes, etc. (80A22) Fundamental solutions, Green's function methods, etc. for initial value and initial-boundary value problems involving PDEs (65M80)
Related Items (4)
Numerical solution of a non-classical two-phase Stefan problem via radial basis function (RBF) collocation methods ⋮ Legendre wavelet residual approach for moving boundary problem with variable thermal physical properties ⋮ Legendre wavelet based numerical solution of variable latent heat moving boundary problem ⋮ A numerical study on non-Fourier heat conduction model of phase change problem with variable internal heat generation
Cites Work
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- Meshless collocation method by delta-shaped basis functions for default barrier model
- A meshless method for one-dimensional Stefan problems
- A Trefftz type method for time-dependent problems
- Application of the combined integral method to Stefan problems
- The numerical solution of one-phase classical Stefan problem
- A numerical solution of the Stefan problem with a Neumann-type boundary condition by enthalpy method.
- Finite element analysis of diffusion with reaction at a moving boundary
- Spherical solidification by the enthalpy method and the heat balance integral method
- Optimal exponent heat balance and refined integral methods applied to Stefan problems
- A cubic heat balance integral method for one-dimensional melting of a finite thickness layer
- A comparison of numerical models for one-dimensional Stefan problems
- Starting solutions for the boundary immobilization method
- A boundary meshless method using Chebyshev interpolation and trigonometric basis function for solving heat conduction problems
- A Comparative Study of Numerical Methods for Moving Boundary Problems
- A Nodal Method for Phase Change Moving Boundary Problems
- A computationally efficient solution technique for moving-boundary problems in finite media
- Numerical solution of one-phase Stefan problems by the heat balance integral method, Part I?cylindrical and spherical geometries
- Numerical solution of one-phase Stefan problems by the heat balance integral method, Part II?special small time starting procedure
- Numerical methods for one-dimensional Stefan problems
- A Moving Boundary Problem for the Sphere
- Application of Standard and Refined Heat Balance Integral Methods to One-Dimensional Stefan Problems
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