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From a numerical point of view, the growing crystal gives rise to a moving boundary problem.
To deal with this problem, some scholars often introduce a free and moving boundary problem.
A fully implicit, spectral algorithm for the analysis of moving boundary problem is described.
A moving boundary problem as well as a local temperature-dependent effective diffusivity was considered.
An efficient numerical method is constructed to solve this moving boundary problem.
A front tracking and heat conserving solution is presented for a moving boundary problem.
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Kinetic models are based on the moving boundary problems of mass transfer and moisture reaction.
Both the direct solution of moving boundary problems and the inverse design formulation are presented.
Mathematically, analysis of drug delivery kinetics involves two moving boundary problems: diffusion front and eroding front.
Flow past suddenly accelerated bodies are used to validate the solver for moving boundary problems.
A generalization for non-classical moving boundary problems for the heat equation is also given.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com