Published April 30, 2023
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BIR O'LCHOVLI STEFAN MASALASI
Description
Now we will construct the simplest form of mathematical model describing phase transitions. The classic Stefan problem is a solidification and melting problem, such as the transition between ice and water. To obtain a solution to the classical Stefan problem, the heat equation must be solved. As mentioned above, it is needed to obtain a unique solution. It is called the variable “Stefan condition” and given below.
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- Journal article: 10.5281/zenodo.7904108 (DOI)
References
- 1. Tobias Jonsson On the one dimensional Stefan problem with some numerical analysis Spring 2013-10-15 2. D. Andreucci. Lecture notes on the Stefan problem. 2002. 3. F. Morgan. Real Analysis and Applications. American Mathematical Society, Providence, Rhode Island, 2005. . S.L. Mitchell and M. Vynnycky. Finite-difference methods with increased accuracy and correct initialization for one-dimensional Stefan problems. Applied Mathematics and Computation 215 1609-1621, 2009.