The modeling of inverse problems of heat conduction with movable phase transition boundaries
Abstract
A finite difference scheme is used to solve the nonlinear problem of heat transfer in a two-phase region with a movable phase transition boundary. Stefan and Verigin conditions are prescribed on the movable boundary; the temperature field within the region and the heat flux on the left boundary of the region are determined. An implicit difference scheme is constructed for the problem under consideration, and a method for modeling the scheme on an analog R-grid is proposed.
- Publication:
-
Inzhenerno Fizicheskii Zhurnal
- Pub Date:
- June 1983
- Bibcode:
- 1983InFiZ..44.1004K
- Keywords:
-
- Analog Simulation;
- Conductive Heat Transfer;
- Fluid Boundaries;
- Phase Transformations;
- Computational Grids;
- Finite Difference Theory;
- Mathematical Models;
- Unsteady Flow;
- Fluid Mechanics and Heat Transfer