Article ID | Journal | Published Year | Pages | File Type |
---|---|---|---|---|
4967445 | Journal of Computational Physics | 2017 | 45 Pages |
Abstract
The CHAMP algorithm is developed first for a model problem and analyzed using normal-mode theory. The theory provides a mechanism for choosing optimal parameters in the mixed interface condition. A comparison is made to the classical Dirichlet-Neumann (DN) method and, where applicable, to the optimized-Schwarz (OS) domain-decomposition method. For problems with different thermal conductivities and diffusivities, the CHAMP algorithm outperforms the DN scheme. For domain-decomposition problems with uniform conductivities and diffusivities, the CHAMP algorithm performs better than the typical OS scheme with one grid-cell overlap. The CHAMP scheme is also developed for general curvilinear grids and CHT examples are presented using composite overset grids that confirm the theory and demonstrate the effectiveness of the approach.
Related Topics
Physical Sciences and Engineering
Computer Science
Computer Science Applications
Authors
F. Meng, J.W. Banks, W.D. Henshaw, D.W. Schwendeman,