The repair paradigm and application to conservation laws

Journal of Computational Physics

Volumn 198, Issue 1, 2004, Pages 265-277

  Shashkov, Mikhail ^a   Wendroff, Burton ^a  

^a LOS ALAMOS NATIONAL LABORATORY   (United States)

Author keywords

Advection; Mass redistribution; Remapping; Repair

Indexed keywords

ADVECTION; GAS DYNAMICS; MESH GENERATION; NUMERICAL METHODS;

CONSERVATION LAW; HIGH-ORDER METHODS; HIGHER-ORDER METHODS; INTERNAL ENERGIES; MASS REDISTRIBUTION; NUMERICAL SOLUTION; POST-PROCESSING PROCEDURE; PROPERTY; REMAPPING; VELOCITY FIELD;

REPAIR;

EID: 3042813417     PISSN: 00219991     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.jcp.2004.01.014     Document Type: Article

References (6)

1. Dukowicz J. Baumgardner J. Incremental remapping as a transportation/advection algorithm Journal of Computational Physics 160 2000 318-335
2. Kucharik M. Shashkov M. Wendroff B. An efficient linearity-and-bound-preserving remapping method Journal of Computational Physics 188 2003 462-471
3. Liu X.-D. Osher S. Convex eno high order multi-dimensional schemes without field by field decomposition or staggered grids Journal of Computational Physics 142 1998 304-330
4. Margolin L. Shashkov M. Second-order sign-preserving remapping on general grids Journal of Computational Physics 184 2003 266-298
5. Oliveira A. Fortunato A. Toward an oscillation-free mass conservative eulerian-lagrangian transport model Journal of Computational Physics 183 2002 142-164
6. Rothblum U. Schneider H. Scalings of matrices which have prespecified row sums and column sums via optimization Linear Algebra and Its Applications 114/115 1989 737-764