| Reference : 2D cellular automata for turbulent convection |
| Scientific congresses and symposiums : Paper published in a book | |||
| Physical, chemical, mathematical & earth Sciences : Physics | |||
| http://hdl.handle.net/2268/109717 | |||
| 2D cellular automata for turbulent convection | |
| English | |
Perdang, Jean [Université de Liège - ULg > Département d'astrophys., géophysique et océanographie (AGO) > Département d'astrophys., géophysique et océanographie (AGO)] | |
Raty, Jean-Yves [Université de Liège - ULg > Département de physique > Physique de la matière condensée] | |
| Tomassini, M. [> > > >] | |
| Lejeune, André [ > > ] | |
| 1994 | |
| Proceedings of the 6th Joint EPS-APS International Conference on Physics Computing. PC'94. Physics Computing '94 | |
| Gruber, R. | |
| Tomassini, M. | |
| Eur. Phys. Soc | |
| 527-530530 | |
| No | |
| No | |
| International | |
| 2 88270 011 3 | |
| Geneva | |
| Switzerland | |
| 6th Joint EPS-APS International Conference on Physics Computing. PC'94. Physics Computing '94 | |
| 22-26 Aug. 1994 | |
| EPS-APS | |
| Lugano | |
| Switzerland | |
| [en] Theoretical or Mathematical/ cellular automata ; natural convection ; physics computing ; turbulence/ turbulent convection ; cellular automaton formulation ; Rayleigh-Benard convection ; standard plane-parallel shallow configuration ; hydrodynamical formulation ; Rayleigh number ; stationary roll-pattern ; hydrodynamic theory ; nonstationary turbulent flow pattern ; geometry-constrained stationary patterns ; turbulent motions/ A4725Q Convection and heat transfer A0550 Lattice theory and statistics ; Ising problems A0560 Transport processes: theory C7320 Physics and chemistry computing C4220 Automata theory | |
| [en] A cellular automaton (CA) formulation is devised to simulate 2-dimensional Rayleigh-Benard convection. The model is tested in the case of a standard plane-parallel shallow configuration for which analytical solutions of the hydrodynamical formulation are available at low enough Rayleigh numbers. If we use a measure of the intensity of gravity, k, as our free parameter (the analogue of the Rayleigh number), all other model parameters being fixed, then we can reproduce the well-known stationary roll-pattern predicted by the hydrodynamic theory at low k values. At higher k values the model exhibits a nonstationary turbulent flow pattern. Our formulation is extended to less trivial geometries for which an analytic treatment in the usual hydrodynamic context is not feasible. Besides geometry-constrained stationary patterns of motion in a range of low k values, this model exhibits again turbulent motions at higher k values | |
| Researchers ; Professionals ; Students | |
| http://hdl.handle.net/2268/109717 |
There is no file associated with this reference.
All documents in ORBi are protected by a user license.