A Direct Method for Solving the Boltzmann Equation

Transport Theory and Statistical Physics

Volumn 23, Issue 1-3, 1994, Pages 313-338

  Rogier, Francois ^a   Schneider, Jacques ^a  

^a ONERA   (France)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0040347813     PISSN: 00411450     EISSN: 15322424     Source Type: Journal    
DOI: 10.1080/00411459408203868     Document Type: Article

References (10)

1. Bird G.A. (1976) Molecular Gas Dynamics, Clavendon Press, Oxford.
2. Nanbu K. (1983) Interrelations between Various Direct Simulation Methods for Solving the Boltzmann Equation, J. of the Physical Society of Japan, Vol 52, Mo 10, October, pp 3382–3388.
3. Cabannes H. (1980) The Discrete Boltzmann Equation (Theory and Application) Lectures Notes, University of California, Berkeley.
4. Gatignol R. (1975) Theorie Cinetique des gaz a repartition discrete des vitesses, Lecture Notes in Physics, 36, Springer Verlag.
5. Cercignani C. (1975) Theory and Application of the Boltzmann Equation, Scottish Academic Press.
6. Martin Y.L., Rogier F., Schneider J. (1992) Une Methode Deterministe pour la Resolution de l'Equation de Boltzmann Inhomogene, CRAS,t314, Serie I, p 483-487.
7. Coquel F., Rogier F., Schneider J. Une Methode Deterministe pour la Resolution de l'Equation de Boltzmann, La Recherche Aerospatiale.
8. Morchoisne Y. (1991)Une Methode de Differences Finies pour la Resolution de l'Equation de Boltzmann: Traitement du Terme de Collision, C.R.A.S., t. 313, Serie II, p. 1513–1518, 1991.
9. Hardy G.H. and Wright E.M. (1938) An Introduction to the Theory of Numbers, Oxford at the Clarendon Press.
10. Crouzeix M., Mignot A.L., Analyse Numerique des Equations Différentielles, Masson, 1984.