A random discrete velocity model and approximation of the Boltzmann equation
Author:
Publisher
Springer Science and Business Media LLC
Subject
Mathematical Physics,Statistical and Nonlinear Physics
Link
http://link.springer.com/content/pdf/10.1007/BF01053594.pdf
Reference14 articles.
1. J. Broadwell, Shock structure in a simple discrete velocity gas,Phys. Fluids 7:1243?1247 (1964).
2. T. Platkowski, Boundary value problems for a class of the Broadwell models in bounded domains with general boundary data,Transport Theory Stat. Phys. 20(2&3):199?220 (1991).
3. R. DiPerna and P. L. Lions, On the Cauchy problem for the Boltzmann equation: Global existence and weak stability,Ann. Math. 130:321?366 (1989).
4. J. M. Bony, Existence globale � donn�es de Cauchy petites pour les mod�les discrets de l'�quation de Boltzmann,Commun. Partial Differential Equations (1991).
5. C. Cercignani, R. Illner, and M. Shinbrot, A boundary value problem for discrete-velocity models,Duke Math. J. 55(4):889?900 (1987).
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