The Tjon-Wu equation in Banach space settings

Author:

Barnsley M.F,Herod J.V,Jory V.V,Passty G.B

Publisher

Elsevier BV

Subject

Analysis

Reference13 articles.

1. M. F. Barnsley and H. Cornille, Several solutions of a Boltzmann equation and the formation of Maxwellian tails, Proc. Roy. Soc. London, in press.

2. On a class of solutions of the Krook-Tjon-Wu model of the Boltzmann Equation;Barnsley;J. Math. Phys.,1980

3. On the Abel Transformation and the nonlinear Boltzmann Equestion;Barnsley;Phys. Lett. A,1979

4. New results on the nonlinear Boltzmann Equation;Barnsley,1980

5. Exact solutions of the Boltzmann Equation;Bobylev;Soviet Phys. Dokl.,1976

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1. Controlling limits of Boltzmann-type ODE's;Nonlinear Analysis: Theory, Methods & Applications;1997-12

2. Some remarks on differential equations of quadratic type;Journal of Dynamics and Differential Equations;1991-07

3. Bounds for spatially nonhomogeneous model Boltzmann energy equations;Journal of Mathematical Analysis and Applications;1989-08

4. A study of Boltzmann energy equations;Annals of Physics;1985-01

5. Solutions for Model Boltzmann Equations Proposed by Ziff;Differential Equations, Proceedings of the Conference held at The University of Alabama in Birmingham;1984

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