Kinetic theory with inelastic interactions

Transport Theory and Statistical Physics

Volumn 27, Issue 3-4, 1998, Pages 273-287

  Rossani, A ^a   Spiga, G ^b  

^a POLITECNICO DI TORINO   (Italy)

^b UNIVERSITY OF PARMA   (Italy)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0032368895     PISSN: 00411450     EISSN: None     Source Type: Journal    
DOI: 10.1080/00411459808205625     Document Type: Article

References (13)

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2. G. Spiga, On extended kinetic theory with chemical reaction, in Nonlinear Kinetic Theories and Mathematical Aspects of Hyperbolic Systems, V. C. Boffi. F. Bampi, and G. Toscani, eds., World Scientific, Singapore, 1992, pp. 242-252.
3. C. R. Garibotti and G. Spiga, Boltzmann equation for inelastic scattering, J. Phys. A: Math. Gen. 27, 2709-2717 (1994).
4. G. C. Pomraning, The Equations of Radiation Hydrodynamics, Pergamon Press, Oxford, 1973.
5. J. Banasiak, G. Frosali, and G. Spiga, Asymptotic analysis for a particle transport equation with inelastic scattering in extended kinetic theory, Math. Mod. Meth. Appl. Sci., in press.
6. A. Majorana, Space homogeneous solutions of the Boltzmann equation describing electron-phonon interactions in semiconductors, Trans. Th. Stat. Phys. 20, 261-279 (1991).
7. A. Majorana, Conservation laws from the Boltzmann equation describing electron-phonon interactions in semiconductors, Trans. Th. Stat. Phys. 22, 849-859 (1993).
8. A. Rossani, Fokker-Planck approximation of the linear Boltzmann equation with inelastic scattering: study of the distribution function for charged particles subjected to an external electric field, Riv. Mat. Univ. Parma, in press.
9. J. H. Ferziger and H. G. Kaper, Mathematical Theory of Transport Processes in Gases. North Holland, Amsterdam, 1972.
10. C. Cercignani. The Boltzmann Equation and its Applications, Springer, New York, 1988.
11. J. Oxenius, Kinetic Theory of Particles and Photons, Springer, Berlin, 1986.
12. K. M. Case and P. F. Zweifel, Linear Transport Theory, Addison-Wesley, Reading (Massachusetts), 1967.
13. G. H. Hardy and E. M. Wright, An Introduction to the Theory of Numbers, University Press, Oxford, 1979.