On discrete models of Boltzmann-type kinetic equations
A. V. Bobylev

References
1.	Bobylev A. V., “Ob odnom svoistve diskretnykh modelei volnovogo kineticheskogo uravneniya”, Usp. mat. nauk, 78:5 (2023), 179–180
2.	Bobylev A. V., Kuksin S. B., “Uravnenie Boltsmana i volnovye kineticheskie uravneniya”, Preprinty IPM im. M. V. Keldysha, 2023, 031
3.	Tikhonov A. N., Vasileva A. B., Sveshnikov A. G., Differentsialnye uravneniya, Nauka, M., 1980
4.	Arkeryd L., “On low temperature kinetic theory: spin diffusion, Bose–Einstein condensates, anyons”, J. Stat. Phys., 150 (2013), 1063–1079
5.	Bobylev A. V., Boltzmann-type kinetic equation and discrete models, 2023, arXiv: 2312.16094 [math-ph]
6.	Bobylev A. V., Palczewski A., Schneider J., “On approximation of the Boltzmann equation by discrete velocity models”, C. R. Acad. Sci. Ser. I. Math., 320:5 (1995), 639–644
7.	Boltzmann L., “Weiter Studien über das Wärmegleichgewicht unte Gasmolekülen”, Wien. Akad. Sitzungsber, 66 (1872), 275–370
8.	Broadwell J. E., “Study of rarefied shear flow by the discrete velocity method”, J. Fluid Mech., 19:3 (1964), 401–414
9.	Cabannes H., The Discrete Boltzmann Equation: Theory and Applications, Univ. California, Berkeley, 1980
10.	Carleman T., Problèmes Mathématiques dans la Théorie Cinétique des Gaz, Almqvist and Wiksell, Uppsala, 1957
11.	Cercignani C., The Boltzmann Equation and Its Applications, Springer, New York, 1988
12.	Dymov A., Kuksin S., “Formal expansions in stochastic model for wave turbulence 1: Kinetic limit”, Commun. Math. Phys., 382 (2021), 951–1014
13.	Escobedo M., Velazquez J. J., On the theory of weak turbulence for the nonlinear Schrödinger equation, Mem. Am. Math. Soc., 238, 2015
14.	Nordheim L. W., “On the kinetic method in the new statistics and application in the electron theory of conductivity”, Proc. R. Soc. London Ser. A, 119 (1928), 689–698
15.	Uehling E. A., Uhlenbeck G. E., “Transport phenomena in Einstein–Bose and Fermi–Dirac gases”, Phys. Rev., 43:7 (1933), 552–561