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- W1993442913 abstract "Abstract The formulation, theory, and numerical resolution of physical Boltzmann energy equations are considered. These equations model the time evolution of the energy distribution function for spatially homogeneous isotropic systems of identical particles. Precise statements of the conservation laws and the H -theorem are made. The possibility of solving such equations in Hilbert space settings is considered both from a theoretical and from a computational viewpoint. The structures of the kernels for a variety of physical models are analyzed in detail, and point. The structures of the kernels for a variety of physical models are analyzed in detail, and a new class of models is proposed which is simple yet has all the right physical features. Numerical results show that enhancement phenomena probably occur for a range of different models. In an appendix the connection through an Abel transform for the Bobylev, Krook, and Wu (BKW) and Tjon and Wu (TW) equations is demonstrated by direct integration." @default.
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- W1993442913 date "1985-01-01" @default.
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- W1993442913 title "A study of Boltzmann energy equations" @default.
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- W1993442913 doi "https://doi.org/10.1016/0003-4916(85)90191-5" @default.
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