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- W892764504 abstract "where R(t) > 0 and the distribution function f(t, x, p) does not depend on x and depends only on p = |p| (f(t, x, p) = f(t, p)). We consider the initial value problem in such a case. The aim of this paper is to show a global in time mild solution. For the proof we use methods similar to ones applied for the classical spatially homogeneous Boltzmann equation [4]. Local in time results for the Einstein-Boltzmann system in a general case have been considered in [1, 3, 6]." @default.
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- W892764504 date "2000-01-01" @default.
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- W892764504 title "GLOBAL EXISTENCE OF SOLUTIONS OF THE EINSTEIN-BOLTZMANN EQUATION IN THE SPATIALLY HOMOGENEOUS CASE" @default.
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