A variational approach of stationary Boltzmann equation under a condition of Poisson type.
Resumo
A functional is defined on a subset of L2 (), with bounded and so that the divergence theorem is valid. It shows that this functional is differentiable, coercive and weakly lower semi-continuous bound, and therefore has critical points which coincide with the solutions of the stationary Boltmann equation solutions under a condition of Poisson.
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