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Gelfand-Shilov smoothing properties of the radially symmetric spatially homogeneous Boltzmann equation without angular cutoff

We prove that the Cauchy problem associated to the radially symmetric spatially homogeneous non-cutoff Boltzmann equation with Maxwellian molecules enjoys the same Gelfand-Shilov regularizing effect as the Cauchy problem defined by the evolution equation associated to a fractional harmonic oscillator.

preprint2013arXivOpen access
Nicolas LernerYoshinori MorimotoKarel Pravda-StarovChao-Jiang Xu
math.APmath-phmath.MP
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Nicolas LernerYoshinori MorimotoKarel Pravda-StarovChao-Jiang Xu

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