Smoothing Effects for Weak Solutions of the Spatially Homogeneous Landau-Fermi-Dirac Equation for Hard Potentials

摘要

We consider in this paper the regularity of weak solutions to the spatially homogeneous Landau-Fermi-Dirac equation for hard potentials. In particular, we prove that the weak solution obtained by Bagland becomes immediately smooth if we assume all the moments for the initial datum are finite.