V. Bagland

activity

20122024

most citedAbout the Landau-Fermi-Dirac equation with moderately soft potentials

12 citations · 29 across the 11 of their papers we have counts for

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math.AP2024

One-dimensional inelastic Boltzmann equation: Stability and uniqueness of self-similar $L^{1}$ -profiles for moderately hard potentials

R. Alonso, V. Bagland, J. A. Cañizo +2

We prove the stability of $L^{1}$ self-similar profiles under the hard-to-Maxwell potential limit for the one-dimensional inelastic Boltzmann equation with moderately hard potentia…

math.AP2024

Relaxation in Sobolev spaces and $L^{1}$ spectral gap of the 1D dissipative Boltzmann equation with Maxwell interactions

R. Alonso, V. Bagland, J. A. Cañizo +2

We study the dynamic relaxation to equilibrium of the 1D dissipative Boltzmann equation with Maxwell interactions in classical $H^{s}$ Sobolev spaces. In addition, we present a spect…

One-dimensional inelastic Boltzmann equation: Stability and uniqueness of self-similar L1-profiles for moderately hard potentials

Relaxation in Sobolev spaces and L1 spectral gap of the 1D dissipative Boltzmann equation with Maxwell interactions

One-dimensional inelastic Boltzmann equation: Stability and uniqueness of self-similar $L^{1}$ -profiles for moderately hard potentials

Relaxation in Sobolev spaces and $L^{1}$ spectral gap of the 1D dissipative Boltzmann equation with Maxwell interactions