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math.AP2022

One-dimensional inelastic Boltzmann equation: Regularity \& uniqueness of self-similar profiles for moderately hard potentials

Ricardo J. Alonso, Véronique Bagland, José A. Cañizo +2

We prove uniqueness of self-similar profiles for the one-dimensional inelastic Boltzmann equation with moderately hard potentials, that is with collision kernel of the form | $\bul…

math.AP2020

Contractivity for Smoluchowski's coagulation equation with solvable kernels

José A. Cañizo, Bertrand Lods, Sebastian Throm

We show that the Smoluchowski coagulation equation with the solvable kernels equal to , or is contractive in suitable Laplace norms. In particular, this prov…

math.AP2019

The scaling hypothesis for Smoluchowski's coagulation equation with bounded perturbations of the constant kernel

José A. Cañizo, Sebastian Throm

We consider Smoluchowski's coagulation equation with a kernel of the form , where is a bounded kernel of homogeneity zero. For small , we prove that solutions ap…

math.AP2019

Stability and uniqueness of self-similar profiles in spaces for perturbations of the constant kernel in Smoluchowski's coagulation equation

Sebastian Throm

In this work, we consider self-similar profiles for Smoluchowski's coagulation equation for kernels which are possibly unbounded perturbations of the constant one. For this model,…

math.AP2018

Self-similar asymptotic behavior for the solutions of a linear coagulation equation

Barbara Niethammer, Alessia Nota, Sebastian Throm +1

In this paper we consider the long time asymptotics of a linear version of the Smoluchowski equation which describes the evolution of a tagged particle moving at constant speed in…