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20102026
most citedLong time asymptotics for homoenergetic solutions of the Boltzmann equation. Hyperbolic-dominated case

18 citations · 134 across the 30 of their papers we have counts for

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Showing 2019Show all

9 papers · 1 filter

math-ph2019★ 14 cited

Self-similar asymptotics for a modified Maxwell-Boltzmann equation in systems subject to deformations

Alexander Bobylev, Alessia Nota, Juan J. L. Velázquez

In this paper we study a generalized class of Maxwell-Boltzmann equations which in addition to the usual collision term contains a linear deformation term described by a matrix A.…

math.AP2019

Edge States for the magnetic Laplacian in domains with smooth boundary

Arianna Giunti, Juan J. L. Velázquez

We are interested in the spectral properties of the magnetic Schrödinger operator in a domain with compact boundary and with magnetic field…

math-ph2019

Stationary non-equilibrium solutions for coagulation systems

Marina A. Ferreira, Jani Lukkarinen, Alessia Nota +1

We study coagulation equations under non-equilibrium conditions which are induced by the addition of a source term for small cluster sizes. We consider both discrete and continuous…

math.AP2019★ 1 cited

Solutions with peaks for a coagulation-fragmentation equation. Part II: aggregation in peaks

Marco Bonacini, Barbara Niethammer, Juan Velázquez

The aim of this two-part paper is to investigate the stability properties of a special class of solutions to a coagulation-fragmentation equation. We assume that the coagulation ke…

math.AP2019

Solutions with peaks for a coagulation-fragmentation equation. Part I: stability of the tails

Marco Bonacini, Barbara Niethammer, Juan Velázquez

The aim of this two-part paper is to investigate the stability properties of a special class of solutions to a coagulation-fragmentation equation. We assume that the coagulation ke…

math-ph2019★ 18 cited

Long time asymptotics for homoenergetic solutions of the Boltzmann equation. Hyperbolic-dominated case

Richard D. James, Alessia Nota, Juan J. L. Velázquez

In this paper we continue the formal analysis of the long-time asymptotics of the homoenergetic solutions for the Boltzmann equation that we began in [18]. They have the form $f\le…