activity
19982023
most citedThe Einstein-Vlasov System/Kinetic Theory

139 citations · 1.1k across the 35 of their papers we have counts for

collaborators

35 papers

gr-qc2023

Proof of the Einstein quadrupole formula for solutions of the Einstein-Vlasov system close to Minkowski spacetime

Érik Amorim, Håkan Andréasson, Markus Kunze

We rigorously derive the quadrupole formula within the context of the Einstein-Vlasov system. The main contribution of this work is an estimate of the remainder terms, derived from…

gr-qc2022★ 2 cited

Static solutions to the spherically symmetric Einstein-Vlasov system: a particle-number-Casimir approach

Håkan Andréasson, Markus Kunze

Existence of spherically symmetric solutions to the Einstein-Vlasov system is well-known. However, it is an open problem whether or not static solutions arise as minimizers of a va…

gr-qc2021

Existence of steady states of the massless Einstein-Vlasov system surrounding a Schwarzschild black hole

Håkan Andréasson

We show that there exist steady states of the massless Einstein-Vlasov system which surround a Schwarzschild black hole. The steady states are (thick) shells with finite mass and c…

gr-qc2020★ 7 cited

Dynamics of gravitational collapse in the axisymmetric Einstein-Vlasov system

Ellery Ames, Håkan Andréasson, Oliver Rinne

We numerically investigate the dynamics near black hole formation of solutions to the Einstein--Vlasov system in axisymmetry. Our results are obtained using a particle-in-cell and…

gr-qc2018★ 5 cited

Comments on the paper 'Static solutions of the Vlasov-Einstein system' by G. Wolansky

Håkan Andréasson, Markus Kunze

In this note we address the attempted proof of the existence of static solutions to the Einstein-Vlasov system as given in \cite{Wol}. We focus on a specific and central part of th…

gr-qc2016★ 22 cited

On Axisymmetric and Stationary Solutions of the Self-Gravitating Vlasov System

Ellery Ames, Håkan Andréasson, Anders Logg

Axisymmetric and stationary solutions are constructed to the Einstein--Vlasov and Vlasov--Poisson systems. These solutions are constructed numerically, using finite element methods…