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The kinetic gas universe

Manuel Hohmann, Christian Pfeifer, Nicoleta Voicu

2020The European Physical Journal C21 citationsDOIOpen Access PDF

Abstract

Abstract A description of many-particle systems, which is more fundamental than the fluid approach, is to consider them as a kinetic gas. In this approach the dynamical variable in which the properties of the system are encoded, is the distribution of the gas particles in position and velocity space, called 1-particle distribution function (1PDF). However, when the gravitational field of a kinetic gas is derived via the Einstein-Vlasov equations, the information about the velocity distribution of the gas particles is averaged out and therefore lost. We propose to derive the gravitational field of a kinetic gas directly from its 1PDF, taking the velocity distribution fully into account. We conjecture that this refined approach could possibly account for the observed dark energy phenomenology.

Topics & Concepts

Kinetic energyPhysicsGravitational fieldDistribution functionClassical mechanicsKinetic theoryDistribution (mathematics)Position (finance)Field (mathematics)Gravitational potentialGravitationUniverseDark energyGravitational accelerationFunction (biology)Potential energyStatistical physicsMechanicsMean kinetic temperatureMaxwell–Boltzmann distributionVector fieldStatistical Mechanics and EntropyCosmology and Gravitation TheoriesFluid dynamics and aerodynamics studies
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