The dynamics of a self-gravitating ensemble of collisionless particles is modeled by the Nordström-Vlasov system in the framework of the Nordström scalar theory of gravitation. For this system in two space dimensions, integral representations of the first order derivatives of the field are derived. Using these representations we show global existence of smooth solutions for large data. Errata in Vol. 30 Iss. 8 (2005) 1261-126
The Vlasov–Poisson system is an important nonlinear transport equation, used to describe the evolut...
The Nordström-Vlasov system is a Lorentz invariant model for a selfgravitating collisionless gas. We...
AbstractIt is shown that global classical solutions of the Vlasov-Fokker-Planck-Poisson system, for ...
The dynamics of a self-gravitating ensemble of collisionless particles is modeled by the Nordström-V...
The Nordström-Vlasov system provides an interesting relativistic generalization of the Vlasov-Poisso...
The Nordström-Vlasov system describes the kinetic evolution of self-gravitating collisionless matte...
The Nordstr\uf6m-Vlasov system provides an interesting relativistic generalization of the Vlasov-Poi...
International audienceThe Nordstrom-Vlasov system describes the evolution of a population of self-gr...
AbstractThe Nordström–Vlasov system is a Lorentz invariant model for a self-gravitating collisionles...
The Vlasov-Nordstrom-Fokker-Planck system describes the evolution of self-gravitating matter experie...
The Vlasov-Nordström-Fokker-Planck system describes the evolution of self-gravitating matter ex-per...
AbstractThis work studies the question of global existence of weak solutions to Vlasov-Poisson-Fokke...
AbstractIn this paper, we study the Vlasov–Poisson system in an accelerating cosmological setting. A...
The Nordström-Vlasov system is a Lorentz invariant model for a self-gravitating collisionless gas. ...
The global structure of solutions of the Einstein equations coupled to the Vlasov equation is invest...
The Vlasov–Poisson system is an important nonlinear transport equation, used to describe the evolut...
The Nordström-Vlasov system is a Lorentz invariant model for a selfgravitating collisionless gas. We...
AbstractIt is shown that global classical solutions of the Vlasov-Fokker-Planck-Poisson system, for ...
The dynamics of a self-gravitating ensemble of collisionless particles is modeled by the Nordström-V...
The Nordström-Vlasov system provides an interesting relativistic generalization of the Vlasov-Poisso...
The Nordström-Vlasov system describes the kinetic evolution of self-gravitating collisionless matte...
The Nordstr\uf6m-Vlasov system provides an interesting relativistic generalization of the Vlasov-Poi...
International audienceThe Nordstrom-Vlasov system describes the evolution of a population of self-gr...
AbstractThe Nordström–Vlasov system is a Lorentz invariant model for a self-gravitating collisionles...
The Vlasov-Nordstrom-Fokker-Planck system describes the evolution of self-gravitating matter experie...
The Vlasov-Nordström-Fokker-Planck system describes the evolution of self-gravitating matter ex-per...
AbstractThis work studies the question of global existence of weak solutions to Vlasov-Poisson-Fokke...
AbstractIn this paper, we study the Vlasov–Poisson system in an accelerating cosmological setting. A...
The Nordström-Vlasov system is a Lorentz invariant model for a self-gravitating collisionless gas. ...
The global structure of solutions of the Einstein equations coupled to the Vlasov equation is invest...
The Vlasov–Poisson system is an important nonlinear transport equation, used to describe the evolut...
The Nordström-Vlasov system is a Lorentz invariant model for a selfgravitating collisionless gas. We...
AbstractIt is shown that global classical solutions of the Vlasov-Fokker-Planck-Poisson system, for ...