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Currently displaying 1 – 7 of 7

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On the localization of the vortices

Carlo Marchioro — 1998

Bollettino dell'Unione Matematica Italiana

Studiamo l'evoluzione temporale di un fluido bidimensionale incomprimibile non viscoso quando la vorticità iniziale è concentrata in N regioni di diametro ϵ e mostriamo che la vorticità evoluta temporalmente è anche lei concentrata in N piccole regioni di diametro d , d const ϵ α per qualunque α < 1 / 3 . Noi chiamiamo questa proprietà "localizzazione". Come conseguenza abbiamo una connessione rigorosa tra il modello dei vortici puntiformi e l'Equazione di Eulero.

On the Singularities of the Newtonian two dimensional N-body Problem

Carlo MarchioroMario Pulvirenti — 1983

Atti della Accademia Nazionale dei Lincei. Classe di Scienze Fisiche, Matematiche e Naturali. Rendiconti Lincei. Matematica e Applicazioni

Si considera un sistema bidimensionale di N particelle interagenti tramite un potenziale di Newton o di Coulomb e si mostra che l’insieme delle condizioni iniziali che in un tempo finito possono condurre a delle singolarità possiede misura di Lebesgue nulla.

On the motion of a body in thermal equilibrium immersed in a perfect gas

Kazuo AokiGuido CavallaroCarlo MarchioroMario Pulvirenti — 2008

ESAIM: Mathematical Modelling and Numerical Analysis

We consider a body immersed in a perfect gas and moving under the action of a constant force. Body and gas are in thermal equilibrium. We assume a stochastic interaction body/medium: when a particle of the medium hits the body, it is absorbed and immediately re-emitted with a Maxwellian distribution. This system gives rise to a microscopic model of friction. We study the approach of the body velocity to the limiting velocity V and prove that, under suitable smallness assumptions, the approach...

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