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Publications Influence

Sharp transition towards shared vocabularies in multi-agent systems

- A. Baronchelli, Maddalena Felici, E. Caglioti, V. Loreto, L. Steels
- Mathematics, Computer Science
- ArXiv
- 9 September 2005

TLDR

334 30- PDF

A special class of stationary flows for two-dimensional Euler equations: A statistical mechanics description

- E. Caglioti, P. Lions, C. Marchioro, M. Pulvirenti
- Mathematics
- 1992

AbstractWe consider the canonical Gibbs measure associated to aN-vortex system in a bounded domain Λ, at inverse temperature
$$\widetilde\beta $$
and prove that, in the limitN→∞,
$$\widetilde\beta… Expand

455 28

Language trees and zipping.

- D. Benedetto, E. Caglioti, V. Loreto
- Computer Science, Medicine
- Physical review letters
- 31 August 2001

TLDR

373 27- PDF

A kinetic equation for granular media

- D. Benedetto, E. Caglioti, M. Pulvirenti
- Mathematics
- 1997

In this short note we correct a conceptual error in the heuristic derivation of a kinetic equation used for the description of a one-dimensional granular medium in the so called quasi-elastic limit,… Expand

185 11- PDF

Time Asymptotics for Solutions of Vlasov–Poisson Equation in a Circle

- E. Caglioti, C. Maffei
- Mathematics
- 1 July 1998

We prove that there exists a class of solutions of the nonlinear Vlasov–Poisson equation (VPE) on a circle that converges weakly, as t → ∞, to a stationary homogeneous solution of VPE. This behavior… Expand

62 9

A plagiarism detection procedure in three steps: Selection, matches and squares

- C. Basile, D. Benedetto, E. Caglioti, G. Cristadoro, M. D. Esposti
- Computer Science
- 2009

TLDR

69 7- PDF

A Non-Maxwellian Steady Distribution for One-Dimensional Granular Media

- Dario Benedetto, E. Caglioti, J. Carrillo, M. Pulvirenti
- Physics
- 1 June 1998

We consider a nonlinear Fokker–Planck equation for a one-dimensional granular medium. This is a kinetic approximation of a system of nearly elastic particles in a thermal bath. We prove that… Expand

119 7- PDF

On the Boltzmann-Grad Limit for the Two Dimensional Periodic Lorentz Gas

- E. Caglioti, F. Golse
- Physics, Mathematics
- 7 February 2010

The two-dimensional, periodic Lorentz gas, is the dynamical system corresponding with the free motion of a point particle in a planar system of fixed circular obstacles centered at the vertices of a… Expand

30 5- PDF

The Boltzmann-Grad limit of the periodic Lorentz gas in two space dimensions

- E. Caglioti, F. Golse
- Mathematics, Physics
- 3 October 2007

Abstract The periodic Lorentz gas is the dynamical system corresponding to the free motion of a point particle in a periodic system of fixed spherical obstacles of radius r centered at the integer… Expand

25 5- PDF

On the Distribution of Free Path Lengths for the Periodic Lorentz Gas III

- E. Caglioti, F. Golse
- Mathematics, Physics
- 25 January 2003

Abstract: For r(0,1), let Zr={xR2|dist(x,Z2)>r/2} and define τr(x,v)=inf{t>0|x+tv∂Zr}. Let Φr(t) be the probability that τr(x,v)≥t for x and v uniformly distributed in Zr and §1 respectively. We… Expand

43 3- PDF