C. Enaud
Current Organizations / Institutes
The organizations/institutes from the scholar's latest article
Previous Organizations / Institutes
The organizations / institutes from the scholar's other articles in the past ten years
C. Enaud has a total of 4 co-authors. Here are the top co-authors by number of shared publications:
- Bernard Derrida
Collège de France
5 shared publications - Claudio Landim
Instituto de Matemática Pura e Aplicada, Rio de Janeiro, Brazil
1 shared publication - Joel L. Lebowitz
Rutgers University
1 shared publication - Stefano Olla
CEREMADE, Université Paris-Dauphine, PSL Research University, Paris, France
1 shared publication
Latest Publications
- 1 March 2005
- Published by Springer Nature in Journal of Statistical Physics
- Vol. 118 (5-6) , 795-811
Fluctuations in the Weakly Asymmetric Exclusion Process with Open Boundary Conditions
- 1 March 2005
- Published by Springer Nature in Journal of Statistical Physics
- Vol. 118 (5-6) , 795-811
Fluctuations in the Weakly Asymmetric Exclusion Process with Open Boundary Conditions
- 1 April 2004
- Published by IOP Publishing in Europhysics Letters
- Vol. 66 (1) , 83-89
Sample-dependent phase transitions in disordered exclusion models
We give numerical evidence that the location of the first order phase transition between the low and the high density phases of the one dimensional asymmetric simple exclusion process with open boundaries becomes sample dependent when quenched disorder is introduced for the hopping rates.
- 1 April 2004
- Published by IOP Publishing in Europhysics Letters
- Vol. 66 (1) , 83-89
Sample-dependent phase transitions in disordered exclusion models
We give numerical evidence that the location of the first order phase transition between the low and the high density phases of the one dimensional asymmetric simple exclusion process with open boundaries becomes sample dependent when quenched disorder is introduced for the hopping rates.
- Open Access
Large deviation functional of the weakly asymmetric exclusion process
We obtain the large deviation functional of a density profile for the asymmetric exclusion process of L sites with open boundary conditions when the asymmetry scales like 1/L. We recover as limiting cases the expressions derived recently for the symmetric (SSEP) and the asymmetric (ASEP) cases. In the ASEP limit, the non linear differential equation one needs to solve can be analysed by a method which resembles the WKB method.
Open AccessLarge deviation functional of the weakly asymmetric exclusion process
We obtain the large deviation functional of a density profile for the asymmetric exclusion process of L sites with open boundary conditions when the asymmetry scales like 1/L. We recover as limiting cases the expressions derived recently for the symmetric (SSEP) and the asymmetric (ASEP) cases. In the ASEP limit, the non linear differential equation one needs to solve can be analysed by a method which resembles the WKB method.
- 1 February 2004
- Published by Springer Nature in Journal of Statistical Physics
- Vol. 114 (3-4) , 537-562
Large Deviation Functional of the Weakly Asymmetric Exclusion Process
- 1 February 2004
- Published by Springer Nature in Journal of Statistical Physics
- Vol. 114 (3-4) , 537-562
Large Deviation Functional of the Weakly Asymmetric Exclusion Process
- Open Access
The asymmetric Exclusion Process and Brownian Excursions
We consider the totally asymmetric exclusion process (TASEP) in one dimension in its maximal current phase. We show, by an exact calculation, that the non-Gaussian part of the fluctuations of density can be described in terms of the statistical properties of a Brownian excursion. Numerical simulations indicate that the description in terms of a Brownian excursion remains valid for more general one dimensional driven systems in their maximal current phase.
Open AccessThe asymmetric Exclusion Process and Brownian Excursions
We consider the totally asymmetric exclusion process (TASEP) in one dimension in its maximal current phase. We show, by an exact calculation, that the non-Gaussian part of the fluctuations of density can be described in terms of the statistical properties of a Brownian excursion. Numerical simulations indicate that the description in terms of a Brownian excursion remains valid for more general one dimensional driven systems in their maximal current phase.