publications

Interaction Effects in the Mesoscopic Regime: A Quantum Monte Carlo Study of Irregular Quantum Dots

Amit Ghosal 1, C. J. Umrigar 2, Hong Jiang 1, 3, Denis Ullmo 1, 4, Harold U. Baranger 1 Physical Review B 71 (2005) 241306 We address the issue of accurately treating interaction effects in the mesoscopic regime by investigating the ground state properties of isolated irregular quantum dots. Quantum Monte Carlo techniques are used to calculate the distributions of ground state spin and addition energy. We […]

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Interacting classical dimers on the square lattice

Fabien Alet 1, Jesper Lykke Jacobsen 1, 2, Gregoire Misguich 1, Vincent Pasquier 1, Frederic Mila 3, Matthias Troyer 4 Physical Review Letters 94 (2005) 235702 We study a model of close-packed dimers on the square lattice with a nearest neighbor interaction between parallel dimers. This model corresponds to the classical limit of quantum dimer models [D.S. Rokhsar and S.A. Kivelson, Phys. Rev. Lett.{\\bf 61}, 2376 (1988)]. By

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Injected power and entropy flow in a heated granular gas

P. Visco 1, 2, A. Puglisi 1, A. Barrat 1, E. Trizac 2, F. van Wijland 1, 3 Europhysics Letters (EPL) 72 (2005) 55-61 Our interest goes to the power injected in a heated granular gas and to the possibility to interpret it in terms of entropy flow. We numerically determine the distribution of the injected power by means of Monte-Carlo simulations. Then, we provide a kinetic

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Granular gases: dynamics and collective effects

Alain Barrat 1, Emmanuel Trizac 2, Matthieu H. Ernst 3 Journal of Physics: Condensed Matter 17 (2005) S2429-S2437 We present a biased review of some of the most \’spectacular\’ effects appearing in the dynamics of granular gases where the dissipative nature of the collisions leads to a rich phenomenology, exhibiting striking differences with equilibrium gases. Among these differences, the focus here

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Geometry of Gaussian signals

Alberto Rosso 1, Raoul Santachiara 2, Werner Krauth 3 Journal of Statistical Mechanics: Theory and Experiment 1 (2005) L08001 We consider Gaussian signals, i.e. random functions $u(t)$ ($t/L \\in [0,1]$) with independent Gaussian Fourier modes of variance $\\sim 1/q^{\\alpha}$, and compute their statistical properties in small windows $[x, x+\\delta]$. We determine moments of the probability distribution of the mean square width

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Functionals of the Brownian motion, localization and metric graphs

Alain Comtet 1, 2, Jean Desbois 1, Christophe Texier 1, 3 Journal of Physics A 38 (2005) R341-R383 We review several results related to the problem of a quantum particle in a random environment. In an introductory part, we recall how several functionals of the Brownian motion arise in the study of electronic transport in weakly disordered metals (weak localization). Two aspects of

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Fluctuations of internal energy flow in a vibrated granular gas

A. Puglisi 1, P. Visco 1, 2, A. Barrat 1, E. Trizac 2, F. van Wijland 1, 3 Physical Review Letters 95 (2005) 110202 The non-equilibrium fluctuations of power flux in a fluidized granular media have been recently measured in an experiment [Phys. Rev. Lett. 92, 164301, 2004], which was announced to be a verification of the Fluctuation Relation (FR) by Gallavotti and Cohen. An effective temperature

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Fluctuations in the level density of a Fermi gas

P. Leboeuf 1, A. G. Monastra 2, A. Relano 3 Physical Review Letters 94 (2005) 102502 We present a theory that accurately describes the counting of excited states of a noninteracting fermionic gas. At high excitation energies the results reproduce Bethe\’s theory. At low energies oscillatory corrections to the many–body density of states, related to shell effects, are obtained. The fluctuations

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Finite temperature correlations and density profiles of an inhomogeneous interacting 1D Bose gas

K. V. Kheruntsyan 1, D. M. Gangardt 2, 3, P. D. Drummond 1, G. V. Shlyapnikov 2, 4 Physical Review A: Atomic, Molecular and Optical Physics 71 (2005) 053615 We calculate the density profiles and density correlation functions of the one-dimensional Bose gas in a harmonic trap, using the exact finite-temperature solutions for the uniform case, and applying a local density approximation. The results are

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