publications

Condensation Transition in Polydisperse Hard Rods

M. R. Evans 1, S. N. Majumdar 2, I. Pagonabarraga 3, E. Trizac 2 The Journal of Chemical Physics 132 (2010) 014102 We study a mass transport model, where spherical particles diffusing on a ring can stochastically exchange volume $v$, with the constraint of a fixed total volume $V=\sum_{i=1}^N v_i$, $N$ being the total number of particles. The particles, referred to as $p$-spheres, […]

Condensation Transition in Polydisperse Hard Rods Lire la suite »

Coherent dynamics of macroscopic electronic order through a symmetry-breaking transition

R. Yusupov 1, T. Mertelj 1, V. V. Kabanov 1, S. Brazovskii 2, P. Kusar 1, J. -H. Chu 3, I. R. Fisher 3, D. Mihailovic 1 Nature Physics 6 (2010) 681-684 The temporal evolution of systems undergoing symmetry breaking phase transitions (SBTs) is of great fundamental interest not only in condensed matter physics, but extends from cosmology to brain function and finance \cite{topology,Kibble,Eltsov,Finance}. However, the study of such transitions is

Coherent dynamics of macroscopic electronic order through a symmetry-breaking transition Lire la suite »

Clustering properties, Jack polynomials and unitary conformal field theories

Benoit Estienne 1, Nicolas Regnault 2, Raoul Santachiara 3 Nuclear Physics B 824, 3 (2010) 539 Recently, Jack polynomials have been proposed as natural generalizations of Z_k Read-Rezayi states describing non-Abelian fractional quantum Hall systems. These polynomials are conjectured to be related to correlation functions of a class of W-conformal field theories based on the Lie algebra A_{k-1}. These theories can

Clustering properties, Jack polynomials and unitary conformal field theories Lire la suite »

Chaotic Hamiltonian systems revisited: Survival probability

V. A. Avetisov 1, S. K. Nechaev 2, 3 Physical Review E: Statistical, Nonlinear, and Soft Matter Physics 81 (2010) 046211 We consider the dynamical system described by the area–preserving standard mapping. It is known for this system that $P(t)$, the normalized number of recurrences staying in some given domain of the phase space at time $t$ (so-clled ‘survival probability’)

Chaotic Hamiltonian systems revisited: Survival probability Lire la suite »

Challenges in experimental data integration within genome-scale metabolic models

Pierre-Yves Bourguignon 1, Areejit Samal 2, 3, François Képès 4, Jürgen Jost 2, 5, Olivier C. Martin 3 Algorithms for Molecular Biology : AMB 5 (2010) 20 A report of the meeting ‘Challenges in experimental data integration within genome-scale metabolic models’, Institut Henri Poincaré, Paris, October 10-11 2009, organized by the CNRS-MPG joint program in Systems Biology. 1. Genoscope-Centre national de séquençage (GENOSCOPE), CEA : DSV/IG 2.

Challenges in experimental data integration within genome-scale metabolic models Lire la suite »

Casimir potential of a compact object enclosed by a spherical cavity

Saad Zaheer 1, Sahand Jamal Rahi 1, Thorsten Emig 2, 3, Robert L. Jaffe 4 Physical Review A: Atomic, Molecular and Optical Physics 82 (2010) 052507 We study the electromagnetic Casimir interaction of a compact object contained inside a closed cavity of another compact object. We express the interaction energy in terms of the objects’ scattering matrices and translation matrices that relate the coordinate

Casimir potential of a compact object enclosed by a spherical cavity Lire la suite »

Casimir Force at a Knife’s Edge

Noah Graham 1, Alexander Shpunt 2, Thorsten Emig 2, 3, 4, Sahand Jamal Rahi 2, Robert L. Jaffe 2, 5, Mehran Kardar 2 Physical Review D 81 (2010) 061701 The Casimir force has been computed exactly for only a few simple geometries, such as infinite plates, cylinders, and spheres. We show that a parabolic cylinder, for which analytic solutions to the Helmholtz equation are available, is another case where such

Casimir Force at a Knife’s Edge Lire la suite »

Retour en haut