publications

Paul Zinn-Justin 1 Communications in Mathematical Physics 238 (2003) 287-304 The counting of alternating tangles in terms of their crossing number, number of external legs and connected components is presented here in a unified framework using quantum field-theoretic methods applied to a matrix model of colored links. The overcounting related to topological equivalence of diagrams is removed […]

Marc Mézard 1, Giorgio Parisi 2 Journal of Statistical Physics 111 (2003) 1-34 In this note we explain the use of the cavity method directly at zero temperature, in the case of the spin glass on a Bethe lattice. The computation is done explicitly in the formalism equivalent to ‘one step replica symmetry breaking’; we compute the energy of

Paul Zinn-Justin 1 Europhysics Letters (EPL) 64 (2003) 737-742 In this letter, it is pointed out that the two matrix model defined by the action S=(1/2)(tr A^2+tr B^2)-(alpha_A/4) tr A^4-(alpha_B/4) tr B^4-(beta/2) tr(AB)^2 can be solved in the large N limit using a generalization of the solution of Kazakov and Zinn-Justin (who considered the symmetric case alpha_A=alpha_B).

Munetaka Sasaki 1, Olivier C. Martin 2 Physical Review Letters 91 (2003) 097201 We use simulations within the Migdal-Kadanoff real space renormalization approach to probe the scales relevant for rejuvenation and memory in spin glasses. One of the central questions concerns the role of temperature chaos. First we investigate scaling laws of equilibrium temperature chaos, finding super-exponential decay of correlations

Markus Muller 1 Physical Review E: Statistical, Nonlinear, and Soft Matter Physics 67 (2003) 021914 We discuss the physics of RNA as described by its secondary structure. We examine the static properties of a homogeneous RNA-model that includes pairing and base stacking energies as well as entropic costs for internal loops. For large enough costs the model

Eugène Bogomolny 1, Oriol Bohigas 1, Charles Schmit 1 Journal of Physics A 36 (2003) 3595-3616 Distance matrices are matrices whose elements are the relative distances between points located on a certain manifold. In all cases considered here all their eigenvalues except one are non-positive. When the points are uncorrelated and randomly distributed we investigate the average density of their eigenvalues

Rattieville, M. . Thèse-LPTMS Orsay (2003)

Leboeuf, P., Pavloff, N., Sinha, S. Physical Review A 68 (2003) 063608

Amoruso, C., Marinari, E., Martin, O.C., Pagnani, A. Physical Review Letters 91 (2003) 087201

MÃ_ller, M. . Thèse-LPTMS Orsay (2003)