Stability of bipolarons in conjugated polymers.
Saxena, A., S., Brazovskii, N., Kirova, Z.G., Yu, A.R., Bishop Synthetic Metals 101 (1999) 325-326
Stability of bipolarons in conjugated polymers. Lire la suite »
Saxena, A., S., Brazovskii, N., Kirova, Z.G., Yu, A.R., Bishop Synthetic Metals 101 (1999) 325-326
Stability of bipolarons in conjugated polymers. Lire la suite »
E. B. Bogomolny 1, D. C. Rouben 1 European Physical Journal B 9 (1999) 695-718 We derive a semiclassical formula for the tunneling current of electrons trapped in a potential well which can tunnel into and across a wide quantum well. The calculations idealize an experimental situation where a strong magnetic field tilted with respect to an electric field
Semiclassical description of resonant tunneling Lire la suite »
J. Houdayer 1, O. C. Martin 1 Physical Review Letters 83 (1999) 1030-1033 The renormalization group has proven to be a very powerful tool in physics for treating systems with many length scales. Here we show how it can be adapted to provide a new class of algorithms for discrete optimization. The heart of our method uses renormalization and
Renormalization for Discrete Optimization Lire la suite »
Pierre Le Doussal 1, Cecile Monthus 2, 3 Physical Review E: Statistical, Nonlinear, and Soft Matter Physics 60 (1999) 1212-1238 We study a large class of 1D reaction diffusion models with quenched disorder using a real space renormalization group method (RSRG) which yields exact results at large time. Particles (e.g. of several species) undergo diffusion with random local bias (Sinai
Reaction Diffusion Models in One Dimension with Disorder Lire la suite »
Daniel S. Fisher 1, Pierre Le Doussal 2, Cecile Monthus 3 Physical Review E: Statistical, Nonlinear, and Soft Matter Physics 59 (1999) 4795 Sinai\’s model of diffusion in one-dimension with random local bias is studied by a real space renormalization group which yields exact results at long times. The effects of an additional small uniform bias force are also studied. We
Random Walkers in 1-D Random Environments: Exact Renormalization Group Analysis Lire la suite »
P. Leboeuf 1 Journal of Statistical Physics 95 (1999) 651-664 The statistical properties of random analytic functions psi(z) are investigated as a phase-space model for eigenfunctions of fully chaotic systems. We generalize to the plane and to the hyperbolic plane a theorem concerning the equidistribution of the zeros of psi(z) previously demonstrated for a spherical phase space
Random Analytic Chaotic Eigenstates Lire la suite »
Brazovskii, S., Kirova, N. Synthetic Metals103 (1999) 2589-2592
Plastic sliding strained states and current conversion in density waves Lire la suite »
Brazovskii, S., Kirova, N., Smilgies, D., Grubel, G. Physica B280 (1999) 317
Phase slippage at the interface: Normal metal sliding charge density waves Lire la suite »
Alain Comtet 1, Christophe Texier 1 We consider a one-dimensional model of localization based on the Witten Hamiltonian of supersymmetric quantum mechanics. The low energy spectral properties are reviewed and compared with those of other models with off-diagonal disorder. Using recent results on exponential functionals of a Brownian motion we discuss the statistical properties of the ground state wave
One-Dimensional Disordered Supersymmetric Quantum Mechanics: A Brief Survey Lire la suite »
R. Bikbov 1, S. Nechaev 1, 2 Journal of Mathematical Physics 40 (1999) 6598-6608 We estimate from above the set of knots, $\\Omega(n,\\mu)$, generated by closure of n-string 1+1- and 2+1-dimensional braids of irreducible length $\\mu$ ($\\mu>>1$) in the limit n>>1. 1. ITP, Landau Institute for Theoretical Physics 2. Laboratoire de Physique Théorique et Modèles Statistiques (LPTMS), CNRS : UMR8626 – Université
On the limiting power of set of knots generated by 1+1- and 2+1- braids Lire la suite »