• Aucun résultat trouvé

Nonlinearity effects on conductance statistics in one dimensional disordered systems.

N/A
N/A
Protected

Academic year: 2021

Partager "Nonlinearity effects on conductance statistics in one dimensional disordered systems."

Copied!
1
0
0

Texte intégral

(1)

Bilan de l’équipe de recherche : PMI (Chef d’équipe : Professeur Senouci Khaled) Auteurs:

Khaled Senouci

Titre du l’article / ou bien communication:

Nonlinearity effects on conductance statistics in one dimensional disordered systems. Date de publication :

1 Novembre 2014 Nom de journal :

Physica A: Statistical Mechanics and its Applications Numéro de série / ou bien collection :

Numéro de volume : 413 Identification : ISSN 0378-4371 Type : Article Langue de l’article : Anglais Motsclés :

Disordered systems, Localization–delocalization transition, Nonlinear interaction, Conductance fluctuations, Conductance distribution

Résumé :

We investigate numerically the effect of non-linear interaction on conductance statistics in one dimensional disordered systems with peak potentials. It is shown that the non-linearity can either localize or delocalize the electronic states depending on its sign. For an attractive nonlinear

interaction, we found that the mean conductance decays as . The exponent is found to be sensitive to the kind of the potential. It seems to be independent of the strength of the non-linearity in the case of disordered barrier potentials, while it varies with this strength for well and mixed

potentials. The conductance probability distribution shows a deviation from its log-normal form (linear case) when the nonlinearity is increased and the fluctuations of conductance decrease indicating the delocalization of the eigenstates.

Références

Documents relatifs

After defining 31 distinct cell types, they detected CFTR in alveolar type 2 cells (48.1% of total signal), secretory cells (34.6% of total signal), multiciliated cells (8.4% of

Niewinski, Vacuum 67, 359 共2002兲兴 the conductance of conical tube in the molecular flow regime has been calculated using the Monte Carlo method or by the resolution of the

Another point that deserves attention is trie fact that trie determmation of trie flux distribu-. tion involves a dilferential equation that also arises in trie context of

temperature universal conductance fluctuations (UCF) of the order of e2/h have been recently observed in mesoscopic disordered metals, independent of sample size and

Until recently, it was mostly believed (I) that this interesting feature can not be seen in strictly one-dimensional systems since in ID, the localization length, f, is

conductance fluctuation (UCF) of the two-probe conductance in the regime 2.5t 6t in 1D disordered quantum systems in the absence of any inelastic scattering, 1-e-, at zero or a

The main result of this line of work is a tight bound of O(log n·log ∆/α) on the number of rounds for PUSH-PULL to spread a message with high probability, for any graph with

Parmi les paramètres influençant la valeur de la conductance, certains dépendant de la solution ionique et d’autres de la cellule de mesure ; classer les