activity
19982005
most citedResidual conductance of correlated one-dimensional nanosystems: A numerical approach

24 citations · 51 across the 4 of their papers we have counts for

collaborators

12 papers

cond-mat.str-el200511 cited

Interacting electron systems between Fermi leads: effective one-body transmissions and correlation clouds

Rafael A. Molina, Dietmar Weinmann, Jean-Louis Pichard

In order to extend the Landauer formulation of quantum transport to correlated fermions, we consider a spinless system in which charge carriers interact, connected to two reservoir…

cond-mat.mes-hall200416 cited

Length-dependent oscillations of the conductance through atomic chains: The importance of electronic correlations

Rafael A. Molina, Dietmar Weinmann, Jean-Louis Pichard

We calculate the conductance of atomic chains as a function of their length. Using the Density Matrix Renormalization Group algorithm for a many-body model which takes into account…

cond-mat.mes-hall200424 cited

Residual conductance of correlated one-dimensional nanosystems: A numerical approach

Rafael A. Molina, Peter Schmitteckert, Dietmar Weinmann +3

We study a method to determine the residual conductance of a correlated system by means of the ground-state properties of a large ring composed of the system itself and a long non-…

cond-mat.mes-hall2003

Effect of a lattice upon an interacting system of electrons: Breakdown of scaling and decay of persistent currents

Houman Falakshahi, Zoltan Adam Nemeth, Jean-Louis Pichard

For an interacting system of N electrons, we study the conditions under which a lattice model of size L with nearest neighbor hopping t and U/r Coulomb repulsion has the same groun…

cond-mat.mes-hall2001

Mesoscopic Wigner crystallization in two dimensional lattice models

Jean-Louis Pichard, Georgios Katomeris, Franck Selva

The quantum-classical crossover from the Fermi liquid towards the Wigner solid is numerically revisited, considering small square lattice models where electrons interact via a Coul…

cond-mat.mes-hall2001

Random Matrix Theory of Scattering in Chaotic and Disordered Media

Jean-Louis Pichard

We review the random matrix theory describing elastic scattering through zero-dimensional ballistic cavities (having chaotic classical dynamics) and quasi-one dimensional disordere…