Optical response of electrons in a random potential

Abstract

Using our recently developed Chebyshev expansion technique for finite-temperature dynamical correlation functions we numerically study the AC conductivity $\sigma (\omega )$ of the Anderson model on large cubic clusters of up to $100^3$ sites. Extending previous results we focus on the role of the boundary conditions and check the consistency of the DC limit, $\omega \to 0$, by comparing with direct conductance calculations based on a Greens function approach in a Landauer Büttiker type setup.

2 pages, 3 figs, submitted to SCES'04

References in corpus (2)

• Computational implementation of the Kubo formula for the static conductance: application to two-dimensional quantum dots
• Chebyshev expansion approach to the AC conductivity of the Anderson model

Cited by in corpus (5)

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• Linear Scaling Quantum Transport Methodologies
• Finite temperature transport in disordered Heisenberg chains
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• Unambiguous Simulation of Diffusive Charge Transport in Disordered Nanoribbons