Dorlas, T. C. and Pulé, J. V. (2002) Invariant Measures for One-Dimensional Anderson Localisation. (Preprint)
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Abstract
We compute the invariant measures for the Anderson model on two coupled chains. These measures live on a three-dimensional projective space, and we use a total set of functions on this space to characterise the measures. It turns out that there is a similar anomaly as first found by Kappus and Wegner for the single chain, but that, in addition, the measures take a different form on different regions of the spectrum.
Item Type: | Article |
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Divisions: | School of Theoretical Physics > Preprints |
Date Deposited: | 13 Jun 2018 14:25 |
Last Modified: | 16 Dec 2022 02:44 |
URI: | https://dair.dias.ie/id/eprint/451 |
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