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Effect of Finite Width on Anderson Localization in a Strip

E. Castaño, YeongKyu Lee

Open publisher page 3 citations

Abstract

The transition of Anderson localization behavior from one dimensional-like to two dimensional-like is calculated analytically and interpreted in terms of the interplay between the classical-like diffusion and the Laue theorem for the quanta1 density of states. Some recent numerical work on the Anderson model is also explained physically in the context of the present model.

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What this paper is about

The transition of Anderson localization behavior from one dimensional-like to two dimensional-like is calculated analytically and interpreted in terms of the interplay between the classical-like diffusion and the Laue theorem for the quanta1 density of states. Some recent numerical work on the Anderson model is also explained physically in the context of the present model.

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OpenAlex reports 3 citations for this work. Citation counts describe recorded attention and do not establish research quality.

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Available abstract

The transition of Anderson localization behavior from one dimensional-like to two dimensional-like is calculated analytically and interpreted in terms of the interplay between the classical-like diffusion and the Laue theorem for the quanta1 density of states. Some recent numerical work on the Anderson model is also explained physically in the context of the present model.

Key concepts: Anderson localization, Context (archaeology), Statistical physics, Work (physics), Physics, Anderson impurity model, Diffusion, Condensed matter physics

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