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Information Length and Localization in One Dimension | | Imre Varga
; János Pipek
; | | Date: |
12 Dec 1993 | | Subject: | cond-mat | | Abstract: | The scaling properties of the wave functions in finite samples of the one dimensional Anderson model are analyzed. The states have been characterized using a new form of the information or entropic length, and compared with analytical results obtained by assuming an exponential envelope function. A perfect agreement is obtained already for systems of $10^3$--$10^4$ sites over a very wide range of disorder parameter $10^{-4} | | Source: | arXiv, cond-mat/9401022 | | Services: | Forum | Review | PDF | Favorites | |
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