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• W2054367026 abstract "We investigate the scaling properties of the two-dimensional (2D) Anderson model of localization with purely off-diagonal disorder (random hopping). Using the transfer-matrix method and finite-size scaling we compute the infinite-size localization lengths for bipartite square and hexagonal 2D lattices, non-bipartite triangular lattices and different distribution functions for the hopping elements. We show that for small energies the localization lengths in the bipartite case diverge with a power-law behavior. The corresponding exponents are in the range $0.2 - 0.6$ and seem to depend on the type and the strength of disorder." @default.
• W2054367026 created "2016-06-24" @default.
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• W2054367026 date "2003-01-03" @default.
• W2054367026 modified "2023-10-16" @default.
• W2054367026 title "Divergences of the Localization Lengths in the Two-Dimensional, Off-Diagonal Anderson Model on Bipartite Lattices" @default.
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• W2054367026 doi "https://doi.org/10.1143/jpsjs.72sa.133" @default.
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