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The Bethe Strip of width $m$ is the cartesian product $\B\times\{1,...,m\}$, where $\B$ is the Bethe lattice (Cayley tree).
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H. von Dreifus and A. Klein, A new proof of localization in the Anderson tight binding model
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A. Klein, J. Lacroix and A. Speis, Regularity of the density of states in the Anderson model on a strip for potentials with singular continuous distributions
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2006
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R. Froese, D. Hasler and W. Spitzer, Absolutely continuous spectrum for the Anderson Model on a tree: A geometric proof of Klein’s Theorem
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A. Klein, J. Lacroix and A. Speis, Localization for the Anderson model on a strip with singular potentials
1990
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V. Acosta and A. Klein, Analyticity of the density of states in the Anderson model in the Bethe lattice
1992
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1993
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A. Klein, Localization in the Anderson model with long range hopping
1993
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M. Aizenman, Localization at weak disorder: some elementary bounds
1994
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A. Klein, Absolutely continuous spectrum in the Anderson model on the Bethe lattice
1994
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A. Klein, Absolutely continuous spectrum in random Schrödinger operators
1996
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2007
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F. Halasan, Absolutely continuous spectrum for the Anderson model on some tree-like graphs
2008
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R. Froese, D. Hasler and W. Spitzer, Absolutely continuous spectrum for a random potential on a tree with strong transverse correlations and large weighted loops
2009
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2010
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M. Keller, D. Lenz and S. Warzel, On the spectral theory of trees with finite forward cone type
2010
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