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Scaling law and critical exponent for alpha_0 at the 3D Anderson transition

By Louella J. Vasquez, Keith Slevin, A. (Alberto) Rodriguez and Rudolf A. Roemer


We use high-precision, large system-size wave function data to analyse the scaling properties of the multifractal\ud spectra around the disorder-induced three-dimensional Anderson transition in order to extract the\ud critical exponents of the transition. Using a previously suggested scaling law, we find that the critical exponent\ud is significantly larger than suggested by previous results. We speculate that this discrepancy is due\ud to the use of an oversimplified scaling relation

Topics: QA, QC
Publisher: Wiley - VCH Verlag GmbH & Co. KGaA
Year: 2009
OAI identifier:

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