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• W2016268384 abstract "We base a scaling theory of localization on an expression for conductivity of a system of random elastic scatterers in terms of its scattering properties at a fixed energy. This expression, proposed by Landauer, is first derived and generalized to a system of indefinite size and number of scattering channels (a wire), and then an exact scaling theory for the one-dimensional chain is given. It is shown that the appropriate scaling variable is $f(ensuremath{rho})=mathrm{ln}(1+ensuremath{rho})$ where $ensuremath{rho}$ is the dimensionless resistance, which has the property of additive mean, and that scaling leads to a well-behaved probability distribution of this variable and to a very simple scaling law not previously given in the literature." @default.
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• W2016268384 date "1980-10-15" @default.
• W2016268384 modified "2023-10-10" @default.
• W2016268384 title "New method for a scaling theory of localization" @default.
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• W2016268384 doi "https://doi.org/10.1103/physrevb.22.3519" @default.
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