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- W1988236594 abstract "I accurately solve the Schrodinger equation in a magnetic field B in an arbitrary set of two-dimensional point potentials. When B=0, they yield a mobility edge. When Bensuremath{ne}0, all states are localized below a certain energy ${mathit{E}}_{mathit{c}}$(B). Above ${mathit{E}}_{mathit{c}}$(B), they are extended at the Landau energies. At other energies the localization length is a discontinuous function of B at every rational value of ${mathit{eBd}}^{2}$/ch, where d is an average interpotential distance." @default.
- W1988236594 created "2016-06-24" @default.
- W1988236594 creator A5059269897 @default.
- W1988236594 date "1992-02-15" @default.
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- W1988236594 title "Quantum particle in a random potential: Exact solution and its implications" @default.
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- W1988236594 doi "https://doi.org/10.1103/physrevb.45.4208" @default.
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