paper

Electron Localization in a 2D System with Random Magnetic Flux

arXiv:cond-mat/9409033 · doi:10.1103/PhysRevB.52.5858

Abstract

Using a finite-size scaling method, we calculate the localization properties of a disordered two-dimensional electron system in the presence of a random magnetic field. Below a critical energy all states are localized and the localization length diverges when the Fermi energy approaches the critical energy, {\it i.e.} . We find that shifts with the strength of the disorder and the amplitude of the random magnetic field while the critical exponent () remains unchanged indicating universality in this system. Implications on the experiment in half-filling fractional quantum Hall system are also discussed.

4 pages, RevTex 3.0, 5 figures(PS files available upon request), #phd11

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