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The Hall conductivity, σ x y , is evaluated in two-dimensional random systems to the leading order of singular behavior at low frequency, ω. At weak magnetic field the result is σ x y =σ x y 0 1-1/π ε F τln 1/ωτ where σ x y 0 , ε F and τ are ordinary Hall conductivity, the Fermi energy, and the relaxation time due to impurity scattering, respectively. This result together with that for σ x x indicates that the effective carrier number deduced from the Hall coefficient does not contain leading singular terms and that only the relaxation time is logarithmically reduced.
Hidetoshi Fukuyama (Fri,) studied this question.
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