We propose an explanation for the resistivity anomalies exhibited by the two-dimensional spin-polarized electron gas at {ν}=1/2 and related even-denominator filling fractions. Within the Chern-Simon-Landau-Ginzburg theory we argue that the inhomogeneity in the electron density, caused by the impurity potential, induces a spatially random distribution of statistical flux, and that electron localization can be suppressed by this random flux. As a result, a metallic phase appears in the phase diagram of the Hall system near {ν}=1/2, leading to a temperature-independent resitivity minimum.
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Kalmeyer et al. (1992) studied this question.
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