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- W1973995691 abstract "We consider conductivities of two-dimensional lattice electrons in a magnetic field. We focus on systems where the flux per plaquette $phi$ is irrational (incommensurate flux). To realize the system with the incommensurate flux, we consider a series of systems with commensurate fluxes which converge to the irrational value. We have calculated a real part of the longitudinal conductivity $sigma_{xx}(omega)$. Using a scaling analysis, we have found $Resigma_{xx}(omega)$ behaves as $1/omega ^{gamma}$ ,$(gamma =0.55)$ when $phi =tau,(tau =frac{sqrt{5}-1}{2})$ and the Fermi energy is near zero. This behavior is closely related to the known scaling behavior of the spectrum." @default.
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- W1973995691 date "1996-02-15" @default.
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- W1973995691 title "Conductivity of 2D Lattice Electrons in an Incommensurate Magnetic Field" @default.
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- W1973995691 doi "https://doi.org/10.1143/jpsj.65.529" @default.
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