We study charge transport in a granular array with high intergrain conductances. We show that the system exhibits a Berezinskii-Kosterlitz-Thouless crossover from the high-temperature conducting state into a low-temperature insulating state. The crossover takes place at a critical temperature TBKT∝Ec0.3em0exexp-g, where Ec is the charging energy of a grain and $g⪢1$ is the dimensionless intergrain conductance. A uniformly applied gate voltage drives the insulator into a conducting charge liquid state followed by an insulating lattice-pinned Wigner crystal state at larger values of the gate voltage. Technically, we establish correspondence between the charge and phase representations, employing the instanton gas summation in the framework of the phase model.
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Meyer et al. (2004) studied this question.
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