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- W2745568861 abstract "Coarse-grained superconductor-insulator composites exhibit a superconductor-insulator transition governed by classical percolation, which should be describable by networks of inductors and capacitors. We study several classes of random inductor-capacitor networks on square lattices. We present a unifying framework for defining electric and magnetic response functions, and we extend the Frank-Lobb bond-propagation algorithm to compute these quantities by network reduction. We confirm that the superfluid stiffness scales approximately as [Formula: see text] as the superconducting bond fraction p approaches the percolation threshold p c . We find that the diamagnetic susceptibility scales as [Formula: see text] below percolation, and as [Formula: see text] above percolation. For models lacking self-capacitances, the electric susceptibility scales as [Formula: see text]. Including a self-capacitance on each node changes the critical behavior to approximately [Formula: see text]." @default.
- W2745568861 created "2017-08-31" @default.
- W2745568861 creator A5008159410 @default.
- W2745568861 creator A5054930992 @default.
- W2745568861 date "2017-09-07" @default.
- W2745568861 modified "2023-10-16" @default.
- W2745568861 title "Dielectric and diamagnetic susceptibilities near percolative superconductor-insulator transitions" @default.
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- W2745568861 doi "https://doi.org/10.1088/1361-648x/aa879d" @default.
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