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- W2023676402 abstract "The author considers the finite-size (FS) scaling behaviour of the transverse correlation lengths xi /sub ///(n) for an interface confined in a strip geometry exactly at a second-order fluctuation-dominated wetting transition. He shows that the dimensionless amplitude ratios A/sub ///(n)= Sigma L2/kBT xi /sub ///(n) (with Sigma the surface stiffness coefficient) are related to the short-distance expansion critical exponent theta by A/sub ///(n)= pi 2n(n+ theta -1)/2 for all fluctuation-dominated wetting transitions, provided the binding potential V(y) in the capillary-wave model is conformally mapped from the semi-infinite plane. He argues that the existence of this amplitude-exponent relation reflects the conformal invariance of the capillary-wave model Lagrange density and lists a number of one-point functions which can be shown to exhibit this invariance explicitly." @default.
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- W2023676402 date "1992-08-21" @default.
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- W2023676402 title "Universal amplitude-exponent relations for interfaces and conformal mappings" @default.
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- W2023676402 doi "https://doi.org/10.1088/0305-4470/25/16/005" @default.
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