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• W2027995408 abstract "Real-space renormalization-group arguments are used to derive scaling relations for the mean displacement and the variance of a tracer particle in a fluid flowing through a heterogeneous material which is near a percolation threshold p/sub c/; both small- and large-Peclet-number regions are studied. The existence of a noninteger-power-law dependence of and on time and the strength of flow, which cannot be described by a convection-diffusion equation, is revealed. Particularly at large Peclet numbers, the variance exhibits anomalously fast time dependence and an associated divergence near p/sub c/. As p..-->..p/sub c/, the region dominated by convection extends prominently, while the region controlled by diffusion shrinks." @default.
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• W2027995408 date "1988-04-01" @default.
• W2027995408 modified "2023-09-25" @default.
• W2027995408 title "Scaling theory of hydrodynamic dispersion in percolation networks" @default.
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• W2027995408 doi "https://doi.org/10.1103/physreva.37.2669" @default.
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