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- W2034625125 abstract "Simulations of the growth of planar invasion percolation clusters exhibit novel dynamic scaling. The probability to invade a site at a distance $r$ from a reference site at a time $t$ after that site was invaded behaves as $N(r,t)={r}^{ensuremath{-}1}f(frac{{r}^{D}}{t})$, where $D$ is the fractal dimension of the invaded region. The scaling function has the unusual timing behavior $f(u)ensuremath{sim}{u}^{a}(uensuremath{ll}1)$ and $ensuremath{sim}{u}^{ensuremath{-}b}(uensuremath{gg}1)$, with $aensuremath{simeq}1.4$, $bensuremath{simeq}0.6$, and growth occurring mainly around $rensuremath{sim}{t}^{frac{1}{D}}$." @default.
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- W2034625125 date "1988-10-31" @default.
- W2034625125 modified "2023-10-17" @default.
- W2034625125 title "Dynamics of Invasion Percolation" @default.
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- W2034625125 doi "https://doi.org/10.1103/physrevlett.61.2117" @default.
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