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• W2020454047 abstract "We study the probability, $P_S(t)$, of a cluster to remain intact in one-dimensional cluster-cluster aggregation when the cluster diffusion coefficient scales with size as $D(s) sim s^gamma$. $P_S(t)$ exhibits a stretched exponential decay for $gamma < 0$ and the power-laws $t^{-3/2}$ for $gamma=0$, and $t^{-2/(2-gamma)}$ for $0<gamma<2$. A random walk picture explains the discontinuous and non-monotonic behavior of the exponent. The decay of $P_S(t)$ determines the polydispersity exponent, $tau$, which describes the size distribution for small clusters. Surprisingly, $tau(gamma)$ is a constant $tau = 0$ for $0<gamma<2$." @default.
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• W2020454047 date "2002-07-01" @default.
• W2020454047 modified "2023-09-27" @default.
• W2020454047 title "Cluster survival and polydispersity in aggregation" @default.
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• W2020454047 doi "https://doi.org/10.1209/epl/i2002-00225-3" @default.
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