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• W2015338210 abstract "We study the passage (translocation) of a self-avoiding polymer through a membrane pore in two dimensions. In particular, we numerically measure the probability distribution $Q(T)$ of the translocation time $T$, and the distribution $P(s,t)$ of the translocation coordinate $s$ at various times $t$. When scaled with the mean translocation time $⟨T⟩$, $Q(T)$ becomes independent of polymer length, and decays exponentially for large $T$. The probability $P(s,t)$ is well described by a Gaussian at short times, with a variance of $s$ that grows subdiffusively as ${t}^{ensuremath{alpha}}$ with $ensuremath{alpha}ensuremath{approx}0.8$. For times exceeding $⟨T⟩$, $P(s,t)$ of the polymers that have not yet finished their translocation has a nontrivial stable shape." @default.
• W2015338210 created "2016-06-24" @default.
• W2015338210 creator A5012038693 @default.
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• W2015338210 date "2008-08-21" @default.
• W2015338210 modified "2023-09-27" @default.
• W2015338210 title "Probability distributions for polymer translocation" @default.
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• W2015338210 doi "https://doi.org/10.1103/physreve.78.021129" @default.
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