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• W1968805786 endingPage "1776" @default.
• W1968805786 startingPage "1773" @default.
• W1968805786 abstract "Using a highly efficient Monte Carlo algorithm, we are able to study the growth of coverage in a random sequential adsorption of self-avoiding walk chains for up to ensuremath{sim}${10}^{12}$ time steps on a square lattice. For the first time, the true jamming coverage ${ensuremath{theta}}_{J}$ is found to decay with the chain length $N$ with a power law ${ensuremath{theta}}_{J}ensuremath{propto}{N}^{ensuremath{-}0.1}$. The growth of the coverage to its jamming limit can be described by a power law $ensuremath{theta}(t)ensuremath{approx}{ensuremath{theta}}_{J}ensuremath{-}frac{c}{{t}^{y}}$ with an effective exponent $y$ which depends on the chain length, i.e., $yensuremath{simeq}0.50$ for $N=4$ to $yensuremath{simeq}0.07$ for $N=30$ with $yensuremath{rightarrow}0$ in the asymptotic $mathrm{limit} Nensuremath{rightarrow}ensuremath{infty}$." @default.
• W1968805786 created "2016-06-24" @default.
• W1968805786 creator A5044276984 @default.
• W1968805786 creator A5071608277 @default.
• W1968805786 date "1996-08-26" @default.
• W1968805786 modified "2023-09-27" @default.
• W1968805786 title "Kinetics and Jamming Coverage in a Random Sequential Adsorption of Polymer Chains" @default.
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• W1968805786 doi "https://doi.org/10.1103/physrevlett.77.1773" @default.
• W1968805786 hasPubMedId "https://pubmed.ncbi.nlm.nih.gov/10063168" @default.
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