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• W2086891034 startingPage "1290" @default.
• W2086891034 abstract "On a cubic and a square lattice, the statics and dynamics of a cyclic random walk in a regular network of uncrossable obstacles is investigated with a Monte Carlo algorithm where the chain moves along its contour by defect diffusion. For chain lengths of N=16 to N=128, the root-mean-square radius of gyration is found to vary as about N0.33 for both lattices. The exponent is decreasing with increasing chain length. For the same range of chain lengths, the center-of-mass diffusion coefficient is found to vary as about N−2.1 and N−1.9, and the integrated autocorrelation time of the radius of gyration is found to vary as about N2.7 and N2.6 for cubic and square lattices, respectively. The cyclic chain diffuses by tube leakage, with a diffusion coefficient which is similar to that of a linear random walk chain in a network." @default.
• W2086891034 created "2016-06-24" @default.
• W2086891034 creator A5066918962 @default.
• W2086891034 date "1991-07-15" @default.
• W2086891034 modified "2023-09-23" @default.
• W2086891034 title "Monte Carlo study of diffusion of an ideal ring polymer in a network of obstacles on a cubic and a square lattice" @default.
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• W2086891034 doi "https://doi.org/10.1063/1.461110" @default.
• W2086891034 hasPublicationYear "1991" @default.
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