Structure and Dynamics of Dilute Two-Dimensional Ring Polymer Solutions
Structure and Dynamics of dilute two-dimensional (2D) ring polymer solutions are investigated by using discontinuous molecular dynamics simulations. A ring polymer and solvent molecules are modeled as a tangent-hard disc chain and hard discs, respectively. Some of solvent molecules are confined insi...
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Published in | Bulletin of the Korean Chemical Society Vol. 33; no. 3; pp. 975 - 979 |
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Main Authors | , , , , |
Format | Journal Article |
Language | English |
Published |
대한화학회
20.03.2012
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Subjects | |
Online Access | Get full text |
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Summary: | Structure and Dynamics of dilute two-dimensional (2D) ring polymer solutions are investigated by using discontinuous molecular dynamics simulations. A ring polymer and solvent molecules are modeled as a tangent-hard disc chain and hard discs, respectively. Some of solvent molecules are confined inside the 2D ring polymer unlike in 2D linear polymer solutions or three-dimensional polymer solutions. The structure and the dynamics of the 2D ring polymers change significantly with the number (Nin) of such solvent molecules inside the 2D ring polymers. The mean-squared radius of gyration (R2) increases with Nin and scales as R ~ Nν with the scaling exponent ν that depends on Nin. When Nin is large enough, ν ≈ 1, which is consistent with experiments. Meanwhile, for a small Nin ≈ 0.66 and the 2D ring polymers show unexpected structure. The diffusion coefficient (D) and the rotational relaxation time (τrot) are also sensitive to Nin: D decreases and τ increases sharply with Nin. D of 2D ring polymers shows a strong size-dependency, i.e., D ~ ln(L), where L is the simulation cell dimension. But the rotational diffusion and its relaxation time (τrot) are not-size dependent. More interestingly, the scaling behavior of τrot also changes with Nin; for a large Nin τrot ~ N2.46 but for a small Nin τrot ~ N1.43. KCI Citation Count: 2 |
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Bibliography: | http://journal.kcsnet.or.kr/main/j_search/j_abstract_view.htm?code=B120335&qpage=j_search&spage=b_bkcs&dpage=ar G704-000067.2012.33.3.007 |
ISSN: | 0253-2964 1229-5949 |
DOI: | 10.5012/bkcs.2012.33.3.975 |