Phase transitions of a single polymer chain: A Wang-Landau simulation study

被引:124
|
作者
Taylor, Mark P. [1 ]
Paul, Wolfgang [2 ]
Binder, Kurt [2 ]
机构
[1] Hiram Coll, Dept Phys, Hiram, OH 44234 USA
[2] Johannes Gutenberg Univ Mainz, Inst Phys, D-55099 Mainz, Germany
基金
美国国家科学基金会;
关键词
MONTE-CARLO SIMULATIONS; DENSITY-OF-STATES; COLLAPSE TRANSITION; MOLECULAR-DYNAMICS; HOMOPOLYMER CHAIN; SYSTEMS; MODELS; THERMODYNAMICS; ALGORITHM; DIAGRAM;
D O I
10.1063/1.3227751
中图分类号
O64 [物理化学(理论化学)、化学物理学];
学科分类号
070304 ; 081704 ;
摘要
A single flexible homopolymer chain can assume a variety of conformations which can be broadly classified as expanded coil, collapsed globule, and compact crystallite. Here we study transitions between these conformational states for an interaction-site polymer chain comprised of N = 128 square-well-sphere monomers with hard-sphere diameter sigma and square-well diameter lambda sigma. Wang-Landau sampling with bond-rebridging Monte Carlo moves is used to compute the density of states for this chain and both canonical and microcanonical analyses are used to identify and characterize phase transitions in this finite size system. The temperature-interaction range (i.e., T-lambda) phase diagram is constructed for lambda <= 1.30. Chains assume an expanded coil conformation at high temperatures and a crystallite structure at low temperatures. For lambda > 1.06 these two states are separated by an intervening collapsed globule phase and thus, with decreasing temperature a chain undergoes a continuous coil-globule (collapse) transition followed by a discontinuous globule-crystal (freezing) transition. For well diameters lambda < 1.06 the collapse transition is pre-empted by the freezing transition and thus there is a direct first-order coil-crystal phase transition. These results confirm the recent prediction, based on a lattice polymer model, that a collapsed globule state is unstable with respect to a solid phase for flexible polymers with sufficiently short-range monomer-monomer interactions. (C) 2009 American Institute of Physics. [doi: 10.1063/1.3227751]
引用
收藏
页数:9
相关论文
共 50 条
  • [1] Applications of the Wang-Landau Algorithm to Phase Transitions of a Single Polymer Chain
    Taylor, Mark P.
    Paul, Wolfgang
    Binder, Kurt
    POLYMER SCIENCE SERIES C, 2013, 55 (01) : 23 - 38
  • [2] Phase transitions in a single polymer chain: A micro-canonical analysis of Wang-Landau simulations
    Paul, W.
    Rampf, F.
    Strauch, T.
    Binder, K.
    COMPUTER PHYSICS COMMUNICATIONS, 2008, 179 (1-3) : 17 - 20
  • [3] Phase transition of a single star polymer: A Wang-Landau sampling study
    Wang, Zilu
    He, Xuehao
    JOURNAL OF CHEMICAL PHYSICS, 2011, 135 (09)
  • [4] A Wang-Landau study of the phase transitions in a flexible homopolymer
    Seaton, D. T.
    Wust, T.
    Landau, D. P.
    COMPUTER PHYSICS COMMUNICATIONS, 2009, 180 (04) : 587 - 589
  • [5] Effects of macromolecular crowding on the folding of a polymer chain: A Wang-Landau simulation study
    Taylor, Mark P.
    Vinci, Christopher
    Suzuki, Ryogo
    JOURNAL OF CHEMICAL PHYSICS, 2020, 153 (17)
  • [6] The rubber band revisited: Wang-Landau simulation
    Ferreira, Lucas S.
    Caparica, Alvaro A.
    Neto, Minos A.
    Galiceanu, Mircea D.
    JOURNAL OF STATISTICAL MECHANICS-THEORY AND EXPERIMENT, 2012,
  • [7] Conformational transitions of a confined lattice protein: A Wang-Landau study
    Pattanasiri, Busara
    Li, Ying Wai
    Landau, David P.
    Wuest, Thomas
    Triampo, Wannapong
    IUPAP C20 CONFERENCE ON COMPUTATIONAL PHYSICS (CCP 2011), 2012, 402
  • [8] Wang-Landau Multibondic Cluster Approach to Simulations of Second-Order Transitions
    Berg, Bernd A.
    Janke, Wolfhard
    COMPUTER SIMULATION STUDIES IN CONDENSED MATTER PHYSICS XX, CSP-2007: PROCEEDINGS OF THE 20TH WORKSHOP, 2010, 7 : 19 - 28
  • [9] Wang-Landau approach to the simulation of water clusters
    Yin, Junqi
    Landau, David P.
    MOLECULAR SIMULATION, 2019, 45 (4-5) : 241 - 248
  • [10] Collapse transitions in a flexible homopolymer chain: Application of the Wang-Landau algorithm
    Seaton, D. T.
    Wuest, T.
    Landau, D. P.
    PHYSICAL REVIEW E, 2010, 81 (01):