Neighbor list collision-driven molecular dynamics simulation for nonspherical hard particles. II. Applications to ellipses and ellipsoids

被引:162
作者
Donev, A
Torquato, S [1 ]
Stillinger, FH
机构
[1] Princeton Univ, Program Appl & Computat Math, Princeton, NJ 08544 USA
[2] Princeton Univ, Princeton Inst Sci & Technol Mat, Princeton, NJ 08540 USA
[3] Princeton Univ, Princeton Mat Inst, Dept Chem, Frick Lab, Princeton, NJ 08544 USA
基金
美国国家科学基金会;
关键词
D O I
10.1016/j.jcp.2004.08.025
中图分类号
TP39 [计算机的应用];
学科分类号
081203 ; 0835 ;
摘要
We apply the algorithm presented in the first part of this series of papers to systems of hard ellipses and ellipsoids. The theoretical machinery needed to treat such particles, including the overlap potentials, is developed in full detail. We describe an algorithm for predicting the time of collision for two moving ellipses or ellipsoids. We present performance, results for our implementation of the algorithm, demonstrating that for dense systems of very aspherical ellipsoids the novel techniques of using neighbor lists and bounding sphere complexes, offer as much as two orders of magnitude improvement in efficiency over direct adaptations of traditional event-driven molecular dynamics algorithms. The practical utility of the algorithm is demonstrated by presenting several interesting physical applications including the generation of jammed packings inside spherical containers. the study of contact force chains in jammed packings and melting the densest-known equilibrium crystals of prolate spheroids. (C) 2004 Elsevier Inc. All rights reserved.
引用
收藏
页码:765 / 793
页数:29
相关论文
共 48 条
  • [1] Allen M. P., 1987, J COMPUTER SIMULATIO, DOI DOI 10.2307/2938686
  • [2] Allen MP, 1993, Advances in Chemical Physics, V86, P1, DOI DOI 10.1002/9780470141458.CH1
  • [3] Measuring the distribution of interdroplet forces in a compressed emulsion system
    Brujic, J
    Edwards, SF
    Hopkinson, I
    Makse, HA
    [J]. PHYSICA A-STATISTICAL MECHANICS AND ITS APPLICATIONS, 2003, 327 (3-4) : 201 - 212
  • [4] ORIENTATIONAL ORDER IN RANDOM PACKINGS OF ELLIPSES
    BUCHALTER, BJ
    BRADLEY, RM
    [J]. PHYSICAL REVIEW A, 1992, 46 (06): : 3046 - 3056
  • [5] ORIENTATIONAL ORDER IN AMORPHOUS PACKINGS OF ELLIPSOIDS
    BUCHALTER, BJ
    BRADLEY, RM
    [J]. EUROPHYSICS LETTERS, 1994, 26 (03): : 159 - 164
  • [6] Interval algorithms for finding the minimal root in a set of multiextremal one-dimensional nondifferentiable functions
    Casado, LG
    García, I
    Sergeyev, YD
    [J]. SIAM JOURNAL ON SCIENTIFIC COMPUTING, 2002, 24 (02) : 359 - 376
  • [7] Geometrical and transport properties of random packings of spheres and aspherical particles
    Coelho, D
    Thovert, JF
    Adler, PM
    [J]. PHYSICAL REVIEW E, 1997, 55 (02): : 1959 - 1978
  • [8] CONNELLY R, 1995, STRUCT TOPOL, V16, P37
  • [9] CONNELLY R, 1988, STRUCTURAL TOPOLOGY, V14, P43
  • [10] Daponte P., 1995, Measurement, V16, P37, DOI 10.1016/0263-2241(95)00016-E