Polar vs. apolar alignment in systems of polar self-propelled particles

被引:35
|
作者
Peruani, Fernando [1 ]
Ginelli, Francesco [2 ]
Baer, Markus [3 ]
Chate, Hugues [2 ]
机构
[1] Max Planck Phys Complex Syst, Nothnitzer Str 38, Dresden, Germany
[2] CEA Saclay, Serv Phys Etat Condense, F-91191 Gif Sur Yvette, France
[3] Phys Tech Bundesanstalt, D-10587 Berlin, Germany
来源
STATPHYS-KOLKATA VII | 2011年 / 297卷
关键词
GIANT NUMBER FLUCTUATIONS; PHASE-TRANSITION; ORDER; MODEL;
D O I
10.1088/1742-6596/297/1/012014
中图分类号
Q5 [生物化学]; Q7 [分子生物学];
学科分类号
071010 ; 081704 ;
摘要
The symmetry of the alignment mechanism in systems of polar self-propelled particles determines the possible macroscopic large-scale patterns that can emerge. Here we compare polar and apolar alignment. These systems share some common features like giant number fluctuations in the ordered phase and self-segregation in the form of bands near the onset of orientational order. Despite these similarities, there are essential differences like the symmetry of the ordered phase and the stability of the bands.
引用
收藏
页数:8
相关论文
共 50 条
  • [41] Macroscopic Limits and Phase Transition in a System of Self-propelled Particles
    Degond, Pierre
    Frouvelle, Amic
    Liu, Jian-Guo
    JOURNAL OF NONLINEAR SCIENCE, 2013, 23 (03) : 427 - 456
  • [42] Clusterization of self-propelled particles in a two-component system
    Paul, Shibashis
    Bhattacharyya, Debankur
    Ray, Deb Shankar
    PHYSICAL REVIEW E, 2020, 101 (01)
  • [43] Collective queuing motion of self-propelled particles with leadership and experience
    Kong, Decheng
    Xue, Kai
    Wang, Ping
    APPLIED MATHEMATICS AND COMPUTATION, 2024, 476
  • [44] Nonlinear dissipative wave trains in a system of self-propelled particles
    Biloa, Blaise P. Edouma
    Tabi, Conrad B.
    Fouda, Henri P. Ekobena
    Kofane, Timoleon
    PHYSICA SCRIPTA, 2023, 98 (11)
  • [45] Self-propelled Vicsek particles at low speed and low density
    Rubio Puzzo, M. Leticia
    De Virgiliis, Andres
    Grigera, Tomas S.
    PHYSICAL REVIEW E, 2019, 99 (05)
  • [46] Collective Motion of Self-Propelled Particles without Collision and Fragmentation
    He, Chenlong
    Feng, Zuren
    Ren, Zhigang
    2016 IEEE INTERNATIONAL CONFERENCE ON SYSTEMS, MAN, AND CYBERNETICS (SMC), 2016, : 3228 - 3233
  • [47] Effect of trapping perturbation on the collective dynamics of self-propelled particles
    Adhikary, Sagarika
    Santra, S. B.
    EPL, 2021, 135 (04)
  • [48] Macroscopic Limits and Phase Transition in a System of Self-propelled Particles
    Pierre Degond
    Amic Frouvelle
    Jian-Guo Liu
    Journal of Nonlinear Science, 2013, 23 : 427 - 456
  • [49] Large density expansion of a hydrodynamic theory for self-propelled particles
    Ihle, T.
    EUROPEAN PHYSICAL JOURNAL-SPECIAL TOPICS, 2015, 224 (07) : 1303 - 1324
  • [50] The Smallest Possible Interaction Radius for Synchronization of Self-Propelled Particles
    Chen, Ge
    Liu, Zhixin
    Guo, Lei
    SIAM REVIEW, 2014, 56 (03) : 499 - 521