Finsler geometry modeling and Monte Carlo study of liquid crystal elastomers under electric fields

被引:9
|
作者
Proutorov, Evgenii [1 ]
Matsuyama, Naoki [2 ]
Koibuchi, Hiroshi [2 ]
机构
[1] Cherepovets State Univ, Pr Lunacharskii 5, Cherepovets 162600, Russia
[2] Ibaraki Coll, Natl Inst Technol, Nakane 866, Hitachinaka, Ibaraki 3128508, Japan
关键词
liquid crystal elastomer; polymer; field-driven elongation; Finsler geometry; Monte Carlo; NEMATIC ELASTOMERS; PHASE-TRANSITIONS; DEFORMATION; GELS; ORIENTATION; SURFACES; BEHAVIOR; SWOLLEN;
D O I
10.1088/1361-648X/aadcba
中图分类号
O469 [凝聚态物理学];
学科分类号
070205 ;
摘要
The shape transformation of liquid crystal elastomers (LCEs) under external electric fields is studied through Monte Carlo simulations of models constructed on the basis of Finsler geometry (FG). For polydomain side-chain-type LCEs, it is well known that the external-field-driven alignment of the director is accompanied by an anisotropic shape deformation. However, the mechanism of this deformation is quantitatively still unclear in some part and should be studied further from the microscopic perspective. In this paper, we evaluate whether this shape deformation is successfully simulated, or in other words, quantitatively understood, by the FG model. The FG assumed inside the material is closely connected to the directional degrees of freedom of LC molecules and plays an essential role in the anisotropic transformation. We find that the existing experimental data on the deformations of polydomain LCEs are in good agreement with the Monte Carlo results. It is also found that experimental diagrams of strain versus external voltage of a monodomain LCE in the nematic phase are well described by the FG model.
引用
收藏
页数:13
相关论文
共 50 条
  • [11] On the Effects of Different trans and cis Populations in Azobenzene Liquid Crystal Elastomers: A Monte Carlo Investigation
    Skacej, Gregor
    Querciagrossa, Lara
    Zannoni, Claudio
    ACS APPLIED POLYMER MATERIALS, 2023, 5 (08) : 5805 - 5815
  • [12] Monte Carlo simulations of zero electric field gradient liquid crystal mixtures
    Burnell, EE
    Berardi, R
    Syvitski, RT
    Zannoni, C
    CHEMICAL PHYSICS LETTERS, 2000, 331 (5-6) : 455 - 464
  • [13] GEOMETRY MODELING IN MONTE-CARLO CALCULATIONS
    GUREVICH, MI
    OSTASHENKO, SV
    PROGRESS IN NUCLEAR ENERGY, 1990, 24 (1-3) : 63 - 67
  • [14] Cellular geometry modeling for Monte Carlo microdosimetry
    Pouthier, T.
    Seznec, H.
    Incerti, S.
    Boissonnade, O.
    Moretto, Ph.
    RADIATION RESEARCH, 2006, 166 (04) : 667 - 667
  • [15] Monte Carlo study of the ordering in a strongly frustrated liquid crystal
    George, S.
    Bentham, C.
    Zeng, X.
    Ungar, G.
    Gehring, G. A.
    PHYSICAL REVIEW E, 2017, 95 (06)
  • [16] Nematic liquid crystal dynamics under applied electric fields
    de Oliveira, B. F.
    Avelino, P. P.
    Moraes, F.
    Oliveira, J. C. R. E.
    PHYSICAL REVIEW E, 2010, 82 (04)
  • [17] MONTE CARLO SIMULATION STUDY FOR A NEGATIVE DIELECTRIC ANISOTROPY NEMATIC LIQUID CRYSTAL PRESENTING A DEFECT NANOPARTICLE UNDER APPLIED ELECTRIC FIELD CONDITIONS
    Berlic, C.
    Moisescu, M.
    Manolescu, B.
    Barna, V.
    DIGEST JOURNAL OF NANOMATERIALS AND BIOSTRUCTURES, 2012, 7 (04) : 1701 - 1707
  • [18] Impact of molecular architectures on mesogen reorientation relaxation and post-relaxation stress of liquid crystal elastomers under electric fields
    Yasuoka, Haruka
    Takahashi, Kazuaki Z.
    Aoyagi, Takeshi
    POLYMER, 2023, 271
  • [19] Monte Carlo study of a semiflexible liquid crystal model: The smectic phase
    Mazars, M
    Levesque, D
    Weis, JJ
    JOURNAL OF CHEMICAL PHYSICS, 1997, 106 (14): : 6107 - 6115
  • [20] A Monte Carlo simulation study of a Janus discotic liquid crystal droplet
    Llanas-Garcia, Andrea H.
    Salgado-Blanco, Daniel
    JOURNAL OF PHYSICS-CONDENSED MATTER, 2024, 36 (37)