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Calamitic and antinematic orientational order produced by the generalized Straley lattice model

机译:广义Straley晶格模型产生的Calamitic和anantical取向顺序。

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We consider here a classical model, consisting of D2h-symmetric particles in a three-dimensional simple-cubicnlattice; the pair potential is isotropic in orientation space, and restricted to nearest neighbors. The simplest potentialnmodel is written in terms of the squares of the scalar products between unit vectors describing the three interactingnarms of the molecules, as proposed in previous literature. Two predominant antinematic couplings of equalnstrength (+1) are perturbed by a comparatively weaker calamitic one, parameterized by a coupling constant −znranging in [−1,0]. This choice rules out thermodynamically stable phases endowed with macroscopic biaxiality.nThe antinematic terms favor states with the corresponding molecular axes mutually orthogonal. Although thenlow-temperature phase of the special case with null calamitic term (PP0) is uniaxial and antinematically ordered,nin the general case presented here both Monte Carlo and molecular-field approaches show that, for z close tonzero, the models exhibit a low-temperature uniaxial nematic phase, followed by an antinematic one, and finallynby the orientationally disordered one. On the other hand, for sufficiently large values of z, we only find evidencenof uniaxial calamitic behavior, as expected by following the limiting cases.
机译:在这里,我们考虑一个经典模型,它由三维立体立方中的D2h对称粒子组成。对势在取向空间中是各向同性的,并且仅限于最近的邻居。最简单的势能模型是根据描述分子的三个相互作用叙述的单位向量之间标量积的平方来写的,正如先前文献中所提出的那样。等强度(+1)的两个主要惯常耦合受到相对较弱的热力学耦合的干扰,该耦合参数的耦合常数-znranging在[-1,0]中。这种选择排除了具有宏观双轴性的热力学稳定相。n惯常术语倾向于使相应分子轴相互正交的状态。尽管零时差(PP0)特殊情况的低温阶段是单轴且无规律地有序,但在此处介绍的一般情况下,蒙特卡洛方法和分子场方法均表明,对于z接近零点,模型显示出温度为单轴向列相,随后为无规相,最后为取向无序相。另一方面,对于足够大的z值,我们仅能找到单轴棒状行为的证据,这是遵循极限情况所期望的。

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  • 来源
    《PHYSICAL REVIEW E 》 |2013年第3期| 1-14| 共14页
  • 作者单位

    Dipartimento di Matematica “F. Casorati” Universit`a di Pavia via Ferrata 1 I-27100 Pavia Italy;

    Department of Mathematics and Information Sciences Northumbria University Pandon Building Camden Street Newcastle Upon Tyne NE21XE England United Kingdom and Dipartimento di Matematica “F. Enriques” Universit`a di Milano via Saldini 50 I-20133 Milano Italy;

    Dipartimento di Fisica Universit`a di Pavia via A. Bassi 6 I-27100 Pavia Italy;

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