2016
DOI: 10.1103/physrevlett.117.157801
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Defect Interactions in Anisotropic Two-Dimensional Fluids

Abstract: Disclinations in liquid crystals bear striking analogies to defect structures in a wide variety of physical systems, and their straightforward optical observability makes them excellent models to study fundamental properties of defect interactions. We employ freely suspended smectic-C films, which behave as quasi-two-dimensional polar nematics. A procedure to capture high-strength disclinations in localized spots is introduced. These disclinations are released in a controlled way, and the motion of the mutuall… Show more

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Cited by 26 publications
(35 citation statements)
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“…Even small differences K B − K S suffice to fix the phase. This was demonstrated in previous experiments [28] which revealed some limitations of the classical models in SmC films.…”
supporting
confidence: 57%
“…Even small differences K B − K S suffice to fix the phase. This was demonstrated in previous experiments [28] which revealed some limitations of the classical models in SmC films.…”
supporting
confidence: 57%
“…1(b)]. This decomposition reduces the elastic energy, which scales as s 2 away from the defect core [7,[36][37][38]. The decomposed daughter [39] defects repel each other such that, at the master surface, their separation distance is a competition between the anchoring strength imposed by the master substrate and the repulsion between same-strength defects (see Supplemental Material movie 1 in Ref.…”
Section: Numerical Simulationsmentioning
confidence: 99%
“…To first order, the Frank free energy that describes a single smectic-c layer is well approximated by the continuous XY model, which supports as ground-state solutions stable topological defects. The theoretical [23][24][25][26][27]and experimental [28][29][30][31] dynamics of defects in liquid crystal systems has been studied since the early 90's. However, it is an open question how well the non-hydrodynamic XY model describes the interaction of these topological defects in fluidic systems of liquid crystal materials.…”
Section: Introductionmentioning
confidence: 99%