Point defects in nematic liquid crystal materials with conical anchoring at the interface

Автор: M. N. Krakhalev, V. F. Shabanov, V. Ya. Zyryanov

Журнал: Siberian Aerospace Journal @vestnik-sibsau-en

Рубрика: Technological processes and material science

Статья в выпуске: 3 vol.21, 2020 года.

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The topological point defects in nematic liquid crystal materials have been studied. The method of oblique light incidence has been proposed to determine an azimuthal director angle of an achiral nematic as well as a chiral nematic (cholesteric). The idea of the method is based on the dependence of the optical phase difference between ordinary and extraordinary light beams on the azimuthal director angle at the layer center at oblique incidence of light on a structure in which the polar director angle of a nematic liquid crystal is not equal to 0° or 90° (conical boundary conditions). It has been shown that the phase difference reaches a maximum at a zero azimuthal angle at the center of the layer regardless of the total twist angle of the director. The developed method has been used to analyze topological defects formed in the nematic and cholesteric layers under conical boundary conditions at the interface. The director field distributions of nematic and cholesteric near the surface point defects (boojums) with topological charges m = +1 and m = –1 have been drawn based on the experimental data. The proposed method of oblique light incidence can be used to analyze a wide class of the achiral and chiral liquid crystal media of various types: smectics, nematics, and cholesterics with tilted or hybrid boundary conditions.

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Topological defect, orientational structure, nematic liquid crystal, optical phase difference.

Короткий адрес: https://sciup.org/148321766

IDR: 148321766   |   DOI: 10.31772/2587-6066-2020-21-3-433-440

Список литературы Point defects in nematic liquid crystal materials with conical anchoring at the interface

  • Gennes P. G. de, Prost J. The physics of liquid crystals. 2. ed., Reprint. Oxford: Clarendon Press, 1998. 597 p.
  • Oswald P., Pieranski P. Nematic and cholesteric liquid crystals: concepts and physical properties illustrated by experiments. Boca Raton: Taylor & Francis, 2005. 618 p.
  • Sasaki Y. et al. Large-scale self-organization of reconfigurable topological defect networks in nematic liquid crystals. Nature Communications. 2016, Vol. 7, No. 1, P. 13238.
  • Kim M., Serra F. Tunable dynamic topological defect pattern formation in nematic liquid crystals. Advanced Optical Materials. 2020, Vol. 8, No. 1, P. 1900991.
  • Kim M., Serra F. Topological defect arrays in nematic liquid crystals assisted by polymeric pillar arrays: effect of the geometry of pillars. Crystals. 2020, Vol. 10, No. 4, P. 314.
  • Senyuk B. et al. Topological colloids. Nature. 2013, Vol. 493, No. 7431, P. 200–205.
  • Nych A. et al. Assembly and control of 3D nematic dipolar colloidal crystals. Nature Communications, 2013, Vol. 4, No. 1, P. 1489.
  • Medle Rupnik P. et al. Field-controlled structures in ferromagnetic cholesteric liquid crystals. Science Advances. 2017, Vol. 3, No. 10, P. 1701336.
  • Lavrentovich O. D. Transport of particles in liquid crystals. Soft Matter. 2014, Vol. 10, No. 9, P. 1264–1283.
  • Sohn H. R. O., Liu C. D., Smalyukh I. I. Schools of skyrmions with electrically tunable elastic interactions. Nature Communications. 2019, Vol. 10, No. 1, P. 4744.
  • Sengupta A. Microbial active matter: A topological framework. Front. Phys. Frontiers. 2020, Vol. 8, P. 184.
  • Nabarro F. R. N. Singular lines and singular points of ferromagnetic spin systems and of nematic liquid crystals. Journal de Physique. 1972, Vol. 33, No. 11–12, P. 1089–1098.
  • Meyer R. B. Point disclinations at a nematicisotropic liquid interface. Molecular Crystals and Liquid Crystals. 1972, Vol. 16, No. 4, P. 355–369.
  • Kleman M., Friedel J. Disclinations, dislocations, and continuous defects: A reappraisal. Rev. Mod. Phys. 2008, Vol. 80, No. 1, P. 61–115.
  • Oswald P., Baudry J., Pirkl S. Static and dynamic properties of cholesteric fingers in electric field. Physics Reports. 2000, Vol. 337, No. 1, P. 67–96.
  • Smalyukh I. I., Lavrentovich O. D. Threedimensional director structures of defects in Grandjean-Cano wedges of cholesteric liquid crystals studied by fluorescence confocal polarizing microscopy. Phys. Rev. E. 2002, Vol. 66, No. 5, P. 051703.
  • Madhusudana N. V., Pratibha R. Studies on high strength defects in nematic liquid crystals. Molecular Crystals and Liquid Crystals. 1983, Vol. 103, No. 1–4, P. 31–47.
  • Ryschenkow G., Kleman M. Surface defects and structural transitions in very low anchoring energy nematic thin films. Journal of Chemical Physics. 1976, Vol. 64, No. 1, P. 404–412.
  • Krakhalev M. N. et al. Nematic and cholesteric liquid crystal structures in cells with tangential-conical boundary conditions. Crystals. 2019, Vol. 9, No. 5, P. 249.
  • Krakhalev M. N. Electrically induced transformations of defects in cholesteric layer with tangentialconical boundary conditions. Scientific reports. 2020. ol. 10. P. 4907.
  • Krakhalev M.N. et al. Director configurations in nematic droplets with tilted surface anchoring. Liquid Crystals. 2017, Vol. 44, No. 2, P. 355–363.
  • Ohzono T. Uncovering different states of topological defects in schlieren textures of a nematic liquid crystal. Scientific reports. 2017, Vol. 7, P. 16814.
  • Yeh P., Gu C. Optics of liquid crystal displays. New York, Wiley, 1999, 438 p.
  • Lien A. The general and simplified Jones matrix representations for the high pretilt twisted nematic cell. Journal of Applied Physics. 1990, Vol. 67, No. 6, P. 2853–2856.
  • Harth K., Stannarius R. Topological point defects of liquid crystals in quasi-two-dimensional geometries. Front. Phys. Frontiers. 2020, Vol. 8, P. 112.
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