On the elastic properties of ferroelectric Sc∗ liquid crystals
- 1 November 1990
- journal article
- research article
- Published by Taylor & Francis in Liquid Crystals
- Vol. 8 (5) , 651-675
- https://doi.org/10.1080/02678299008047378
Abstract
On the basis of the symmetry consideration of the Sc∗ phase, a generalized elastic free energy of ferroelectric Sc∗ liquid crystals is presented to account for the layer compression or dilatation and the layer distortion as well as c director deformation. The present elastic free energy is expressed in terms of three vectors, i.e. the c director and the wave vector and the spontaneous polarization vector. According to the present Sc∗ model with C 2 symmetry, it is shown that there may exist 17 non-chiral, 4 chiral terms and 14 flexoelectric terms in the Sc∗ phase. A few practical applications are also presented to elucidate some interesting elastic properties of Sc∗ (or Sc) in simplifed geometries.Keywords
This publication has 15 references indexed in Scilit:
- A Soliton Model for the Chevron Layer Structure in SmC* Liquid CrystalsMolecular Crystals and Liquid Crystals Incorporating Nonlinear Optics, 1989
- Ferroelectric Liquid CrystalsMolecular Crystals and Liquid Crystals Incorporating Nonlinear Optics, 1988
- Smectic C* Chevron Layer Structure Studied by X-Ray DiffractionJapanese Journal of Applied Physics, 1988
- Smectic-C‘‘chevron,’’ a planar liquid-crystal defect: Implications for the surface-stabilized ferroelectric liquid-crystal geometryPhysical Review A, 1988
- "Chevron" Local Layer Structure in Surface-Stabilized Ferroelectric Smectic-CellsPhysical Review Letters, 1987
- Isothermal Hydrodynamics of Orthorhombic NematicsMolecular Crystals and Liquid Crystals, 1984
- Elastic and flexoelectric properties of chiral smectic-C phase and symmetry considerations on ferroelectric liquid-crystal cellsFerroelectrics, 1984
- Hydrodynamic theory of biaxial nematicsPhysical Review A, 1981
- Thermodynamic states and symmetry of liquid crystalsSoviet Physics Uspekhi, 1978
- Simplified elastic theory for smectics CSolid State Communications, 1971