ANISOTROPY OF LOCAL FIELD AND POLARIZABILITY DENSITY OF MOLECULES IN FERROELECTRIC NEMATIC FNLC919

Aver’yanov, E.M.// Zhidkie Kristally I Ikh Prakticheskoe Ispol Zovanie//

DOI: 10.18083/LCAppl.2025.2.89

Understanding the molecular nature of ferroelectric nematics NF can be aided by the following information: the anisotropy of the pair correlation function g2(r) of intermolecular distances r, averaged over the orientations of molecules; the degree of orientation ordering of molecules S with respect to director n; the molecular polarizability components γj averaged over the molecular ensemble in the director's coordinate system with axes parallel (j = ||) and perpendicular (j = ⊥) to the n-axis. For a uniaxial liquid crystal (LC), the key to this information is provided by the experimental values of the Lorentz tensor components Lj. The components fj(λ) of the local-field tensor of light wave with the wavelength λ depend on the components Lj. In this work, the experimental values of the components Lj and the components Pj = γj/v (where, v is the volume per molecule in the medium) of the polarizability density of molecules were determined for a ferroelectric nematic mixture FNLC919 with known refractive indices nj(λ) in the transparency range λ = 0,4 ÷ 0,75 μm at room temperature. Taking into account the anisotropy of the components Lj, the anisotropy of spheroidal surface F(r) was found, which meets the condition g2(r) = const and characterizes the local anisotropy of the LC. Similar and distinguishing features of the components Lj, fj(λ) for the FNLC919 mixture in comparison with those for nonpolar nematics and other uniaxial media were noted. A relationship between the anisotropy of the Lj components and the temperature dependencies of nj(T) in the NF phase was established. This relationship correlates with the change of nj(T) in the NF-phase of the other known mixture M5. The constraints on the mean value and the anisotropy of the components Pj(λ) have been set. These constraints are due to the anisotropy of the components fj(λ). The spectral features of the Pj(λ) functions and their implications were elucidated.


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