1994
DOI: 10.1103/physreve.49.r978
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Optical determination of the saddle-splay elastic constantK24in nematic liquid crystals

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Cited by 101 publications
(91 citation statements)
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“…Additional study of LCLCs in a cylindrical geometry will enable us to investigate unexplored properties of LCLCs, such as the saddlesplay modulus (65,66), and also, develop applications using chiral structures. For example, we should be able to study chiral amplification by splitting the chiral degeneracy or imprinting a certain handedness (67,68).…”
Section: Resultsmentioning
confidence: 99%
“…Additional study of LCLCs in a cylindrical geometry will enable us to investigate unexplored properties of LCLCs, such as the saddlesplay modulus (65,66), and also, develop applications using chiral structures. For example, we should be able to study chiral amplification by splitting the chiral degeneracy or imprinting a certain handedness (67,68).…”
Section: Resultsmentioning
confidence: 99%
“…A study of the nature of the elastic constants in the nematic phase of our material has shown that this mesogen possesses relatively low splay, twist and bend elastic constants (K 11 = 8 pN, K 22 = 1 pN, K 33 = 3 pN close to N-DC phase transition) [33,34]. The standard elastic approach predicts that the saddle-splay elastic constant K 24 ≤ 2K 11 + K 22 or K 24 < K 22 whichever is smaller [39][40][41]. Also, the experiments carried out on the Kerr constant, K of this material in the DC phase indicate a low value for K (<10 -11 m/V 2 ) [42] in the phase.…”
Section: Discussionmentioning
confidence: 99%
“…A study of the nature of the elastic constants in the nematic phase of our material has shown that this mesogen possesses relatively low splay, twist and bend elastic constants (K11 = 8 pN, K22 = 1 pN, K33 = 3 pN close to N-DC phase transition) [35,36]. The standard theoretical elastic approach predicts that the saddle-splay elastic constant K24 ≤ 2K11 + K22 or K24 < K22 whichever is smaller [48][49][50]. Therefore, the absence of a field-induced complete deformation of the sponge-like structure of the DC phase of our material could be because of the possibility of more highly negative K24 elastic constant in this material.…”
Section: E-field Induced Changes and Molecular Reorientation Mechanismsmentioning
confidence: 99%