Hostname: page-component-cd9895bd7-fscjk Total loading time: 0 Render date: 2024-12-25T03:19:45.788Z Has data issue: false hasContentIssue false

Hairpin Defects in Liquid-Crystalline Polymers

Published online by Cambridge University Press:  29 November 2013

Get access

Extract

Conventionally, the term “defects” in liquid-crystalline systems refers to microscopic faults in the orientational order, which are usually visible optically. These are discussed in other articles in this issue. Our use of the term defect is entirely different. The defects we shall be considering, “hairpins,” occur on the scale of several angstroms and are abrupt reversals in the trajectory of a single liquid-crystalline-polymer (LCP) chain (Figure 1). In comparison to conventional defects, the direct observation of hairpin defects is much more difficult, yet their presence has important effects. Among the affected properties are the dimensions and the elasticity of the chains, the elastic behavior of the bulk nematic, and its dielectric response. Their presence should also give rise to a family of interfacial phase transitions in solutions of LCPs in nematic solvents. In turn, these are of interest in the design of liquid-crystalline displays. Hairpins in LCPs are superficially reminiscent of similar configurations in proteins and in homopolymers that undergo fold crystallization. These similarities are misleading because hairpins in proteins are permanent structures due to the chemical bonds. The folds in crystalline polymers are also fixed structures. In marked contrast, hairpin defects are mobile topological excitations that are created and annihilated continuously. Our emphasis in this article is on main-chain, semiflexible, nematic LCPs, consisting of mesogenic monomers joined by flexible spacer chains (Figure la). These polymers combine the orientational order of monomeric nematics with the flexibility and randomness inherent in polymers. The appearance of an oriented, nematic phase can be controlled either by temperature or by concentration.

Type
Defects in Polymers
Copyright
Copyright © Materials Research Society 1995

Access options

Get access to the full version of this content by using one of the access options below. (Log in options will check for institutional or personal access. Content may require purchase if you do not have access.)

References

1.Kléman, M., Points, Lines and Walls in Liquid Crystals, Magnetic Systems and Various Ordered Media (J. Wiley, Chichester, NY, 1983).Google Scholar
2.de Gennes, P.G. and Prost, J., The Physics of Liquid Crystals (Clarendon Press, Oxford, 1993).CrossRefGoogle Scholar
3.de Gennes, P.G., in Polymer Liquid Crystals, edited by Ciferri, A., Krigbaum, W.R., and Meyer, R. (Academic Press, New York, 1982).Google Scholar
4.Gunn, J.M.F. and Warner, M., Phys. Rev. Lett. 58 (1987) p. 393; M. Warner, J.M.F. Gunn, and A.B. Baumgartner, J. Phys. A: Math. Gen. 18 (1985) p. 3,007.CrossRefGoogle Scholar
5.Halperin, A. and Williams, D.R.M., Europhys. Lett. 20 (1992) p. 601; D.R.M. Williams and A. Halperin, Macromolecules 26 (1993) p. 4,208.CrossRefGoogle Scholar
6.Williams, D.R.M. and Halperin, A., Europhys. Lett. 19 (1992) p. 693; A. Halperin and D.R.M. Williams, Europhys. Lett. 21 (1993) p. 575; D.R.M. Williams and A. Halperin, Macromolecules 26 (1993) p. 2,025.CrossRefGoogle Scholar
7.Meyer, R.B., in Polymer Liquid Crystals, edited by Ciferri, A., Krigbaum, W.R., and Meyer, R. (Academic Press, New York, 1982).Google Scholar
8.Williams, D.R.M. and Warner, M., J. Phys. France 51 (1990) p. 317; D.R.M. Williams and M. Warner, in Computer Simulation of Polymers, edited by J. Roe (Prentice Hall, Englewood Cliffs, NJ, 1991).CrossRefGoogle Scholar
9.Khokhlov, A.R. and Semenov, A.N., J. Phys. A 15 (1982) p. 1,361.Google Scholar
10.Halperin, A. and Williams, D.R.M., Discuss. Faraday Soc. 98 (1994) p. 349.Google Scholar
11.Li, M.H., Brulet, A., Davidson, P., Keller, P., and Cotton, J.P., Phys. Rev. Lett. 70 (1993) p. 2,297.CrossRefGoogle Scholar
12.Williams, D.R.M. and Halperin, A., Phys. Rev. Lett. 71 (1993) p. 1,557.CrossRefGoogle Scholar
13.Williams, D.R.M. and Halperin, A., J. Phys. France II 3 (1993) p. 69.Google Scholar
14.Williams, D.R.M., J. Phys. A 24 (1991) p. 4,427.Google Scholar