Statistical models of elasticity in main chain and smectic liquid ...

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144 BIBLIOGRAPHY[99] E. Gebhard and R. Zentel. Ferroelectric liquid crystalline elastomers,2. variation of mesogens and network density. Macromol. Chem. Phys.,201:911, 2000.[100] H. Skupin, F. Kremer, S. Shilov, W. Lehmann, H. Brodowsky, E. Gebhard,and R. Zentel. Structure and mobility in ferroelectric liquid crystallineelastomers. J. Macromol. Sci. -Phys., B, 38:709, 1999.[101] H. Skupin, F. Kremer, S. V. Shilov, P. Stein, and H. Finkelmann. Timeresolvedftir spectroscopy on structure and mobility of single crystal ferroelectricliquid crystalline elastomers. Macromolecules, 32:3746, 1999.[102] S. Shilov, E. Gebhard, H. Skupin, R. Zentel, and F. Kremer. Electricfield-inducedsegmental reorientation in ferroelectric liquid crystallinepolymers and elastomers. Macromolecules, 32:1570, 1999.[103] W.Lehmann,H.Skupin,C.Tolksdorf,E.Gebhard,R.Zentel, P.Krüger,M. Lösche, and F. Kremer. Giant lateral electrostriction in ferroelectricliquid-crystalline elastomers. Nature, 410:447, 2001.[104] I. A. Rousseau and P. T. Mather. Shape memory effect exhibited bysmectic C liquid crystalline elastomers. J. Am. Chem. Soc., 125:15300,2003.[105] O. Stenull and T. C Lubensky. Phase transitions and soft elasticity ofsmectic elastomers. Phys. Rev. Lett., 94:018304, 2005.
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iStatistical models of elasticity i
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AcknowledgementsDuring the course o
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viiiCONTENTS5 Soft elasticity of sm
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2 CHAPTER 1. INTRODUCTION1.2 Neo-cl
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4 CHAPTER 1. INTRODUCTIONticular in
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Chapter TwoThe elasticity of hairpi
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2.1. INTRODUCTION 9Fig. 2.1. This b
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2.2. MODEL OF HAIRPIN CHAINS 11nFig
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2.2. MODEL OF HAIRPIN CHAINS 13za)
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2.2. MODEL OF HAIRPIN CHAINS 15in
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2.2. MODEL OF HAIRPIN CHAINS 17The
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2.2. MODEL OF HAIRPIN CHAINS 1910.8
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2.2. MODEL OF HAIRPIN CHAINS 21This
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2.2. MODEL OF HAIRPIN CHAINS 23f g
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2.3. NON-AFFINE DEFORMATION MODEL 2
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2.4. HAIRPIN CHAIN NETWORK FREE ENE
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2.4. HAIRPIN CHAIN NETWORK FREE ENE
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2.5. CONCLUSIONS 35to their limit
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2.A. GEOMETRY OF A HAIRPIN AT ZERO
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2.B. UNDULATING CHAIN STATISTICS 39
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2.C. COUNTING CONFIGURATIONS BY IND
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2.C. COUNTING CONFIGURATIONS BY IND
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2.D. INTERPRETATION OF FN 452.D Int
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2.E. SPRING CONSTANT OF AN EXTENDED
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50 CHAPTER 3. POLARISATION OF CHIRA
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Chapter FourThe elasticity of smect
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4.1. INTRODUCTION 83wherer 12 is th
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4.1. INTRODUCTION 85HzyxGlobal rota
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4.1. INTRODUCTION 87Figure 4.3: The
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4.1. INTRODUCTION 89−D 2[(v (a)xz
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4.2. MICROSCOPIC, FINITE DEFORMATIO
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Page 107 and 108: 4.3. FINITE DEFORMATION EXAMPLES 97
Page 123 and 124: 4.4. COMPARISON WITH EXPERIMENT 113
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Page 127: 4.5. CONCLUSIONS 117formation in th
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Page 147 and 148: Bibliography[1] P. J. Flory. Statis
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Page 151 and 152: 141[58] W. L. McMillan. Measurement
Page 153: 143[86] L. Golubovic and T. C. Lube
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