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Cover Chapter I Introduction I.I NLCs confined in spherical droplets 1.2 NLSx confined in cylindrical cavities 1.3 Aims of this research Chapter 2 Theory 2.1 Continuum theory 2.1.1 Free energy andEuler-Lagrange equations 2.1.2 Boundary conditions 2,2 Numerical method 2,2,1 The finite difference method and the relaxation method. 2.2.2 The strategy of finding the most stable director field Chapter 3 Simulations of Optical Patterns 3.1 Jones matrix formulation 3.2 Optical patterns of white light Chapter 4 Theoretical Results and Discussion 4.1 Analytical studies on one-elastic-constant case 4.1.1 Closed regular cavity 4,1.2 Closed conical cavity 4.2 Numerical studies on three-elastic-constants case 4.2.1 Electric field induced transitions of the director fields 4.2.1.1 4.2.1.2 4.2.2 Dependency of the transition sequence on K11/K-33 4.2.3 Dependency of the transition sequence on K22/K33 4.2.4 Dependency of the transition on eO△E/K33 4.2.5 Dependency of the transition on the aspect ratio 4.3 Topological considerations Chapter 5 Experimental Results and Discussion 5.1 Sample preparation 5.2 Observation and discussion 5.2.1 Observation method 5.2.2 Electric field induced variations of textures 5.2.3 Cylindrical symmetry of the director fields 5.2.4 Brightness and color of textures 5.2.5 Observation in cavities with different aspect ratios 5.2.6 Degenerate states of textures Chapter 6 Conclusions References Appendix 1 Flow chart of numerical simulation of director field Appendix 2 Program of numerical simulation of optical patterns Appendix 3 Physical properties ofZL114627 Appendix 4 Physical properties of MBBA
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