Morphology of Nematic and Smectic Vesicles
arXiv:1108.4763 · doi:10.1073/pnas.1115684109
Abstract
Recent experiments on vesicles formed from block copolymers with liquid-crystalline side-chains reveal a rich variety of vesicle morphologies. The additional internal order ("structure") developed by these self-assembled block copolymer vesicles can lead to significantly deformed vesicles as a result of the delicate interplay between two-dimensional ordering and vesicle shape. The inevitable topological defects in structured vesicles of spherical topology also play an essential role in controlling the final vesicle morphology. Here we develop a minimal theoretical model for the morphology of the membrane structure with internal nematic/smectic order. Using both analytic and numerical approaches, we show that the possible low free energy morphologies include nano-size cylindrical micelles (nano-fibers), faceted tetrahedral vesicles, and ellipsoidal vesicles, as well as cylindrical vesicles. The tetrahedral vesicle is a particularly fascinating example of a faceted liquid-crystalline membrane. Faceted liquid vesicles may lead to the design of supra-molecular structures with tetrahedral symmetry and new classes of nano-carriers.
7 pages, 3 figures
References in corpus (5)
Cited by in corpus (16)
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- Particle-resolved topological defects of smectic colloidal liquid crystals in extreme confinement
- Structural Landscapes in Geometrically Frustrated Smectics
- Liquid Crystalline Polymer Vesicles: Thermotropic Phases in Lyotropic Structures
- Liquid crystals of hard rectangles on flat and cylindrical manifolds
- Nonlinear elastic model for faceting of vesicles with soft grain boundaries
- Thick smectic shells
- Hyperbolic Interfaces
- Forming a cube from a sphere with tetratic order
- Shapes and singularities in triatic liquid crystal vesicles
- Curvature-driven stability of defects in nematic textures over spherical disks
- Deformation and chaining of flexible shells in a nematic solvent
- Topology and ground state degeneracy of tetrahedral smectic vesicles
- Vortex interaction on curved surfaces
- Active smectics on a sphere
- Stability of topological wall defects on spheres with n-atic order