Hyperbolic Striping on Triply-Periodic Minimal Surfaces
39 mins 41 secs,
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Description: |
Evans, M (University of Erlangen-Nuremberg)
Thursday 27 February 2014, 09:30-10:15 |
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Created: | 2014-03-03 09:41 |
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Collection: | Foams and Minimal Surfaces |
Publisher: | Isaac Newton Institute |
Copyright: | Evans, M |
Language: | eng (English) |
Distribution: | World (downloadable) |
Explicit content: | No |
Aspect Ratio: | 16:9 |
Screencast: | No |
Bumper: | UCS Default |
Trailer: | UCS Default |
Abstract: | Co-authors: Stephen Hyde (Australian National Univeristy), Jacob Kirkensgaard (Univeristy of Copenhagen), Liliana de Campo (Australian National University)
High symmetry dense packings of trees and lines in the two-dimensional hyperbolic plane can be projected to triply-periodic minimal surfaces. The resulting three-dimensional structures are complex and entangled. A particular family of these patterns on the Gyroid can be used to describe the self assembly of a set of hierarchical and chiral multicontinuous network structures from Y-shaped ABC and ABD three-miktoarm star terpolymers, formed during numerical simulations. |
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