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Seminar Announcement
These events are organized by various sub-sets of the IEEE Toronto Section. The contact person listed below is the volunteer who has arranged this event. Please use the e-mail link provided if you have any questions, suggestions, or concerns.

Title Knot Theory and its Applications (slides)
Speaker Ortho Flint, Ph. D.
Department of Mathematics,
University of Western Ontario,
London, Ontario
Day and Time Thursday, October 11, 2007, 6:30 p.m. – 9:00 p.m.
Location Room BA B025 (basement)
Bahen Centre for Information Technology
University of Toronto - St. George Campus
40 St. George Street  map - code BA
Organizers IEEE Toronto Computer Chapter, IEEE Toronto Engineering in Medicine & Biology Chapter
Contact Dennis
IEEE members and guests are welcome, no registration required.
Abstract

This talk will be an introduction to the mathematical theory of knots, including Reidemeister moves, group codes and a complete invariant for a prime alternating  knot or link. Knots are mathematical abstractions of the topological properties of  knotting phenomena in Nature. The applications of knot theory include the analysis of biological systems, nanorobotics, statistical mechanics and so on. It is clear that Nature knows its topology and that knotting is not an undesirable consequence for long-chain molecules in a compactified space but rather the contrary, hence knot theory is  a necessary tool for today's biologists and chemists who study or build such structures.

Biography

Ortho Flint was a professional artist living abroad throughout the nineties which culminated with original work in pure mathematics. He received a M.A. in mathematics (2003) and a Ph.D. in mathematics (2007) from the University of Western Ontario. He is currently working on the proof of his alternate formulation of the Four Colour Theorem. His research interests include Knot theory, Graph theory, Combinatorics, Complexity theory and Geometry.

For details about his research go to
http://www.math.uwo.ca/~dsmith6/website.html

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