Knot at Lunch: Difference between revisions

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* Drinfel'd's theorem on special derivations (see Drinfel'd's ''On quasitriangular Quasi-Hopf algebras and a group closely connected with <math>\operatorname{Gal}(\bar{{\Bbb Q}}/{\Bbb Q})</math>'', Leningrad Math. J. '''2''' (1991) 829-860, though I wouldn't be surprised if the theorem is actually older).
* Drinfel'd's theorem on special derivations (see Drinfel'd's ''On quasitriangular Quasi-Hopf algebras and a group closely connected with <math>\operatorname{Gal}(\bar{{\Bbb Q}}/{\Bbb Q})</math>'', Leningrad Math. J. '''2''' (1991) 829-860, though I wouldn't be surprised if the theorem is actually older).
* Can you prove that <math>{\mathcal A}^\mbox{hor}</math> injects into <math>{\mathcal A}^\mbox{trees}</math>?
* Can you prove that <math>{\mathcal A}^\mbox{hor}</math> injects into <math>{\mathcal A}^\mbox{trees}</math>?

* Bracelets and the Goussarov filtration.


* Will anybody be interested in reporting on ''A Sequence of Degree One Vassiliev Invariants for Virtual Knots'', {{arXiv|0803.0754}}, by Allison Henrich?
* Will anybody be interested in reporting on ''A Sequence of Degree One Vassiliev Invariants for Virtual Knots'', {{arXiv|0803.0754}}, by Allison Henrich?

Revision as of 15:05, 5 February 2009

These are weekly over-lunch knot theory meetings held at the University of Toronto.

Future Agendas Queue

The below are possible agendas for future meetings, roughly ordered by priority. Though the general principle will remain, that the whims of the moment always trump long term planning.

  • Drinfel'd's theorem on special derivations (see Drinfel'd's On quasitriangular Quasi-Hopf algebras and a group closely connected with , Leningrad Math. J. 2 (1991) 829-860, though I wouldn't be surprised if the theorem is actually older).
  • Can you prove that injects into ?
  • Will anybody be interested in reporting on A Sequence of Degree One Vassiliev Invariants for Virtual Knots, arXiv:0803.0754, by Allison Henrich?
  • Will anybody be interested in reporting on Virtual Crossing Number and the Arrow Polynomial, arXiv:0810.3858, by Heather Dye and Louis Kauffman?
  • Will anybody be interested in reporting on Introduction to Graph-Link Theory, arXiv:0810.5522, by Denis P. Ilyutko and Vassily O. Manturov?
Knot at Lunch by Jana Archibald.jpg