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KNOTS IN WASHINGTON XXI: Skein modules, Khovanov homology and Hochschild homology
December 9-11, 2005
George Washington University
Washington, DC, USA

Organizers
Jozef H. Przytycki (GWU), Yongwu Rong (GWU), Alexander Shumakovitch (GWU)

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Integral Bases for Certain TQFT-Modules of the Torus
by
Khaled Qazaqzeh
Louisiana State University

Gilmer and Masbaum, extending the work with van Wamelen in genus one, found explicitly bases for naturally defined lattices over a ring of algebraic integers in the SO(3)-TQFT-modules of surfaces at roots of unity of odd prime order. We find similar bases for the SU(2)-TQFT- modules of the torus.

Paper reference: arXiv:math.GT/0509565

Date received: November 30, 2005

Copyright © 2005 by the author(s). The author(s) of this work and the organizers of the conference have granted their consent to include this abstract in Topology Atlas. Document # carw-13.