http://dx.doi.org/10.4153/CMB-2011-131-6
Canad. Math. Bull. 56(2013), 116-126
Published:2011-06-29 Printed: Mar 2013
Derek Krepski, Department of Mathematics and Statistics, McMaster University, Hamilton, ON
Features coming soon:
Citations (via CrossRef)
Tools:
Search Google Scholar:
Abstract
An explicit construction of a pre-quantum line bundle for the moduli
space of flat $G$-bundles over a Riemann surface is given, where $G$
is any non-simply connected compact simple Lie group. This work helps
to explain a curious coincidence previously observed between
Toledano Laredo's work classifying central extensions of loop groups
$LG$ and the author's previous work on the obstruction to
pre-quantization of the moduli space of flat $G$-bundles.
© Canadian Mathematical Society, 2013
|