QUANTIZATION OF A MODULI SPACE OF PARABOLIC HIGGS BUNDLES
Author(s):
INDRANIL BISWAS School of Mathematics, Tata Institute of
Fundamental Research, Homi Bhabha Road, Bombay 400005, India AVIJIT MUKHERJEE Max-Planck-Institute for Mathematics in
the Sciences, Inselstr. 22-26, D-04103 Leipzig, Germany
History:
Received 1 February 2004
Abstract:
Let
be a moduli space of stable parabolic Higgs bundles of rank two over a
Riemann surface X. It is a smooth variety defined over
equipped with a
holomorphic symplectic form. Fix a projective structure
on X.
Using , we
construct a quantization of a certain Zariski open dense subset
of the symplectic variety
.
be a moduli space of stable parabolic Higgs bundles of rank two over a
Riemann surface X. It is a smooth variety defined over
equipped with a
holomorphic symplectic form. Fix a projective structure
on X.
Using 
, we
construct a quantization of a certain Zariski open dense subset
of the symplectic variety
.
