Abstract. Using the framework of quasi-Hamiltonian actions, we compute the obstruction to prequantization for the moduli space of flat PU(p)-bundles over a compact orientable surface with prescribed holonomies around boundary components, where p> 2 is prime. Key words: quantization; moduli space of flat connections; parabolic bundles 2010 Mathematics Subject Classification: 53D50; 53D30
Abstract. Let M be the moduli space of irreducible flat P SL(2, R) connections on a punctured surfac...
AbstractIn earlier papers we constructed a Hamiltonian torus action on an open dense set in the modu...
Using the space of holomorphic symmetric tensors on the moduli space of stable bundles over a Rieman...
This thesis studies the pre-quantization of quasi-Hamiltonian group actions from a cohomological vi...
Abstract. We initiate a study of the geometric quantization of Chern-Simons gauge the-ory on Riemann...
For a compact Riemann surface X of genus g> 1, Hom(pi1(X),PU(p, q))/PU(p, q) is the moduli space ...
Abstract. Using the L2-norm of the Higgs field as a Morse function, we count the number of connected...
Abstract. We give simple explicit formulas for deformation quantization of Poisson-Lie groups and of...
We give simple explicit formulas for deformation quantization of Poisson–Lie groups and of similar P...
International audienceThis paper is a companion to [Pa-To]. We study the moduli functor of flat bund...
Using the formalism of discrete quantum group gauge theory, one can construct the quantum algebras o...
Abstract. Let MsH be a moduli space of stable parabolic Higgs bundles of rank two over a Riemann sur...
We extend known prequantization procedures for Poisson and presym- plectic manifolds by defining the...
We classify principal bundles on a compact Riemann surface. A moduli space for semistable principal ...
International audienceLet $\mathcal{M}$ be a moduli space of polystable rank 2-bundles bundles with...
Abstract. Let M be the moduli space of irreducible flat P SL(2, R) connections on a punctured surfac...
AbstractIn earlier papers we constructed a Hamiltonian torus action on an open dense set in the modu...
Using the space of holomorphic symmetric tensors on the moduli space of stable bundles over a Rieman...
This thesis studies the pre-quantization of quasi-Hamiltonian group actions from a cohomological vi...
Abstract. We initiate a study of the geometric quantization of Chern-Simons gauge the-ory on Riemann...
For a compact Riemann surface X of genus g> 1, Hom(pi1(X),PU(p, q))/PU(p, q) is the moduli space ...
Abstract. Using the L2-norm of the Higgs field as a Morse function, we count the number of connected...
Abstract. We give simple explicit formulas for deformation quantization of Poisson-Lie groups and of...
We give simple explicit formulas for deformation quantization of Poisson–Lie groups and of similar P...
International audienceThis paper is a companion to [Pa-To]. We study the moduli functor of flat bund...
Using the formalism of discrete quantum group gauge theory, one can construct the quantum algebras o...
Abstract. Let MsH be a moduli space of stable parabolic Higgs bundles of rank two over a Riemann sur...
We extend known prequantization procedures for Poisson and presym- plectic manifolds by defining the...
We classify principal bundles on a compact Riemann surface. A moduli space for semistable principal ...
International audienceLet $\mathcal{M}$ be a moduli space of polystable rank 2-bundles bundles with...
Abstract. Let M be the moduli space of irreducible flat P SL(2, R) connections on a punctured surfac...
AbstractIn earlier papers we constructed a Hamiltonian torus action on an open dense set in the modu...
Using the space of holomorphic symmetric tensors on the moduli space of stable bundles over a Rieman...