Michael Lennox Wong
Current Organizations / Institutes
The organizations/institutes from the scholar's latest article
Research Subjects
Michael Lennox Wong has a total of 2 co-authors. Here are the top co-authors by number of shared publications:
- Indranil Biswas
Department of Mathematics, Shiv Nadar University, Greater Noida, India
3 shared publications - Souradeep Majumder
School of Mathematics, Tata Institute of Fundamental Research, Homi Bhabha Road, Mumbai 400005, India
3 shared publications
Latest Publications
- Open Access
Root stacks, principal bundles and connections
We investigate principal bundles over a root stack. In case of dimension one, we generalize the criterion of Weil and Atiyah for a principal bundle to have an algebraic connection.
Open AccessRoot stacks, principal bundles and connections
We investigate principal bundles over a root stack. In case of dimension one, we generalize the criterion of Weil and Atiyah for a principal bundle to have an algebraic connection.
- 27 March 2012
- Published by Elsevier in Bulletin des Sciences Mathématiques
- Vol. 136 (4) , 369-398
Root stacks, principal bundles and connections
- 27 March 2012
- Published by Elsevier in Bulletin des Sciences Mathématiques
- Vol. 136 (4) , 369-398
Root stacks, principal bundles and connections
- 16 February 2012
- Published by Elsevier in Journal of Geometry and Physics
- Vol. 62 (6) , 1397-1413
An interpretation of some Hitchin Hamiltonians in terms of isomonodromic deformation
- 16 February 2012
- Published by Elsevier in Journal of Geometry and Physics
- Vol. 62 (6) , 1397-1413
An interpretation of some Hitchin Hamiltonians in terms of isomonodromic deformation
- Open Access
Hecke Modifications, Wonderful Compactifications and Moduli of Principal Bundles
In this paper, we obtain parametrizations of the moduli space of principal bundles over a compact Riemann surface using spaces of Hecke modifications in several cases. We begin with a discussion of Hecke modifications for principal bundles and give constructions of "universal" Hecke modifications of a fixed bundle of fixed type. This is followed by an overview of the construction of the "wonderful," or De Concini--Procesi, compactification of a semi-simple algebraic group of adjoint type. The compactification plays an important role in the deformation theory used in constructing the parametrizations. A general outline to construct parametrizations is given and verifications for specific structure groups are carried out.
Open AccessHecke Modifications, Wonderful Compactifications and Moduli of Principal Bundles
In this paper, we obtain parametrizations of the moduli space of principal bundles over a compact Riemann surface using spaces of Hecke modifications in several cases. We begin with a discussion of Hecke modifications for principal bundles and give constructions of "universal" Hecke modifications of a fixed bundle of fixed type. This is followed by an overview of the construction of the "wonderful," or De Concini--Procesi, compactification of a semi-simple algebraic group of adjoint type. The compactification plays an important role in the deformation theory used in constructing the parametrizations. A general outline to construct parametrizations is given and verifications for specific structure groups are carried out.
- Open Access
Orthogonal and Symplectic Parabolic Bundles
We investigate orthogonal and symplectic bundles with parabolic structure, over a curve.
Open AccessOrthogonal and Symplectic Parabolic Bundles
We investigate orthogonal and symplectic bundles with parabolic structure, over a curve.