Finite-dimensional construction of self-duality and related moduli spaces over a closed Riemann surface as stratified holomorphic symplectic spaces

Abstract

In terms of appropriate extended moduli spaces, we develop a finite-dimensional construction of the self-duality and related moduli spaces over a closed Riemann surface as stratified holomorphic symplectic spaces by singular finite-dimensional holomorphic symplectic reduction.

26 pages

References in corpus (3)

• Gauge Theory And Wild Ramification
• A hyperkahler structure on the cotangent bundle of a complex Lie group
• Yang-Mills moduli spaces over an orientable closed surface via Fréchet reduction