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

Fuente: arXiv
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Main Author: Huebschmann, Johannes
Format: Preprint
Published: 2021
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author Huebschmann, Johannes
author_facet Huebschmann, Johannes
contents 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.
format Preprint
id arxiv_https___arxiv_org_abs_2108_01016
institution arXiv
publishDate 2021
record_format arxiv
spellingShingle Finite-dimensional construction of self-duality and related moduli spaces over a closed Riemann surface as stratified holomorphic symplectic spaces
Huebschmann, Johannes
Differential Geometry
Algebraic Geometry
53D30 14D21 14L24 14H60 32S60 53D17 53D20 53D50 58D27 81T13
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.
title Finite-dimensional construction of self-duality and related moduli spaces over a closed Riemann surface as stratified holomorphic symplectic spaces
topic Differential Geometry
Algebraic Geometry
53D30 14D21 14L24 14H60 32S60 53D17 53D20 53D50 58D27 81T13
url https://arxiv.org/abs/2108.01016