# A gauge theoretic aspects of parabolic bundles over Klein surfaces

 dc.contributor.author Amrutiya, Sanjay dc.contributor.author Jaiswal, Ayush dc.date.accessioned 2022-02-22T14:07:48Z dc.date.available 2022-02-22T14:07:48Z dc.date.issued 2022-02 dc.identifier.citation Amrutiya, Sanjay and Jaiswal, Ayush, "A gauge theoretic aspects of parabolic bundles over Klein surfaces", arXiv, Cornell University Library, DOI: arXiv:2202.06210, Feb. 2022. en_US dc.identifier.issn dc.identifier.uri http://arxiv.org/abs/2202.06210 dc.identifier.uri https://repository.iitgn.ac.in/handle/123456789/7545 dc.description.abstract In this article, we study the gauge theoretic aspects of real and quaternionic parabolic bundles over a real curve (X,?X), where X is a compact Riemann surface and {\sigma}X is an anti-holomorphic involution. For a fixed real or quaternionic structure on a smooth parabolic bundle, we examine the orbits space of real or quaternionic connection under the appropriate gauge group. The corresponding gauge-theoretic quotients sit inside the real points of the moduli of holomorphic parabolic bundles having a fixed parabolic type on a compact Riemann surface X. dc.description.statementofresponsibility by Sanjay Amrutiya and Ayush Jaiswal dc.format.extent dc.language.iso en_US en_US dc.publisher Cornell University Library en_US dc.subject Algebraic Geometry en_US dc.subject Differential Geometry en_US dc.subject Parabolic bundles en_US dc.subject Klein surfaces en_US dc.subject Riemann surface en_US dc.title A gauge theoretic aspects of parabolic bundles over Klein surfaces en_US dc.type Pre-Print en_US dc.relation.journal arXiv
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