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• W2619678694 abstract "In this paper we complete the topological description of the space of representations of the fundamental group of a punctured surface in SL(2,R) with prescribed behavior at the punctures and nonzero Euler number, following the strategy employed by Hitchin in the unpunctured case and exploiting Hitchin-Simpson correspondence between flat bundles and Higgs bundles in the parabolic case. This extends previous results by Boden-Yokogawa and Nasatyr-Steer. A relevant portion of the paper is intended to give an overview of the subject." @default.
• W2619678694 created "2017-06-05" @default.
• W2619678694 creator A5002071723 @default.
• W2619678694 date "2016-07-15" @default.
• W2619678694 modified "2023-09-27" @default.
• W2619678694 title "Topology of representation spaces of surface groups in PSL(2,R) with assigned boundary monodromy and nonzero Euler number" @default.
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