Topological Invariants and Moduli of Gorenstein Singularities
Sergey Natanzon and Anna Pratoussevitch
Journal of Singularities
volume 7 (2013), 61-87
Received: 10 March 2013.
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Abstract:
We describe all connected components of the space of hyperbolic Gorenstein quasi-homogeneous surface singularities. We prove that any connected component is homeomorphic to a quotient of R^d by a discrete group.
Keywords:
Gorenstein singularities, Q-Gorenstein singularities, quasi-homogeneous surface singularities, higher spin structures, moduli spaces, Arf functions, lifts of Fuchsian groups
Mathematical Subject Classification:
Primary 32S25, 14H60, 30F35; Secondary 30F60
Author(s) information:
Sergey Natanzon | Anna Pratoussevitch |
National Research University Higher School of Economics | Department of Mathematical Sciences |
Vavilova Str. 7 | University of Liverpool |
117312 Moscow, Russia | Liverpool L69-7ZL, UK |
email: natanzon@mccme.ru | email: annap@liv.ac.uk |