Huber's theorem for hyperbolic orbisurfaces.pdf (182.61 kB)
Huber's theorem for hyperbolic orbisurfaces
journal contribution
posted on 2013-06-14, 08:36 authored by Emily B. Dryden, Alexander StrohmaierWe show that for compact orientable hyperbolic orbisurfaces, the Laplace spectrum determines the length spectrum as well as the number of singular points of a given order. The converse also holds, giving a full generalization of Huber's theorem to the setting of compact orientable hyperbolic orbisurfaces.
History
School
- Science
Department
- Mathematical Sciences
Citation
DRYDEN, E.B. and STROHMAIER, A., 2009. Huber's theorem for hyperbolic orbisurfaces. Canadian Mathematical Bulletin, 52 (1), pp. 66 - 71.Publisher
© Canadian Mathematical SocietyVersion
- SMUR (Submitted Manuscript Under Review)
Publication date
2009Notes
This article was published in the Canadian Mathematical Bulletin [© Canadian Mathematical Society] and the definitive version is available at: http://dx.doi.org/10.4153/CMB-2009-008-0ISSN
0008-4395Publisher version
Language
- en