Triangular billiards surfaces and translation covers

Graduate Thesis Or Dissertation

Public Deposited

Citeable URL: https://ir.library.oregonstate.edu/concern/graduate_thesis_or_dissertations/fj236577v

Descriptions

Attribute Name	Values
Creator	Schmurr, Jason Peter
Abstract	We identify all translation covers among triangular billiards surfaces. Our main tools are the J-invariant of Kenyon and Smillie and a property of triangular billiards surfaces, which we call fingerprint type, that is invariant under balanced translation covers.
License	All rights reserved
Resource Type	Dissertation
Date Available	2008-12-18T13:38:00+00:00
Date Issued	2008-12-02
Degree Level	Doctoral
Degree Name	Doctor of Philosophy (Ph.D.)
Degree Field	Mathematics
Degree Grantor	Oregon State University
Commencement Year	2009
Advisor	Schmidt, Thomas A.
Committee Member	Rossignol, Philippe Dray, Tevian Garity, Dennis Flahive, Mary
Academic Affiliation	Mathematics
Non-Academic Affiliation	Oregon State University. Graduate School
Subject	Differentiable dynamical systems
Rights Statement	In Copyright
Publisher	Oregon State University
Peer Reviewed	No
Language	English [eng]
Replaces	http://hdl.handle.net/1957/9950

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