The Maximal Number of Transverse Self-Intersections of Geodesics ...

iNum(W,"number");
1
> iNum(W,"graph");
1.6
1.4
1.2
1
0.8
0.6
0.4
0.2
–1 –0.8 –0.4 0 0.2 0.4 0.6 0.8 1
x
References
[DIW]
Susan Dziadosz, Thomas Insel, Peter Wiles. Geodesics with Two Self-Intersections
on the Punctured Torus. Proceedings of the REU Program in Mathematics. Oregon
State University. September 1994.
[C] David J. Crisp. The Markoff Spectrum and Geodesics on the Punctured Torus,
PhD Theses. University of Adelaide, 1993.
[CDGISW] D. Crisp, S. Dziadosz, D. Garity, T. Insel, T. Schmidt, and P. Wiles. Closed
Curves and Geodesics with Two Self-Intersections on the Punctured Torus. Mh.
Math. 125, 189-209 (1998).
[BCK]
MandeButler,JeanneCarton,EmilKraft. Geodesics with Three Intersections on
the Punctured Torus. Proceedings of the REU Program in Mathematics. Oregon
State University. September 1995.
[CR] Bobbe Cooper and Eric Rowland. On Equivalent Words in the Free Group on
Two Generators. Proceedings of the REU Program in Mathematics. Oregon State
University. August 2002.
[H]
Kevin Hare. Fixed Point Iteration in Maple.
http://www.cecm.sfu.ca/~kghare/numeric/fixed_point.html.
Accessed 08/07/2002.
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