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Self-intersection numbers of curves in the doubly-punctured plane

, and . (2010)cite arxiv:1001.4568 Comment: 15 pages, 8 figures.

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Self-Intersection Numbers of Curves in the Doubly Punctured Plane., and . Experimental Mathematics, 21 (1): 26-37 (2012)Self-intersection numbers of curves on the punctured torus, and . (2009)cite arxiv:0901.2974 Comment: 39 pages, 8 figures.Self-intersections are empirically Gaussian. (2010)cite arxiv:1011.6085 Comment: 2 pages, 1 figure.Self-Intersection Numbers of Curves on the Punctured Torus., and . Experimental Mathematics, 19 (2): 129-148 (2010)Experiments Suggesting That the Distribution of the Hyperbolic Length of Closed Geodesics Sampling by Word Length Is Gaussian., , and . Experimental Mathematics, 22 (4): 367-371 (2013)Rotation Sets for orbits of Degree One Circle Maps., , and . Int. J. Bifurc. Chaos, 12 (2): 429-437 (2002)Algebraic characterization of simple closed curves via Turaev's cobracket, and . (2010)cite arxiv:1009.2620 Comment: 15 pages, 2 figures.Self-intersection numbers of curves in the doubly-punctured plane, and . (2010)cite arxiv:1001.4568 Comment: 15 pages, 8 figures.Self-Intersection Numbers of Length-Equivalent Curves on Surfaces.. Experimental Mathematics, 23 (3): 271-276 (2014)