Configurations of curves and geodesics on surfaces

Mathematics – Geometric Topology

Scientific paper

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13 pages. Published copy, also available at http://www.maths.warwick.ac.uk/gt/GTMon2/paper11.abs.html

Scientific paper

We study configurations of immersed curves in surfaces and surfaces in
3-manifolds. Among other results, we show that primitive curves have only
finitely many configurations which minimize the number of double points. We
give examples of minimal configurations not realized by geodesics in any
hyperbolic metric.

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