Yurttas, S. Oyku2024-04-242024-04-2420130025-5645https://doi.org/10.2969/jmsj/06541153https://hdl.handle.net/11468/19018We give a recipe to compute the geometric intersection number of an integral lamination with a particular type of integral lamination on an n-times punctured disk. This provides a way to find the geometric intersection number of two arbitrary integral laminations when combined with an algorithm of Dynnikov and Wiest.eninfo:eu-repo/semantics/openAccessGeometric IntersectionDynnikov CoordinatesGeometric intersection of curves on punctured disksGeometric intersection of curves on punctured disksArticle65411531168WOS:0003304174000072-s2.0-8489095720310.2969/jmsj/06541153Q2Q2