The all-geodesic furthest neighbor problem for simple polygons
SCG '87 Proceedings of the third annual symposium on Computational geometry
Computing the link center of a simple polygon
Discrete & Computational Geometry - ACM Symposium on Computational Geometry, Waterloo
Triangulating a simple polygon in linear time
Discrete & Computational Geometry
The Jordan-Scho¨nflies theorem and the classification of surfaces
American Mathematical Monthly
Minimum link paths in polygons and related problems
Minimum link paths in polygons and related problems
A Jordan–Brouwer Separation Theorem for Polyhedral Pseudomanifolds
Discrete & Computational Geometry - Special Issue Dedicated to the Memory of Victor Klee
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We give a tight upper bound for the polygonal diameter (a.k.a. link diameter) of the interior, resp. exterior, of a simple n-gon, n=3, in the plane as a function of n, and describe ann-gon (n=3) for which both upper bounds (for the interior and for the exterior) are attained simultaneously.