Connecting Polygonizations via Stretches and Twangs

Computer Science – Computational Geometry

Scientific paper

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15 pages, 14 figures, 3 appendices

Scientific paper

We show that the space of polygonizations of a fixed planar point set S of n
points is connected by O(n^2) ``moves'' between simple polygons. Each move is
composed of a sequence of atomic moves called ``stretches'' and ``twangs''.
These atomic moves walk between weakly simple ``polygonal wraps'' of S. These
moves show promise to serve as a basis for generating random polygons.

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