Excerpt from The Rectilinear Convex Skull Problem
The general problem is the following: given a simple polygon, the largest area convex polygon contained in it. I. Goodman [goo] called this the 'potato peeling problem'; he also posed the question of finding a finite algorithm for the problem. Independently, [woo] considered the problem, dubbing it the 'convex skull problem'. Recently, [0i gave a finiteness criteria for the largest convex included polygon and solved the problem in 0(n°log n) time. In this report, we investigate the rectilinear versions of this problem. Note that the finiteness of the convex skull problem in the rectilinear case is easy.
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