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Convex Digital Solids.
MARYLAND UNIV COLLEGE PARK DEPT OF COMPUTER SCIENCE
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A definition of convexity of digital solids is introduced. Then it is proved that a digital solid is convex if and only if it has the chordal triangle property. Other geometric properties which characterize convex digital regions are shown to be only necessary, but not sufficient, conditions for a digital solid to be convex. An efficient algorithm is presented that determined whether or not a digital solid is convex. Author
APPROVED FOR PUBLIC RELEASE