2000 : The 3rd Revision Saturday, 02-Feb-2008 13:11:31 JST)

Voronoi diagrams (Automatic version)	Ordinary	Multiplicatively Weighted	Additively W	PW(additively Weighted Power)	Compoundly W	LW(L_{weight} norm)
Higher-order	HMW	HAW	HPW	HCW	HLW
Elliptic	Manhattan	Supremum	Karlsruhe	Farthest-point
HElliptic	HManhattan Farthest-Point Manhattan	HSupremum	HKarlsruhe
line-segment	line-segments sometimes cross each other	line-segments need to cross each other
Higher order line-segment	Higher order line-segment (segnebts sometimes cross each other)	Higher order line-segment (segments need to cross each other)
Area of Voronoi Region	Delaunay Tessellation	order-2 Delaunay	Order-3 Delaunay	Farthest Delaunay
Voronoi diagrams (Click version)	Ordinary	-
Higher-order
-	Manhattan	Supremum	Karlsruhe	Farthest-point
HManhattan Farthest-Point Manhattan	HSupremum	HKarlsruhe
Area of Voronoi Region	Delaunay Tessellation	order-2 Delaunay	Order-3 Delaunay	Farthest Delaunay

Multiplicatively weighted Voronoi diagram is drawn by using distance function d(p,p(i))
d(p,p(i))=dis(p,p(i))/w(i)
where dis is Euclidean distance and w(i) is the weight of p(i).
An edge are generally circular arc.
Java(mwvoro.java)
VB code(voromwexe.lzh)

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