Path: utzoo!utgpu!news-server.csri.toronto.edu!cs.utexas.edu!swrinde!zaphod.mps.ohio-state.edu!pacific.mps.ohio-state.edu!linac!att!pacbell.com!ucsd!ucbvax!NAZGUL.PHYSICS.MCGILL.CA!loki From: loki@NAZGUL.PHYSICS.MCGILL.CA (Loki Jorgenson Rm421) Newsgroups: comp.sys.sgi Subject: generating Voronoi polygons Message-ID: <9101190311.AA08355@nazgul.physics.mcgill.ca> Date: 19 Jan 91 03:11:31 GMT Sender: daemon@ucbvax.BERKELEY.EDU Organization: The Internet Lines: 25 I am looking for IRIS-users who have tackled a particular problem already and can give me a leg up on it. Specifically, I am looking for software to generate Voronoi polygons (also known as Dirichlet tesselations) from a set of generating points in two dimensions. Ideally, the code would be written in FORTRAN (although C would be fine) and include graphics and some sort of interactive capability. However, any portion of the required algorithms would be appreciated. Briefly, each Voronoi polygon represents the set of points in a plane which are closer to one particular generating point than any other. The generating points are, in general, randomly positioned in the plane, although the case of a regular lattice would be what is known as the Wigner-Seitz cell ( physic's terminology). If anyone is aware of any code which has been written in complete or partial form, please Email me the info. Thanks, __ __ Loki Jorgenson / / \ \ node: loki@Physics.McGill.CA Grad, Systems Manager / ////// \\\\\\ \ BITNET: PY29@MCGILLA Physics, McGill University \ \\\\\\ ////// / fax: (514) 398-8434 Montreal Quebec CANADA \_\ /_/ phone: (514) 398-7027