Relay-Version: version B 2.10 5/3/83; site utzoo.UUCP Posting-Version: version B 2.10.2 9/18/84; site octopus.UUCP Path: utzoo!watmath!clyde!burl!ulysses!mhuxr!mhuxt!houxm!hjuxa!petsd!pesnta!pyramid!octopus!pete From: pete@octopus.UUCP (Pete Holzmann) Newsgroups: net.math,net.graphics Subject: Looking for 2D point fitting alg's: Rubber Sheet or BiLinear Message-ID: <191@octopus.UUCP> Date: Fri, 24-Jan-86 17:09:32 EST Article-I.D.: octopus.191 Posted: Fri Jan 24 17:09:32 1986 Date-Received: Sat, 25-Jan-86 09:37:20 EST Reply-To: pete@octopus.UUCP (Pete Holzmann) Organization: Octopus Enterprises, Cupertino, CA Lines: 22 Xref: watmath net.math:2716 net.graphics:1414 For a digitizing application, I'm looking for any good algorithms that can be used to generate a transformation function of (x,y) given a set of reference tranformations. E.g., I have N sets of (x,y) -> (x',y') values, and want a general way to come up with F(x,y) that gives (x',y') for any (x,y).p I've heard that applying a least squares fit to a polynomial in x,y,x^2,y^2 and xy gives a good fit, but haven't been able to figure out how to implement that in practical terms for my application: I keep getting results that don't work at all. Has anybody out there worked on problems like this? Any suggestions or reference sources I can go to? Thanks! -- OOO __| ___ Peter Holzmann, Octopus Enterprises OOOOOOO___/ _______ USPS: 19611 La Mar Court, Cupertino, CA 95014 OOOOO \___/ UUCP: {hplabs!hpdsd,pyramid}!octopus!pete ___| \_____ Phone: 408/996-7746