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|    Message 73 of 1,955    |
|    Martin Brazda to JinSoo Kim    |
|    Re: Is there a fast and simple rigid gra    |
|    21 Sep 03 06:05:15    |
      XPost: comp.ai.neural-nets, sci.image.processing       From: loerge@gmx.at              JinSoo Kim wrote:       > Hi,...       >       > I want to develop a fast and simple rigid graph matching algorithm.       > Let me explain the problem first..       >       > There is a rigid graph with 40-80 nodes. The 'rigid' means that the       > positions       > of all nodes are not changed significantly. It can change its position       > only slightly. (In my research, such a graph is the minutiae in the       > fingerprint       > image.)       >       > The whole graph can be rotated or translated. (For example, when       > somebody press his fingerprint on the fingerprint image sensor, the       > fingerprint image may       > be rotated or translated)       >       > And some nodes may be lost or some spurious nodes may be added.       > Sometimes, two graphs which are to be compared may have small area of       > common       > subgraph.       >       > In this case, is there any known fast, simple and efficient algorithm       > which measures the similarity of the two graphs?       > Any pointing to the references will be much appreciated.       >       > Thanks in advance...              i've recently read an article about recognition of fingerprints using       the frequency content of turning functions of the minutiae. something in       citeseer (http://citeseer.nj.nec.com/cs) i guess. might be worth a try.              [ comp.ai is moderated. To submit, just post and be patient, or if ]       [ that fails mail your article to |
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