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APN
2015
Springer

Applying Petri Nets to Approximation of the Euclidean Distance with the Example of SIFT

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Applying Petri Nets to Approximation of the Euclidean Distance with the Example of SIFT
Abstract. SIFT (Scale Invariant Feature Transform) is a complex image processing procedure for matching objects or patterns in images. Involving the computation of Euclidean distances in high dimensional space of many pairs of points and matching them against a threshold, this work proposes a speedup for the procedure utilizing colored Petri nets. Being sped up more pairs can be evaluated within reasonable time leading to better overall results.
Jan Henrik Röwekamp, Michael Haustermann
Added 16 Apr 2016
Updated 16 Apr 2016
Type Journal
Year 2015
Where APN
Authors Jan Henrik Röwekamp, Michael Haustermann
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