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| Research article summary (published 30 Aug 2008): |
Global models for the orientation field of fingerprints: an approach based on quadratic differentials.
Full Abstract
Quadratic differentials naturally define analytic orientation fields on planar surfaces. We propose to model orientation fields of fingerprints by specifying quadratic differentials. Models for all fingerprint classes such as arches, loops and whorls are laid out. These models are parametrised by few, geometrically interpretable parameters which are invariant under Euclidean motions. We demonstrate their ability in adapting to given, observed orientation fields, and we compare them to existing models using the fingerprint images of the NIST Special Database 4. We also illustrate that these model allow for extrapolation into unobserved regions. This goes beyond the scope of earlier models for the orientation field as those are restricted to the observed planar fingerprint region. Within the framework of quadratic differentials we are able to verify analytically Penrose's formula for the singularities on a palm. Potential applications of these models are the use of their parameters as indices of large fingerprint databases, as well as the definition of intrinsic coordinates for single fingerprint images.
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Author information
Author/s: Huckemann, Stephan (S); Hotz, Thomas (T); Munk, Axel (A);
Affiliation: Institute for Mathematical Stochastics, Georgia Augusta University Goettingen, Goettingen, Germany. huckeman@math.uni-goettingen.de
Journal and publication information
Publication Type: Evaluation Studies; Journal Article; Research Support, Non-U.S. Gov't
Journal: IEEE transactions on pattern analysis and machine intelligence (IEEE Trans Pattern Anal Mach Intell), published in United States. (Language: eng)
Reference: 2008-Sep; vol 30 (issue 9) : pp 1507-19
Dates: Created 2008/07/11; Completed 2008/09/23;
PMID: 18617711, status: MEDLINE (last retrieval date: 11/6/2008)
Sourced from the National Library of Medicine. Abstract text and other information may be subject to copyright.
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