Modeling Shapes for Pattern Recognition: A Simple Low-Cost Spline-based Approach

We present a simple procedure for modeling shapes and trajectories of points using cubic polynomial splines. The procedure may prove useful for researchers working in the field of pattern recognition that are in the search of a simple functional representation for shapes and which are not particular...

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Main Authors: VATAVU, R. D., PENTIUC, S. G., RISONI, L., CHAILLOU, C.
Format: Article
Language:English
Published: Stefan cel Mare University of Suceava 2008-04-01
Series:Advances in Electrical and Computer Engineering
Subjects:
Online Access:http://dx.doi.org/10.4316/AECE.2008.01012
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spelling doaj-e3a370de06e74302a803dac8863e31c12020-11-24T22:25:18ZengStefan cel Mare University of SuceavaAdvances in Electrical and Computer Engineering1582-74451844-76002008-04-01816771Modeling Shapes for Pattern Recognition: A Simple Low-Cost Spline-based ApproachVATAVU, R. D.PENTIUC, S. G.RISONI, L.CHAILLOU, C.We present a simple procedure for modeling shapes and trajectories of points using cubic polynomial splines. The procedure may prove useful for researchers working in the field of pattern recognition that are in the search of a simple functional representation for shapes and which are not particularly interested in diving into the hightheoretical aspects of more complex representations. The use of splines brings in a few advantages with regards to data dimensionality, speed and accuracy of processing, with minimal effort required for the implementation part. We describe several algorithms for data reduction, spline creation and query for which we provide pseudo code procedures in order to demonstrate the ease of implementation. We equally provide measurements on the approximation error and rate of data reduction.http://dx.doi.org/10.4316/AECE.2008.01012splinecubic polynomialpattern recognitionalgorithmsshape modelingcurvesapproximation errorHaussdorff distance
collection DOAJ
language English
format Article
sources DOAJ
author VATAVU, R. D.
PENTIUC, S. G.
RISONI, L.
CHAILLOU, C.
spellingShingle VATAVU, R. D.
PENTIUC, S. G.
RISONI, L.
CHAILLOU, C.
Modeling Shapes for Pattern Recognition: A Simple Low-Cost Spline-based Approach
Advances in Electrical and Computer Engineering
spline
cubic polynomial
pattern recognition
algorithms
shape modeling
curves
approximation error
Haussdorff distance
author_facet VATAVU, R. D.
PENTIUC, S. G.
RISONI, L.
CHAILLOU, C.
author_sort VATAVU, R. D.
title Modeling Shapes for Pattern Recognition: A Simple Low-Cost Spline-based Approach
title_short Modeling Shapes for Pattern Recognition: A Simple Low-Cost Spline-based Approach
title_full Modeling Shapes for Pattern Recognition: A Simple Low-Cost Spline-based Approach
title_fullStr Modeling Shapes for Pattern Recognition: A Simple Low-Cost Spline-based Approach
title_full_unstemmed Modeling Shapes for Pattern Recognition: A Simple Low-Cost Spline-based Approach
title_sort modeling shapes for pattern recognition: a simple low-cost spline-based approach
publisher Stefan cel Mare University of Suceava
series Advances in Electrical and Computer Engineering
issn 1582-7445
1844-7600
publishDate 2008-04-01
description We present a simple procedure for modeling shapes and trajectories of points using cubic polynomial splines. The procedure may prove useful for researchers working in the field of pattern recognition that are in the search of a simple functional representation for shapes and which are not particularly interested in diving into the hightheoretical aspects of more complex representations. The use of splines brings in a few advantages with regards to data dimensionality, speed and accuracy of processing, with minimal effort required for the implementation part. We describe several algorithms for data reduction, spline creation and query for which we provide pseudo code procedures in order to demonstrate the ease of implementation. We equally provide measurements on the approximation error and rate of data reduction.
topic spline
cubic polynomial
pattern recognition
algorithms
shape modeling
curves
approximation error
Haussdorff distance
url http://dx.doi.org/10.4316/AECE.2008.01012
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