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A New 3D 6-Subiteration Thinning Algorithm Based on P-Simple Points

Christophe LohouContact Information and Gilles BertrandContact Information

(5)  Laboratoire d’Algorithmique et Architecture des Systèmes Informatiques (A2SI), École Supérieure d’Ingénieurs en Électrotechnique et Électronique (Esiee), 2, bld Blaise Pascal, Cité Descartes, BP 99, F-93162 Noisy-le-Grand Cedex, France
Abstract
In a recent study [1], we proposed a new methodology to build thinning algorithms based on the deletion of P-simple points. This methodology may permit to conceive a thinning algorithm A′ from an existent thinning algorithm A, such that A′ deletes at least all the points removed by A, while preserving the same end points.
In this paper, by applying this methodology, we propose a new 6-subiteration thinning algorithm which deletes at least all the points removed by the 6-subiteration thinning algorithm proposed by Palágyi and Kuba [2].

Contact Information Christophe Lohou
Email: lohouc@esiee.fr

Contact Information Gilles Bertrand
Email: bertrang@esiee.fr
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Referenced by
2 newer articles

  1. Fouard, C. (2006) . IEEE Transactions on Medical Imaging 25(10)
    [CrossRef]
  2. Cherng-Min Ma (2002) Three-dimensional topology preserving reduction on the 4-subfields. IEEE Transactions on Pattern Analysis and Machine Intelligence 24(12)
    [CrossRef]
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