<?xml version="1.0" ?>
<bibtex:file xmlns:bibtex="http://bibtexml.sf.net/">
<!-- This file was exported from JabRef jabref.sf.net -->
<!-- 2006-01-17 added DOI XML character formatting, because DOI can contain &lt; and &gt; -->

<bibtex:entry id="brunet2008dgci">
  <bibtex:incollection>
    <bibtex:author>Malgouyres&#44; R&#233;my and Brunet&#44; Florent and Fourey&#44; S&#233;bastien</bibtex:author>
    <bibtex:editor>Coeurjolly&#44; David and Sivignon&#44; Isabelle and Tougne&#44; Laure and Dupont&#44; Florent</bibtex:editor>
    <bibtex:title>Binomial Convolutions and Derivatives Estimation from Noisy Discretizations</bibtex:title>
    <bibtex:booktitle>Discrete Geometry for Computer Imagery</bibtex:booktitle>

    <bibtex:publisher>Springer Berlin / Heidelberg</bibtex:publisher>
    <bibtex:year>2008</bibtex:year>
    <bibtex:volume>4992</bibtex:volume>


    <bibtex:pages>370-379</bibtex:pages>


    <bibtex:series>Lecture Notes in Computer Science</bibtex:series>





    <bibtex:abstract>We present a new method to estimate derivatives of digitized functions. Even with noisy data&#44; this approach is convergent and can be computed by using only the arithmetic operations. Moreover&#44; higher order derivatives can also be estimated. To deal with parametrized curves&#44; we introduce a new notion which solves the problem of correspondence between the parametrization of a continuous curve and the pixels numbering of a discrete object.</bibtex:abstract>
    <bibtex:url>http://dx.doi.org/10.1007/978&#45;3&#45;540&#45;79126&#45;3&#95;33</bibtex:url>








    <bibtex:note>10.1007/978&#45;3&#45;540&#45;79126&#45;3&#95;33</bibtex:note>



  </bibtex:incollection>
</bibtex:entry>
</bibtex:file>
