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Wavelet Radiosity on Arbitrary Planar Surfaces

Identifieur interne : 002A01 ( Crin/Curation ); précédent : 002A00; suivant : 002A02

Wavelet Radiosity on Arbitrary Planar Surfaces

Auteurs : Nicolas Holzschuch ; François Cuny ; Laurent Alonso

Source :

RBID : CRIN:holzschuch00a

English descriptors

Abstract

Wavelet radiosity is, by its nature, restricted to parallelograms or triangles. This paper presents an innovative technique enabling wavelet radiosity computations on planar surfaces of arbitrary shape, including concave contours or contours with holes. This technique replaces the need for triangulating such complicated shapes, greatly reducing the complexity of the wavelet radiosity algorithm and the computation time. It also gives a better approximation of the radiosity function, resulting in better visual results. Our technique works by separating the radiosity function from the surface geometry, extending the radiosity function defined on the original shape onto a simpler domain -- a parallelogram -- better behaved for hierarchical refinement and wavelet computations.

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CRIN:holzschuch00a

Le document en format XML

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<title xml:lang="en" wicri:score="109">Wavelet Radiosity on Arbitrary Planar Surfaces</title>
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<title xml:lang="en">Wavelet Radiosity on Arbitrary Planar Surfaces</title>
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<name sortKey="Alonso, Laurent" sort="Alonso, Laurent" uniqKey="Alonso L" first="Laurent" last="Alonso">Laurent Alonso</name>
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<front>
<div type="abstract" xml:lang="en" wicri:score="2782">Wavelet radiosity is, by its nature, restricted to parallelograms or triangles. This paper presents an innovative technique enabling wavelet radiosity computations on planar surfaces of arbitrary shape, including concave contours or contours with holes. This technique replaces the need for triangulating such complicated shapes, greatly reducing the complexity of the wavelet radiosity algorithm and the computation time. It also gives a better approximation of the radiosity function, resulting in better visual results. Our technique works by separating the radiosity function from the surface geometry, extending the radiosity function defined on the original shape onto a simpler domain -- a parallelogram -- better behaved for hierarchical refinement and wavelet computations.</div>
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<BibTex type="inproceedings">
<ref>holzschuch00a</ref>
<crinnumber>A00-R-122</crinnumber>
<category>3</category>
<equipe>ISA</equipe>
<author>
<e>Holzschuch, Nicolas</e>
<e>Cuny, François</e>
<e>Alonso, Laurent</e>
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<title>Wavelet Radiosity on Arbitrary Planar Surfaces</title>
<booktitle>{11th Eurographics Workshop on Rendering, Brno, république tchèque}</booktitle>
<year>2000</year>
<editor>Bernard Peroche and Holly Rushmeier</editor>
<series>Rendering Techniques</series>
<address>Wien</address>
<month>Jun</month>
<publisher>Springer-Verlag</publisher>
<url>http://www.loria.fr/publications/2000/A00-R-122/A00-R-122.ps</url>
<keywords>
<e>realistic rendering</e>
<e>radiosity</e>
<e>wavelets</e>
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<abstract>Wavelet radiosity is, by its nature, restricted to parallelograms or triangles. This paper presents an innovative technique enabling wavelet radiosity computations on planar surfaces of arbitrary shape, including concave contours or contours with holes. This technique replaces the need for triangulating such complicated shapes, greatly reducing the complexity of the wavelet radiosity algorithm and the computation time. It also gives a better approximation of the radiosity function, resulting in better visual results. Our technique works by separating the radiosity function from the surface geometry, extending the radiosity function defined on the original shape onto a simpler domain -- a parallelogram -- better behaved for hierarchical refinement and wavelet computations.</abstract>
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   |texte=   Wavelet Radiosity on Arbitrary Planar Surfaces
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