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Jaya Sreevalsan-Nair, Lars Linsen, and Bernd Hamann, Topologically Accurate Dual Isosurfacing Using Ray Intersection. JVRB - Journal of Virtual Reality and Broadcasting, 4(2007), no. 4. (urn:nbn:de:0009-6-11700)
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%0 Journal Article %T Topologically Accurate Dual Isosurfacing Using Ray Intersection %A Sreevalsan-Nair, Jaya %A Linsen, Lars %A Hamann, Bernd %J JVRB - Journal of Virtual Reality and Broadcasting %D 2007 %V 4(2007) %N 4 %@ 1860-2037 %F sreevalsan-nair2007 %X “Dual contouring” approaches provide an alternative to standard Marching Cubes (MC) method to extract and approximate an isosurface from trivariate data given on a volumetric mesh. These dual approaches solve some of the problems encountered by the MC methods. We present a simple method based on the MC method and the ray intersection technique to compute isosurface points in the cell interior. One of the advantages of our method is that it does not require us to use Hermite interpolation scheme, unlike other dual contouring methods. We perform a complete analysis of all possible configurations to generate a look-up table for all configurations. We use the look-up table to optimize the ray-intersection method to obtain minimum number of points necessarily sufficient for defining topologically correct isosurfaces in all possible configurations. Isosurface points are connected using a simple strategy. %L 004 %K Isosurface %K dual contouring %K ray intersection %K trilinear interpolation %R 10.20385/1860-2037/4.2007.4 %U http://nbn-resolving.de/urn:nbn:de:0009-6-11700 %U http://dx.doi.org/10.20385/1860-2037/4.2007.4Download
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@Article{sreevalsan-nair2007, author = "Sreevalsan-Nair, Jaya and Linsen, Lars and Hamann, Bernd", title = "Topologically Accurate Dual Isosurfacing Using Ray Intersection", journal = "JVRB - Journal of Virtual Reality and Broadcasting", year = "2007", volume = "4(2007)", number = "4", keywords = "Isosurface; dual contouring; ray intersection; trilinear interpolation", abstract = "``Dual contouring'' approaches provide an alternative to standard Marching Cubes (MC) method to extract and approximate an isosurface from trivariate data given on a volumetric mesh. These dual approaches solve some of the problems encountered by the MC methods. We present a simple method based on the MC method and the ray intersection technique to compute isosurface points in the cell interior. One of the advantages of our method is that it does not require us to use Hermite interpolation scheme, unlike other dual contouring methods. We perform a complete analysis of all possible configurations to generate a look-up table for all configurations. We use the look-up table to optimize the ray-intersection method to obtain minimum number of points necessarily sufficient for defining topologically correct isosurfaces in all possible configurations. Isosurface points are connected using a simple strategy.", issn = "1860-2037", doi = "10.20385/1860-2037/4.2007.4", url = "http://nbn-resolving.de/urn:nbn:de:0009-6-11700" }Download
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TY - JOUR AU - Sreevalsan-Nair, Jaya AU - Linsen, Lars AU - Hamann, Bernd PY - 2007 DA - 2007// TI - Topologically Accurate Dual Isosurfacing Using Ray Intersection JO - JVRB - Journal of Virtual Reality and Broadcasting VL - 4(2007) IS - 4 KW - Isosurface KW - dual contouring KW - ray intersection KW - trilinear interpolation AB - “Dual contouring” approaches provide an alternative to standard Marching Cubes (MC) method to extract and approximate an isosurface from trivariate data given on a volumetric mesh. These dual approaches solve some of the problems encountered by the MC methods. We present a simple method based on the MC method and the ray intersection technique to compute isosurface points in the cell interior. One of the advantages of our method is that it does not require us to use Hermite interpolation scheme, unlike other dual contouring methods. We perform a complete analysis of all possible configurations to generate a look-up table for all configurations. We use the look-up table to optimize the ray-intersection method to obtain minimum number of points necessarily sufficient for defining topologically correct isosurfaces in all possible configurations. Isosurface points are connected using a simple strategy. SN - 1860-2037 UR - http://nbn-resolving.de/urn:nbn:de:0009-6-11700 DO - 10.20385/1860-2037/4.2007.4 ID - sreevalsan-nair2007 ER -Download
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<?xml version="1.0" encoding="UTF-8"?> <b:Sources SelectedStyle="" xmlns:b="http://schemas.openxmlformats.org/officeDocument/2006/bibliography" xmlns="http://schemas.openxmlformats.org/officeDocument/2006/bibliography" > <b:Source> <b:Tag>sreevalsan-nair2007</b:Tag> <b:SourceType>ArticleInAPeriodical</b:SourceType> <b:Year>2007</b:Year> <b:PeriodicalTitle>JVRB - Journal of Virtual Reality and Broadcasting</b:PeriodicalTitle> <b:Volume>4(2007)</b:Volume> <b:Issue>4</b:Issue> <b:Url>http://nbn-resolving.de/urn:nbn:de:0009-6-11700</b:Url> <b:Url>http://dx.doi.org/10.20385/1860-2037/4.2007.4</b:Url> <b:Author> <b:Author><b:NameList> <b:Person><b:Last>Sreevalsan-Nair</b:Last><b:First>Jaya</b:First></b:Person> <b:Person><b:Last>Linsen</b:Last><b:First>Lars</b:First></b:Person> <b:Person><b:Last>Hamann</b:Last><b:First>Bernd</b:First></b:Person> </b:NameList></b:Author> </b:Author> <b:Title>Topologically Accurate Dual Isosurfacing Using Ray Intersection</b:Title> <b:Comments>“Dual contouring” approaches provide an alternative to standard Marching Cubes (MC) method to extract and approximate an isosurface from trivariate data given on a volumetric mesh. These dual approaches solve some of the problems encountered by the MC methods. We present a simple method based on the MC method and the ray intersection technique to compute isosurface points in the cell interior. One of the advantages of our method is that it does not require us to use Hermite interpolation scheme, unlike other dual contouring methods. We perform a complete analysis of all possible configurations to generate a look-up table for all configurations. We use the look-up table to optimize the ray-intersection method to obtain minimum number of points necessarily sufficient for defining topologically correct isosurfaces in all possible configurations. Isosurface points are connected using a simple strategy.</b:Comments> </b:Source> </b:Sources>Download
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PT Journal AU Sreevalsan-Nair, J Linsen, L Hamann, B TI Topologically Accurate Dual Isosurfacing Using Ray Intersection SO JVRB - Journal of Virtual Reality and Broadcasting PY 2007 VL 4(2007) IS 4 DI 10.20385/1860-2037/4.2007.4 DE Isosurface; dual contouring; ray intersection; trilinear interpolation AB “Dual contouring” approaches provide an alternative to standard Marching Cubes (MC) method to extract and approximate an isosurface from trivariate data given on a volumetric mesh. These dual approaches solve some of the problems encountered by the MC methods. We present a simple method based on the MC method and the ray intersection technique to compute isosurface points in the cell interior. One of the advantages of our method is that it does not require us to use Hermite interpolation scheme, unlike other dual contouring methods. We perform a complete analysis of all possible configurations to generate a look-up table for all configurations. We use the look-up table to optimize the ray-intersection method to obtain minimum number of points necessarily sufficient for defining topologically correct isosurfaces in all possible configurations. Isosurface points are connected using a simple strategy. ERDownload
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<mods> <titleInfo> <title>Topologically Accurate Dual Isosurfacing Using Ray Intersection</title> </titleInfo> <name type="personal"> <namePart type="family">Sreevalsan-Nair</namePart> <namePart type="given">Jaya</namePart> </name> <name type="personal"> <namePart type="family">Linsen</namePart> <namePart type="given">Lars</namePart> </name> <name type="personal"> <namePart type="family">Hamann</namePart> <namePart type="given">Bernd</namePart> </name> <abstract>“Dual contouring” approaches provide an alternative to standard Marching Cubes (MC) method to extract and approximate an isosurface from trivariate data given on a volumetric mesh. These dual approaches solve some of the problems encountered by the MC methods. We present a simple method based on the MC method and the ray intersection technique to compute isosurface points in the cell interior. One of the advantages of our method is that it does not require us to use Hermite interpolation scheme, unlike other dual contouring methods. We perform a complete analysis of all possible configurations to generate a look-up table for all configurations. We use the look-up table to optimize the ray-intersection method to obtain minimum number of points necessarily sufficient for defining topologically correct isosurfaces in all possible configurations. Isosurface points are connected using a simple strategy.</abstract> <subject> <topic>Isosurface</topic> <topic>dual contouring</topic> <topic>ray intersection</topic> <topic>trilinear interpolation</topic> </subject> <classification authority="ddc">004</classification> <relatedItem type="host"> <genre authority="marcgt">periodical</genre> <genre>academic journal</genre> <titleInfo> <title>JVRB - Journal of Virtual Reality and Broadcasting</title> </titleInfo> <part> <detail type="volume"> <number>4(2007)</number> </detail> <detail type="issue"> <number>4</number> </detail> <date>2007</date> </part> </relatedItem> <identifier type="issn">1860-2037</identifier> <identifier type="urn">urn:nbn:de:0009-6-11700</identifier> <identifier type="doi">10.20385/1860-2037/4.2007.4</identifier> <identifier type="uri">http://nbn-resolving.de/urn:nbn:de:0009-6-11700</identifier> <identifier type="citekey">sreevalsan-nair2007</identifier> </mods>Download
Full Metadata
Bibliographic Citation | JVRB, 4(2007), no. 4. |
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Title |
Topologically Accurate Dual Isosurfacing Using Ray Intersection (eng) |
Author | Jaya Sreevalsan-Nair, Lars Linsen, Bernd Hamann |
Language | eng |
Abstract | “Dual contouring” approaches provide an alternative to standard Marching Cubes (MC) method to extract and approximate an isosurface from trivariate data given on a volumetric mesh. These dual approaches solve some of the problems encountered by the MC methods. We present a simple method based on the MC method and the ray intersection technique to compute isosurface points in the cell interior. One of the advantages of our method is that it does not require us to use Hermite interpolation scheme, unlike other dual contouring methods. We perform a complete analysis of all possible configurations to generate a look-up table for all configurations. We use the look-up table to optimize the ray-intersection method to obtain minimum number of points necessarily sufficient for defining topologically correct isosurfaces in all possible configurations. Isosurface points are connected using a simple strategy. |
Subject | Isosurface, dual contouring, ray intersection, trilinear interpolation |
Classified Subjects |
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DDC | 004 |
Rights | DPPL |
URN: | urn:nbn:de:0009-6-11700 |
DOI | https://doi.org/10.20385/1860-2037/4.2007.4 |