Low budget and high fidelity relaxed 567-remeshing. (April 2015)
- Record Type:
- Journal Article
- Title:
- Low budget and high fidelity relaxed 567-remeshing. (April 2015)
- Main Title:
- Low budget and high fidelity relaxed 567-remeshing
- Authors:
- Vidal, Vincent
Lavoué, Guillaume
Dupont, Florent - Abstract:
- Abstract: 567-meshes are a new type of closed and 2-manifold triangular meshes introduced by Aghdaii et al. in 2012[1] . Vertices with valence less than 5 or greater than 7 are problematic for many mesh processing tasks such as edge collapse or surface subdivision. However, vertices with valence equal to 6 everywhere is most often impossible due to either surface topology or surface feature preservation, that is why 567-meshes are particularly of interest. This paper proposes a 567-remeshing algorithm that locally retriangulates the mesh considering vertex valence, vertex budget and mesh fidelity as a whole. This algorithm also offers the possibility to preserve a set of feature edges during remeshing. This results in a framework capable of low budget 567-remeshing where remeshed models have a much higher fidelity to the original surface compared to the state of the art. As applications of this work, we demonstrate that our remeshing improves the performances of mesh regularization and mesh connectivity compression. Abstract : Graphical abstract: A 567-remeshing framework that is capable of a low vertex budget while preserving a high fidelity to the input mesh surface. Abstract : Highlights: We propose a new 567-remeshing framework adapted to large meshes. Our framework monitors the geometric distortion during all the remeshing steps. Lines of feature edges are preserved during all 567-remeshing steps. New strategies for the removal of valences different from 5, 6 or 7. NewAbstract: 567-meshes are a new type of closed and 2-manifold triangular meshes introduced by Aghdaii et al. in 2012[1] . Vertices with valence less than 5 or greater than 7 are problematic for many mesh processing tasks such as edge collapse or surface subdivision. However, vertices with valence equal to 6 everywhere is most often impossible due to either surface topology or surface feature preservation, that is why 567-meshes are particularly of interest. This paper proposes a 567-remeshing algorithm that locally retriangulates the mesh considering vertex valence, vertex budget and mesh fidelity as a whole. This algorithm also offers the possibility to preserve a set of feature edges during remeshing. This results in a framework capable of low budget 567-remeshing where remeshed models have a much higher fidelity to the original surface compared to the state of the art. As applications of this work, we demonstrate that our remeshing improves the performances of mesh regularization and mesh connectivity compression. Abstract : Graphical abstract: A 567-remeshing framework that is capable of a low vertex budget while preserving a high fidelity to the input mesh surface. Abstract : Highlights: We propose a new 567-remeshing framework adapted to large meshes. Our framework monitors the geometric distortion during all the remeshing steps. Lines of feature edges are preserved during all 567-remeshing steps. New strategies for the removal of valences different from 5, 6 or 7. New strategies for the final mesh enhancement. … (more)
- Is Part Of:
- Computers & graphics. Volume 47(2015)
- Journal:
- Computers & graphics
- Issue:
- Volume 47(2015)
- Issue Display:
- Volume 47, Issue 2015 (2015)
- Year:
- 2015
- Volume:
- 47
- Issue:
- 2015
- Issue Sort Value:
- 2015-0047-2015-0000
- Page Start:
- 16
- Page End:
- 23
- Publication Date:
- 2015-04
- Subjects:
- Remeshing -- Connectivity regularization -- Feature edges -- Triangular mesh -- 2-manifold -- Closed mesh
Computer graphics -- Periodicals
006.6 - Journal URLs:
- http://www.elsevier.com/journals ↗
- DOI:
- 10.1016/j.cag.2014.10.004 ↗
- Languages:
- English
- ISSNs:
- 0097-8493
- Deposit Type:
- Legaldeposit
- View Content:
- Available online (eLD content is only available in our Reading Rooms) ↗
- Physical Locations:
- British Library DSC - 3394.700000
British Library DSC - BLDSS-3PM
British Library HMNTS - ELD Digital store - Ingest File:
- 5205.xml