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Local feature size
Local feature size refers to several related concepts in computer graphics and computational geometry for measuring the size of a geometric object…
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Related topics
Related topics
5 relations
Chew's second algorithm
Computational geometry
Computer graphics
Planar straight-line graph
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Papers overview
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2015
2015
Image-to-Mesh Conversion for Arteriovenous Malformation Surgical Simulators
F. Drakopoulos
,
Ricardo Ortiz
,
A. Enquobahrie
,
N. Chrisochoides
2015
Corpus ID: 16733015
In this paper we present our effort to build a push button Image-to-Mesh conversion software for blood vessels pertinent to…
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2015
2015
An elementary approach to tangent space variation on Riemannian submanifolds
J. Boissonnat
,
R. Dyer
,
Arijit Ghosh
2015
Corpus ID: 14250166
We give asymptotically tight estimates of tangent space variation on Riemannian submanifolds of Euclidean space with respect to…
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2015
2015
Tangent space variation on submanifolds
J. Boissonnat
,
R. Dyer
,
Arijit Ghosh
arXiv.org
2015
Corpus ID: 17943912
We give asymptotically tight estimate of tangent space variation on a Riemannian submanifold of Euclidean space with respect to…
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2014
2014
Normal variation for adaptive feature size
N. Amenta
,
Tamal K. Dey
arXiv.org
2014
Corpus ID: 15878106
The change in the normal between any two nearby points on a closed, smooth surface is bounded with respect to the local feature…
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2011
2011
Local feature size based Delaunay tetrahedral mesh generation from medical volume data
Zhou Yun
2011
Corpus ID: 123957308
This paper presented a Delaunay algorithm based on local feature size to generate tetrahedral mesh from medical volume data for…
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2010
2010
Fast Medial Axis Transform for Planar Domains with Curved Boundaries
F. Pinto
,
C. Freitas
,
L. H. Figueiredo
2010
Corpus ID: 163162931
We present a new, linear-time approach for computing the medial axis transform of planar regions with curved boundaries given by…
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2008
2008
July 31 , 2008 Safe Steiner Points for Delaunay Refinement
Benoît Hudson
2008
Corpus ID: 9605741
In mesh refinement for scientific computing or graphics, the input is a description of an input geometry, and the problem is to…
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1998
1998
Simplifying Polygonal Approximation of 2D Shapes
1998
Corpus ID: 18296490
Shape Approximation requires simplifying a polygonalization of a smooth shape S with another polygonalization that has fewer…
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1998
1998
Strategies for Nonobtuse Boundary Delaunay Triangulations
Michael Murphy
,
C. Gable
International Meshing Roundtable Conference
1998
Corpus ID: 16970985
Delaunay Triangulations with nonobtuse triangles at the boundaries satisfy a minimal requirement for Control Volume meshes. They…
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