A Robust Two-Step Procedure for Quad-Dominant Remeshing

We propose a new technique for quad‐dominant remeshing which separates the local regularity requirements from the global alignment requirements by working in two steps. In the first step, we apply a slight variant of variational shape approximation in order to segment the input mesh into patches whi...

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Published in:Computer graphics forum Vol. 25; no. 3; pp. 537 - 546
Main Authors: Marinov, Martin, Kobbelt, Leif
Format: Journal Article
Language:English
Published: Oxford, UK and Boston, USA Blackwell Publishing, Inc 01.09.2006
Blackwell Publishing Ltd
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ISSN:0167-7055, 1467-8659
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Abstract We propose a new technique for quad‐dominant remeshing which separates the local regularity requirements from the global alignment requirements by working in two steps. In the first step, we apply a slight variant of variational shape approximation in order to segment the input mesh into patches which capture the global structure of the processed object. Then we compute an optimized quad‐mesh for every patch by generating a finite set of candidate curves and applying a combinatorial optimization procedure. Since the optimization is performed independently for each patch, we can afford more complex operations while keeping the overall computation times at a reasonable level. Our quad‐meshing technique is robust even for noisy meshes and meshes with isotropic or flat regions since it does not rely on the generation of curves by integration along estimated principal curvature directions. Instead we compute a conformal parametrization for each patch and generate the quad‐mesh from curves with minimum bending energy in the 2D parameter domain. Mesh consistency between patches is guaranteed by simply using the same set of sample points along the common boundary curve. The resulting quad‐meshes are of high‐quality locally (shape of the quads) as well as globally (global alignment) which allows us to even generate fairly coarse quad‐meshes that can be used as Catmull‐Clark control meshes. Categories and Subject Descriptors (according to ACM CCS): I.3.5 [Computer Graphics]: Geometric algorithms, languages, and systems
AbstractList We propose a new technique for quad‐dominant remeshing which separates the local regularity requirements from the global alignment requirements by working in two steps. In the first step, we apply a slight variant of variational shape approximation in order to segment the input mesh into patches which capture the global structure of the processed object. Then we compute an optimized quad‐mesh for every patch by generating a finite set of candidate curves and applying a combinatorial optimization procedure. Since the optimization is performed independently for each patch, we can afford more complex operations while keeping the overall computation times at a reasonable level. Our quad‐meshing technique is robust even for noisy meshes and meshes with isotropic or flat regions since it does not rely on the generation of curves by integration along estimated principal curvature directions. Instead we compute a conformal parametrization for each patch and generate the quad‐mesh from curves with minimum bending energy in the 2D parameter domain. Mesh consistency between patches is guaranteed by simply using the same set of sample points along the common boundary curve. The resulting quad‐meshes are of high‐quality locally (shape of the quads) as well as globally (global alignment) which allows us to even generate fairly coarse quad‐meshes that can be used as Catmull‐Clark control meshes. Categories and Subject Descriptors (according to ACM CCS): I.3.5 [Computer Graphics]: Geometric algorithms, languages, and systems
We propose a new technique for quad-dominant remeshing which separates the local regularity requirements from the global alignment requirements by working in two steps. In the first step, we apply a slight variant of variational shape approximation in order to segment the input mesh into patches which capture the global structure of the processed object. Then we compute an optimized quad-mesh for every patch by generating a finite set of candidate curves and applying a combinatorial optimization procedure. Since the optimization is performed independently for each patch, we can afford more complex operations while keeping the overall computation times at a reasonable level. Our quad-meshing technique is robust even for noisy meshes and meshes with isotropic or flat regions since it does not rely on the generation of curves by integration along estimated principal curvature directions. Instead we compute a conformal parametrization for each patch and generate the quad-mesh from curves with minimum bending energy in the 2D parameter domain. Mesh consistency between patches is guaranteed by simply using the same set of sample points along the common boundary curve. The resulting quad-meshes are of high-quality locally (shape of the quads) as well as globally (global alignment) which allows us to even generate fairly coarse quad-meshes that can be used as Catmull-Clark control meshes. [PUBLICATION ABSTRACT]
We propose a new technique for quad-dominant remeshing which separates the local regularity requirements from the global alignment requirements by working in two steps. In the first step, we apply a slight variant of variational shape approximation in order to segment the input mesh into patches which capture the global structure of the processed object. Then we compute an optimized quad-mesh for every patch by generating a finite set of candidate curves and applying a combinatorial optimization procedure. Since the optimization is performed independently for each patch, we can afford more complex operations while keeping the overall computation times at a reasonable level. Our quad-meshing technique is robust even for noisy meshes and meshes with isotropic or flat regions since it does not rely on the generation of curves by integration along estimated principal curvature directions. Instead we compute a conformal parametrization for each patch and generate the quad-mesh from curves with minimum bending energy in the 2D parameter domain. Mesh consistency between patches is guaranteed by simply using the same set of sample points along the common boundary curve. The resulting quad-meshes are of high-quality locally (shape of the quads) as well as globally (global alignment) which allows us to even generate fairly coarse quad-meshes that can be used as Catmull-Clark control meshes.
Author Kobbelt, Leif
Marinov, Martin
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  organization: Computer Graphics Group, RWTH Aachen, Germany
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References_xml – reference: ALLIEZ P., UCELLI G., GOTSMAN C., ATTENE M.: Recent Advances in Remeshing of Surfaces. Technical report, AIM@SHAPE Network of Excellence, 2005.
– reference: ALLIEZ P., MEYER M., DESBRUN M.: Interactive geometry remeshing. ACM Trans. Graph. 21(3) (2002), 347-354.
– reference: CATMULL E., CLARK J.: Recursively generated B-spline surfaces on arbitrary topological meshes. Computer-Aided Geometric Design 10, 6 (Sep 1978), 350-355.
– reference: SCHNABEL R.B., KOONTZ J.E., WEISS B.E.: A modular system of algorithms for unconstrained minimization. ACM Trans. Math. Software 11 (1985), 419-440.
– reference: KHODAKOVSKY A., LITKE N., SCHRÖDER P.: Globally smooth parameterizations with low distortion. ACM Trans. Graph. 22, 3 (July 2003), 350-357.
– reference: HOFER M., POTTMANN H.: Energy-minimizing splines in manifolds. ACM Trans. Graph. 23, 3 (2004), 284-293.
– reference: DONG S., BREMER P.-T., GARLAND M., PASCUCCI V., HART J.C.: Spectral surface quadrangulation. ACM Trans. Graph. (2006), to appear.
– reference: MARINOV M., KOBBELT L.: Direct anisotropic quad-dominant remeshing. In Pacific Graphics (2004), pp. 207-216.
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Snippet We propose a new technique for quad‐dominant remeshing which separates the local regularity requirements from the global alignment requirements by working in...
We propose a new technique for quad-dominant remeshing which separates the local regularity requirements from the global alignment requirements by working in...
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SubjectTerms Combinatorics
Computer graphics
Computer programming
Optimization
Studies
Title A Robust Two-Step Procedure for Quad-Dominant Remeshing
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