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Loop subdivision surface

Known as: Loop subdivision surfaces 
In computer graphics, Loop subdivision surface is an approximating subdivision scheme developed by Charles Loop in 1987 for triangular meshes. Loop… Expand
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Related topics

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Broader (2)

3D computer graphicsMultivariate interpolation
Apollonian networkBox splineComputer graphicsList of numerical analysis topics
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Papers overview

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2012
2012
Weighted progressive interpolation of Loop subdivision surfaces
This paper proposes a weighted progressive method for constructing a Loop subdivision surface interpolating a given mesh. The… Expand
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2012
2012
Constraint adaptive Loop subdivision surface
Adaptive subdivision surfaces have been widely used in segments to reduce subdivision times and the number of faces.However,a… Expand
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Highly Cited
2010
Highly Cited
2010
Evaluation of Loop Subdivision Surfaces
This paper describes a technique to evaluate Loop subdivision surfaces at arbitrary parameter values. The method is a… Expand
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2009
2009
Loop subdivision surfaces interpolating B-spline curves
This paper presents a novel method for defining a Loop subdivision surface interpolating a set of popularly-used cubic B-spline… Expand
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2009
2009
Loop Subdivision Surface Based Progressive Interpolation
A new method for constructing interpolating Loop subdivision surfaces is presented. The new method is an extension of the… Expand
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2008
2008
Progressive Interpolation Using Loop Subdivision Surfaces
A new method for constructing interpolating Loop subdivision surfaces is presented. The new method is an extension of the… Expand
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2004
2004
Unlifted loop subdivision wavelets
In this paper, we propose a new wavelet scheme for loop subdivision surfaces. The main idea enabling our wavelet construction is… Expand
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Highly Cited
2003
Highly Cited
2003
Biorthogonal Loop-Subdivision Wavelets
We present a biorthogonal wavelet construction for Loop subdivision, based on the lifting scheme. Our wavelet transform uses… Expand
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Highly Cited
2001
Highly Cited
2001
On subdivision schemes generalizing uniform B-spline surfaces of arbitrary degree
  • Jos Stam
  • Comput. Aided Geom. Des.
  • 2001
    • Corpus ID: 15180260
We introduce a new class of subdivision surfaces which generalize uniform tensor product B-spline surfaces of any bi-degree to… Expand
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2001
2001
MeshToSS: Converting Subdivision Surfaces from Dense Meshes
The theoretical aspects are discussed of our developed software, MeshToSS, for the conversion to Loop subdivision surfaces of… Expand
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