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  1. Computing and Visualization in Science
  2. Computing and Visualization in Science : Volume 1
  3. Computing and Visualization in Science : Volume 1, Issue 3, November 1998
  4. Geometric surface mesh optimization
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Computing and Visualization in Science : Volume 18
Computing and Visualization in Science : Volume 17
Computing and Visualization in Science : Volume 16
Computing and Visualization in Science : Volume 15
Computing and Visualization in Science : Volume 14
Computing and Visualization in Science : Volume 13
Computing and Visualization in Science : Volume 12
Computing and Visualization in Science : Volume 11
Computing and Visualization in Science : Volume 10
Computing and Visualization in Science : Volume 9
Computing and Visualization in Science : Volume 8
Computing and Visualization in Science : Volume 7
Computing and Visualization in Science : Volume 6
Computing and Visualization in Science : Volume 5
Computing and Visualization in Science : Volume 4
Computing and Visualization in Science : Volume 3
Computing and Visualization in Science : Volume 2
Computing and Visualization in Science : Volume 1
Computing and Visualization in Science : Volume 1, Issue 4, July 1999
Computing and Visualization in Science : Volume 1, Issue 3, November 1998
Geometric surface mesh optimization
The Finite Volume Scharfetter-Gummel method for steady convection diffusion equations
An adaptive Rothe method for the wave equation
HP90: A general and flexible Fortran 90 hp-FE code
Anisotropic mesh adaptation for finite volume and finite element methods on triangular meshes
Numerical solution of parabolic equations related to level set formulation of mean curvature flow
Computing and Visualization in Science : Volume 1, Issue 2, April 1998
Computing and Visualization in Science : Volume 1, Issue 1, July 1997

Geometric surface mesh optimization

Content Provider Springer Nature Link
Author Frey, Pascal J. Borouchaki, Houman
Copyright Year 1998
Abstract This paper presents a surface mesh optimization method suitable to obtain a geometric finite element mesh, given an initial arbitrary surface triangulation. The first step consists of constructing a geometric support, $G^1$ continuous, associated with the initial surface triangulation, which represents an adequate approximation of the underlying surface geometry. The initial triangulation is then optimized with respect to this geometry as well as to the element shape quality. A specific application of this technique to the geometric mesh simplification is then outlined, which aims at reducing the number of mesh entities while preserving the geometric approximation of the surface. Several examples of surface meshes intended for different application areas emphasize the efficiency of the proposed approach.
Starting Page 113
Ending Page 121
Page Count 9
File Format PDF
ISSN 14329360
Journal Computing and Visualization in Science
Volume Number 1
Issue Number 3
Language English
Publisher Springer-Verlag
Publisher Date 1998-11-01
Publisher Place Berlin Heidelberg
Access Restriction Subscribed
Content Type Text
Resource Type Article
Subject Theoretical Computer Science Engineering Computational Theory and Mathematics Computer Vision and Pattern Recognition Modeling and Simulation Software
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