On the non-degeneracy property of the longest-edge trisection of triangles

Author:

Plaza Ángel,Falcón Sergio,Suárez José P.

Publisher

Elsevier BV

Subject

Applied Mathematics,Computational Mathematics

Reference19 articles.

1. On the bisection method for triangles;Adler;Math. Comp.,1983

2. PLTMG: A software package for solving elliptic partial differential equations, Users guide 6.0.;Bank,1990

3. Quality-improved local refinement of tetrahedral mesh based on element-wise refinement switching;Choi;J. Comput. Phys.,2003

4. Bounded flatness in Q-triangulated regular N-simplexes;Jonckheere;Appl. Math. Comp.,1997

5. Computational results for parallel unstructured mesh computations;Jones;Comp. Syst. Eng.,1994

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1. Longest-edgen-section algorithms: Properties and open problems;Journal of Computational and Applied Mathematics;2016-02

2. On Numerical Regularity of Trisection-Based Algorithms in 3D;Differential and Difference Equations with Applications;2016

3. On the maximum angle condition for the conforming longest-edge n-section algorithm for large values of n;Computer Aided Geometric Design;2015-01

4. A mathematical proof of how fast the diameters of a triangle mesh tend to zero after repeated trisection;Mathematics and Computers in Simulation;2014-12

5. - Mesh generation by parallel processing;Finite Element Mesh Generation;2014-10-31

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