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Difference between revisions of "Link"

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''of a [[simplex]] $\sigma$ of a [[triangulation]] $T$''
 
''of a [[simplex]] $\sigma$ of a [[triangulation]] $T$''
  
The set $\text{ln}(\sigma,T)$ of those simplices from the closed star $\text{St}(\sigma,T)$ (the union of the simplices in $T$ containing $\sigma$) which do not intersect $\sigma$ or any face of $\sigma$.
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The set $\text{ln}(\sigma,T)$ of those simplices from the [[closed star]] $\text{St}(\sigma,T)$ (the union of the simplices in $T$ containing $\sigma$) which do not intersect $\sigma$ or any face of $\sigma$.
  
  

Latest revision as of 20:16, 13 May 2017

of a simplex $\sigma$ of a triangulation $T$

The set $\text{ln}(\sigma,T)$ of those simplices from the closed star $\text{St}(\sigma,T)$ (the union of the simplices in $T$ containing $\sigma$) which do not intersect $\sigma$ or any face of $\sigma$.


Comments

Cf. also Simplex (abstract).

How to Cite This Entry:
Link. Encyclopedia of Mathematics. URL: http://encyclopediaofmath.org/index.php?title=Link&oldid=41454
This article was adapted from an original article by M.I. Voitsekhovskii (originator), which appeared in Encyclopedia of Mathematics - ISBN 1402006098. See original article