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'''Local feature size''' refers to several related concepts in [[computer graphics]] and [[computational geometry]] for measuring the size of a geometric object near a particular point. 
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*Given a [[differentiable manifold|smooth manifold]] <math>M</math>, the local feature size at any point <math>x \in M</math> is the distance between <math>x</math> and the [[medial axis]] of <math>M</math>.<ref>{{cite journal | doi=10.1007/PL00009475 | first1=Nina | last1=Amenta | first2=Marshall | last2=Bern |  title=Surface reconstruction by Vornonoi filtering | journal=Discrete and Computational Geometry | year=1999 | issue=4 | pages= 481–504 | volume=22}}</ref>
*Given a [[planar straight-line graph]], the local feature size at any point <math>x</math> is the radius of the smallest closed ball centered at <math>x</math> which intersects any two disjoint features (vertices or edges) of the graph.<ref>{{cite journal | doi=10.1006/jagm.1995.1021 | first=Jim | last=Ruppert |  title=A Delaunay refinement algorithm for quality 2-dimensional mesh generation | journal=Journal of Algorithms | year=1995 | issue=3 | pages= 548–585 | volume=18}}</ref>  
 
  {{multiple image
  | direction = horizontal
  | align    = center
  | header    = Definitions of local feature size.  In each case, the local feature size at the blue points is the radius of the associated blue circle.
  | image1    = Medial_lfs.svg
  | width1    = {{#expr: (250 * 1276 / 886) round 0}}
  | alt1      = Medial axis-base definition.
  | caption1  = Local feature size for a smooth manifold (black) with medial axis (red).  
  | image2    = Ruppert_lfs.svg
  | width2    = {{#expr: (250 * 1205 / 780) round 0}}
  | alt2      = Planar straight line graph-based definition.
  | caption2  = Local feature size for a planar straight-line graph.
  }}
 
==See also==
*[[Nearest neighbour function]]
 
== References ==
{{Reflist}}
 
[[Category:Geometric algorithms]]

Latest revision as of 18:17, 6 December 2014

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