com.revolsys.jts.triangulate

Class IncrementalDelaunayTriangulator

java.lang.Object

com.revolsys.jts.triangulate.IncrementalDelaunayTriangulator

public class IncrementalDelaunayTriangulator
extends Object

Computes a Delauanay Triangulation of a set of Vertexes, using an incrementatal insertion algorithm.

Version:

1.0

Author:

Martin Davis

Constructor Summary

Constructors

Constructor and Description
IncrementalDelaunayTriangulator(QuadEdgeSubdivision subdiv) Creates a new triangulator using the given QuadEdgeSubdivision.

Method Summary

Methods

Modifier and Type	Method and Description
QuadEdge	insertSite(Vertex v) Inserts a new point into a subdivision representing a Delaunay triangulation, and fixes the affected edges so that the result is still a Delaunay triangulation.
void	insertSites(Collection vertices) Inserts all sites in a collection.

Methods inherited from class java.lang.Object

clone, equals, finalize, getClass, hashCode, notify, notifyAll, toString, wait, wait, wait

Constructor Detail

IncrementalDelaunayTriangulator

public IncrementalDelaunayTriangulator(QuadEdgeSubdivision subdiv)

Creates a new triangulator using the given QuadEdgeSubdivision. The triangulator uses the tolerance of the supplied subdivision.

Parameters:

subdiv - a subdivision in which to build the TIN

Method Detail

insertSite

public QuadEdge insertSite(Vertex v)

Inserts a new point into a subdivision representing a Delaunay triangulation, and fixes the affected edges so that the result is still a Delaunay triangulation.

Returns:

a quadedge containing the inserted vertex

insertSites

public void insertSites(Collection vertices)

Inserts all sites in a collection. The inserted vertices MUST be unique up to the provided tolerance value. (i.e. no two vertices should be closer than the provided tolerance value). They do not have to be rounded to the tolerance grid, however.

Parameters:

vertices - a Collection of Vertex

Throws:

LocateFailureException - if the location algorithm fails to converge in a reasonable number of iterations