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该程序实现了Delaunay三角剖分的过程，能够对任意多边形实现三角化，效果不错。-program of the Delaunay triangulation process, to the arbitrary polygon triangulation achieve good results.
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德劳内三角算法实现二维或三维任意点的三角网格划分C-Delaunay triangulation algorithm arbitrary two-dimensional or three-dimensional triangular point mesh C
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平面任意多边形三角化的delauney经典算法,Arbitrary planar polygon triangulation algorithm of classical delauney
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1.加入控制器（在文件UPhysics2DControllers中），可实现浮力、风力、万有引力场、爆炸、阻尼等效果。其中的风力与爆炸效果是原C++版本中所没有的。大家还有什么新奇的想法可以联系我，为box2D Delphi加入更多的控制器，实现更多的物理效果。
2.添加了单元UPhysics2DPolygonTool，实现任意多边形的细分化（三角化）。可使box2D支持任意边数的多边形和凹多边形物体。目前这部分的demo还未完成，一位外国朋友正在制作。-1. Join the contr
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BMyCrust take as input a 3D scatter points cloud and return a tight, manifold, triangulation.
Remember that crust algorithm needs a cloud representing a volume, so open surface may give inaccurate results. For example : a plane can not be triang
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CQMesh是一个C + +生成任意多边形域的凸四边形网格程序。 CQMesh需要输入一个多边形三角域，然后转换成同一个三角域的凸四边形网格。-CQMesh is a C++ program for generating convex quadrilateral meshes of arbitrary polygonal domains. CQMesh takes as input a triangulation of a polygonal domain, and then converts
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Achieved with vc Delaunay triangulation of an arbitrary polygon
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实现对任意多边形的三角角形凸分解的代码。
-Arbitrary polygon triangulation angle convex decomposition.
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该函数计算根据有限组点生成一个任意多面体界Voronoi图。能够在三角测量任何两个连接点之间形成线性Voronoi图。-The function calculates Voronoi diagram with the finite set of points that are bounded by an arbitrary polytope. The Voronoi diagram is obtained using linear ineqaulities formed with persend
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该程序实现了Delaunay三角剖分的过程,能够对任意多边形实现三角化-The program implements the Delaunay triangulation of subdivision process, able to arbitrary polygon triangulation
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基于输入的三角形描述的多边形，生成四边形网格(a C++ program for generating convex quadrilateral meshes of arbitrary polygonal domains. CQMesh takes as input a triangulation of a polygonal domain, and then converts this triangulation into a convex quadrangulation of the sam
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在有边界约束的情况下，在区域内生成三角网，任意闭合边界的三角网生成都可以实现。(In the case of boundary constraints, triangulation networks are generated in the region, and the triangular mesh of arbitrary closed boundaries can be realized.)
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