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Capacity-Constrained Delaunay Triangulation for point distributions

机译:容量约束的Delaunay三角剖分用于点分布

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Sample point distributions possessing blue noise spectral characteristics play a central role in computer graphics, but are notoriously difficult to generate. We describe an algorithm to very efficiently generate these distributions. The core idea behind our method is to compute a Capacity-Constrained Delaunay Triangulation (CCDT), namely, given a simple polygon P in the plane, and the desired number of points n, compute a Delaunay triangulation of the interior of P with n Steiner points, whose triangles have areas which are as uniform as possible. This is computed iteratively by alternating update of the point geometry and triangulation connectivity. The vertex set of the CCDT is shown to have good blue noise characteristics, comparable in quality to those of state-of-the-art methods, achieved at a fraction of the runtime. Our CCDT method may be applied also to an arbitrary density function to produce non-uniform point distributions. These may be used to half-tone grayscale images.
机译:具有蓝噪声频谱特征的采样点分布在计算机图形学中起着核心作用,但众所周知难以生成。我们描述了一种非常有效地生成这些分布的算法。我们方法背后的核心思想是计算容量约束的Delaunay三角剖分(CCDT),即给定平面中的简单多边形P和所需的点数n,使用n Steiner计算P内部的Delaunay三角剖分点,其三角形具有尽可能均匀的面积。这是通过交替更新点几何和三角连接来迭代计算的。显示了CCDT的顶点集具有良好的蓝噪声特性,在质量上与运行时的一小部分可以达到的最新技术相当。我们的CCDT方法也可以应用于任意密度函数,以产生不均匀的点分布。这些可用于半色调灰度图像。

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