High-Performance Computation of Distributed-Memory Parallel 3D Voronoi and Delaunay Tessellation

T. Peterka, D. Morozov, C. L. Phillips
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引用次数: 30

Abstract

Computing a Voronoi or Delaunay tessellation from a set of points is a core part of the analysis of many simulated and measured datasets: N-body simulations, molecular dynamics codes, and LIDAR point clouds are just a few examples. Such computational geometry methods are common in data analysis and visualization, but as the scale of simulations and observations surpasses billions of particles, the existing serial and shared memory algorithms no longer suffice. A distributed-memory scalable parallel algorithm is the only feasible approach. The primary contribution of this paper is a new parallel Delaunay and Voronoi tessellation algorithm that automatically determines which neighbor points need to be exchanged among the sub domains of a spatial decomposition. Other contributions include periodic and wall boundary conditions, comparison of our method using two popular serial libraries, and application to numerous science datasets.
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分布式存储并行三维Voronoi和Delaunay镶嵌的高性能计算
从一组点计算Voronoi或Delaunay镶嵌是许多模拟和测量数据集分析的核心部分:n体模拟,分子动力学代码和LIDAR点云只是其中的几个例子。这种计算几何方法在数据分析和可视化中很常见,但随着模拟和观测的规模超过数十亿个粒子,现有的串行和共享内存算法已不能满足需要。分布式内存可扩展并行算法是唯一可行的方法。本文的主要贡献是一种新的并行Delaunay和Voronoi镶嵌算法,该算法自动确定在空间分解的子域之间需要交换哪些相邻点。其他贡献包括周期和壁边界条件,比较我们的方法使用两个流行的串行库,并应用于众多科学数据集。
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