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PREDICTING SYSTEM PERFORMANCE BY INTERPOLATION USING A HIGH-DIMENSIONAL DELAUNAY TRIANGULATION

机译:通过使用高维思化三角测量的插值预测系统性能

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When interpolating computing system performance data, there are many input parameters that must be considered. Therefore, the chosen multivariate interpolation model must be capable of scaling to many dimensions. The Delaunay triangulation is a foundational technique, commonly used to perform piecewise linear interpolation in computer graphics, physics, civil engineering, and geography applications. It has been shown to produce a simplex based mesh with numerous favourable properties for interpolation. While computation of the two- and three-dimensional Delaunay triangulation is a well-studied problem, there are numerous technical limitations to the computability of a high-dimensional Delaunay triangulation. This paper proposes a new algorithm for computing interpolated values from the Delaunay triangulation without computing the complete triangulation. The proposed algorithm is shown to scale to over 50 dimensions. Data is presented demonstrating interpolation using the Delaunay triangulation in a real world high performance computing system problem.
机译:在插入计算系统性能数据时,有许多必须考虑的输入参数。因此,所选择的多变量插值模型必须能够缩放到许多维度。 Delaunay三角测量是一种基础技术,通常用于在计算机图形,物理,土木工程和地理应用中执行分段线性插值。已经显示出生产基于单纯x的网格,具有众多有利的插值属性。虽然两个和三维delaunay三角测量的计算是一个研究的问题,但是对高维德顺子三角剖分的计算性有许多技术限制。本文提出了一种新的算法,用于计算来自Delaunay三角测量的内插值,而无需计算完整的三角测量。所提出的算法显示为超过50维度。展示数据在真实世界高性能计算系统问题中使用Delaunay三角测量来展示插值。

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