拉丁超立方体抽样
超立方体
灵活性(工程)
正交数组
先验与后验
空格(标点符号)
计算机科学
基质(化学分析)
计算机实验
样品(材料)
算法
数学
数学优化
理论计算机科学
并行计算
统计
模拟
蒙特卡罗方法
物理
哲学
材料科学
认识论
机器学习
田口方法
复合材料
热力学
操作系统
作者
Thomas M. Cioppa,Thomas W. Lucas
出处
期刊:Technometrics
[Taylor & Francis]
日期:2007-01-23
卷期号:49 (1): 45-55
被引量:325
标识
DOI:10.1198/004017006000000453
摘要
This article presents an algorithm for constructing orthogonal Latin hypercubes, given a fixed sample size, in more dimensions than previous approaches. In addition, we detail a method that dramatically improves the space-filling properties of the resultant Latin hypercubes at the expense of inducing small correlations between the columns in the design matrix. Although the designs are applicable to many situations, they were developed to provide Department of Defense analysts flexibility in fitting models when exploring high-dimensional computer simulations where there is considerable a priori uncertainty about the forms of the response surfaces.
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