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OPTIMAL MAXIMIN L₁-DISTANCE LATIN HYPERCUBE DESIGNS BASED ON GOOD LATTICE POINT DESIGNS
by
Xiao, Qian
, Wang, Lin
, Xu, Hongquan
2018
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OPTIMAL MAXIMIN L₁-DISTANCE LATIN HYPERCUBE DESIGNS BASED ON GOOD LATTICE POINT DESIGNS
by
Xiao, Qian
, Wang, Lin
, Xu, Hongquan
2018
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OPTIMAL MAXIMIN L₁-DISTANCE LATIN HYPERCUBE DESIGNS BASED ON GOOD LATTICE POINT DESIGNS
Journal Article
OPTIMAL MAXIMIN L₁-DISTANCE LATIN HYPERCUBE DESIGNS BASED ON GOOD LATTICE POINT DESIGNS
2018
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Overview
Maximin distance Latin hypercube designs are commonly used for computer experiments, but the construction of such designs is challenging. We construct a series of maximin Latin hypercube designs via Williams transformations of good lattice point designs. Some constructed designs are optimal under the maximin L₁-distance criterion, while others are asymptotically optimal. Moreover, these designs are also shown to have small pairwise correlations between columns.
Publisher
Institute of Mathematical Statistics
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