12月15日王琳(UCLA)报告
 
  发布时间: 2017-12-06  
 


 

  

学术报告

  

  

  

报告题目:Optimal maximin L1-distance Latin hypercube designs based on good lattice point design

报 告 人:王琳

加州大学洛杉矶分校(UCLA

时    间:1215(星期五)上午10:30-11:30

地    点:统计研究院431教室

摘    要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 distance criterion, while others are asymptotically optimal under this criterion. Moreover, these designs are also shown to have small pairwise correlations between columns.

 

 

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