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  • Search: subject:"Centered L2 discrepancy"
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Centered L2-discrepancy 2 U-type designs 2 Centered L2 discrepancy 1 Computer experiment 1 Lower bounds 1 Resolvable orthogonal array 1 Sliced Latin hypercube design 1 Space-filling design 1 Uniform designs 1 Wrap-around L2-discrepancy 1
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Qin, Hong 2 Chatterjee, Kashinath 1 Chen, Hao 1 Elsawah, A.M. 1 Li, Zhaohai 1 Liu, Min-Qian 1 Yang, Xue 1
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Statistics & Probability Letters 3
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Showing 1 - 3 of 3
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Resolvable orthogonal array-based uniform sliced Latin hypercube designs
Yang, Xue; Chen, Hao; Liu, Min-Qian - In: Statistics & Probability Letters 93 (2014) C, pp. 108-115
centered L2 discrepancy criterion. When the construction is based on a resolvable orthogonal array with strength w+1, the … highly improved with respect to the centered L2 discrepancy criterion. …
Persistent link: https://www.econbiz.de/10010906225
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New lower bound for centered L2-discrepancy of four-level U-type designs
Elsawah, A.M.; Qin, Hong - In: Statistics & Probability Letters 93 (2014) C, pp. 65-71
A new lower bound of the centered L2-discrepancy for four-level U-type designs is obtained. Our new lower bound is …
Persistent link: https://www.econbiz.de/10010906230
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Some new lower bounds to centered and wrap-round L2-discrepancies
Chatterjee, Kashinath; Li, Zhaohai; Qin, Hong - In: Statistics & Probability Letters 82 (2012) 7, pp. 1367-1373
We study the uniformity of two-level U-type designs based on the centered and wrap-around L2-discrepancies. Based on the known formulation of the measures of uniformity, we present some new lower bounds to centered and wrap-around L2-discrepancies, which can be used as benchmarks in searching...
Persistent link: https://www.econbiz.de/10011039914
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