Theory and application of uniform experimental designs

DOI10.1007/978-981-13-2041-5zbMath1407.62015OpenAlexW2895503911MaRDI QIDQ1792614

Yong-Dao Zhou, Min-Qian Liu, Hong Qin, Kai-Tai Fang

Publication date: 12 October 2018

Published in: Lecture Notes in Statistics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/978-981-13-2041-5

zbMATH Keywords

robust designmixturesuniform experimental designs

Mathematics Subject Classification ID

Nonparametric robustness (62G35) Classification and discrimination; cluster analysis (statistical aspects) (62H30) Monte Carlo methods (65C05) Applications of mathematical programming (90C90) Research exposition (monographs, survey articles) pertaining to statistics (62-02) Statistical block designs (62K10) Factorial statistical designs (62K15)

Related Items (44)

A study on average Lee discrepancy measure ⋮ Level-augmented uniform designs ⋮ Construction of column-orthogonal strong orthogonal arrays ⋮ Optimal designs for mean-covariance models with missing observations ⋮ Construction of Uniform Designs and Complex-Structured Uniform Designs via Partitionable t-Designss ⋮ Compromise design for combination experiment of two drugs ⋮ A new strategy for tripling ⋮ Detecting non-isomorphic orthogonal design ⋮ Uniform row augmented designs with multi-level ⋮ Some interesting behaviors of good lattice point sets ⋮ Two‐dimensional projection uniformity for space‐filling designs ⋮ Projection uniformity of nearly balanced designs ⋮ Lower bounds of the average mixture discrepancy for row augmented designs with mixed four- and five-level ⋮ Constructions for new orthogonal arrays based on large sets of orthogonal arrays ⋮ Deterministic construction methods for uniform designs ⋮ Construction of optimal mixed-level uniform designs ⋮ A lower bound of average mixture discrepancy for row augmented designs ⋮ Construction of orthogonal general sliced Latin hypercube designs ⋮ A new rotation method for constructing orthogonal Latin hypercube designs ⋮ On the compression phenomenon of typical discrepancies ⋮ Uniformity and projection uniformity of combined designs ⋮ Sequentially weighted uniform designs ⋮ Global Likelihood Sampler for Multimodal Distributions ⋮ Unnamed Item ⋮ Sliced Latin hypercube designs with both branching and nested factors ⋮ Uniform augmented \(q\)-level designs ⋮ Uniformity of saturated orthogonal arrays ⋮ Construction of space-filling orthogonal Latin hypercube designs ⋮ Sphere packing design for experiments with mixtures ⋮ Column-orthogonal designs with multi-dimensional stratifications ⋮ Orthogonal uniform composite designs ⋮ A new foldover strategy and optimal foldover plans for three-level design ⋮ A novel method for constructing mixed two- and three-level uniform factorials with large run sizes ⋮ Flexible sliced Latin hypercube designs with slices of different sizes ⋮ Uniformity pattern of \(q\)-level factorials under mixture discrepancy ⋮ Uniform projection nested Latin hypercube designs ⋮ Uniformity criterion for designs with both qualitative and quantitative factors ⋮ Batch sequential adaptive designs for global optimization ⋮ Uniform design with prior information of factors under weighted wrap-around \(L_2\)-discrepancy ⋮ Unnamed Item ⋮ Model-free global likelihood subsampling for massive data ⋮ A study of orthogonal array-based designs under a broad class of space-filling criteria ⋮ Weighted symmetrized centered discrepancy for uniform design ⋮ Sequential support points

This page was built for publication: Theory and application of uniform experimental designs