Measures of uniformity in experimental designs: A selective overview
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Publication:2816836
DOI10.1080/03610926.2014.966843zbMath1397.62281OpenAlexW2408459291MaRDI QIDQ2816836
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Publication date: 26 August 2016
Published in: Communications in Statistics - Theory and Methods (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/03610926.2014.966843
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Cites Work
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- Exploratory designs for computational experiments
- A note on lower bound of centered \(L_{2}\)-discrepancy on combined designs
- Constructing uniform designs: A heuristic integer programming method
- Lee discrepancy on asymmetrical factorials with two- and three-levels
- Asymptotic behavior of average \(L_p\)-discrepancies
- Uniform fractional factorial designs
- Some new lower bounds to centered and wrap-round \(L_2\)-discrepancies
- Connections between uniformity and aberration in general multi-level factorials
- Lower bounds of various discrepancies on combined designs
- Discrepancy for uniform design of experiments with mixtures
- Lee discrepancy and its applications in experimental designs
- A new look at discrete discrepancy
- A study on design uniformity under errors in the level values
- An algorithmic approach to finding factorial designs with generalized minimum aberration
- Lower bounds of the wrap-around \(L_2\)-discrepancy and relationships between MLHD and uniform design with a large size
- Wrap-around \(L_2\)-discrepancy of random sampling Latin hypercube and uniform designs
- An algorithm to compute bounds for the star discrepancy
- Constructions of uniform designs by using resolvable packings and coverings.
- A note on optimal foldover design.
- Lower bounds for centered and wrap-around \(L_2\)-discrepancies and construction of uniform designs by threshold accepting.
- Optimal mixed-level supersaturated design
- Discrete particle swarm optimization for constructing uniform design on irregular regions
- A note on uniformity and orthogonality
- Discrete discrepancy in factorial designs
- Goodness-of-fit statistics, discrepancies and robust designs
- An efficient method for constructing uniform designs with large size
- Mixture discrepancy for quasi-random point sets
- Uniform design over general input domains with applications to target region estimation in computer experiments
- Optimized \(U\)-type designs on flexible regions
- Connection between uniformity and orthogonality for symmetrical factorial designs
- A lower bound for the centered \(L_2\)-discrepancy on asymmetric factorials and its application
- The relationship between discrepancies defined on a domain and on its subset
- Uniform supersaturated design and its construction
- Some results on resolvable incomplete block designs
- Lower bounds for wrap-around \(L_2\)-discrepancy and constructions of symmetrical uniform designs
- Centered $L_2$-discrepancy of random sampling and Latin hypercube design, and construction of uniform designs
- A lower bound for the centredL2-discrepancy on combined designs under the asymmetric factorials
- A New Randomized Algorithm to Approximate the Star Discrepancy Based on Threshold Accepting
- Probability-based Latin hypercube designs for slid-rectangular regions
- A genetic algorithm approach to estimate lower bounds of the star discrepancy
- Lower bounds and stochastic optimization algorithms for uniform designs with three or four levels
- A generalized discrepancy and quadrature error bound
- Application of Threshold-Accepting to the Evaluation of the Discrepancy of a Set of Points
- A sensitive algorithm for detecting the inequivalence of Hadamard matrices
- Uniform designs limit aliasing
- Testing multivariate uniformity and its applications
- Efficient algorithms for computing the $L_2$-discrepancy
- Miscellanea. A connection between uniformity and aberration in regular fractions of two-level factorials
- Adaptive Probability-Based Latin Hypercube Designs
- Discrete Discrepancy and Its Application in Experimental Design
- Statistical properties of generalized discrepancies
- Lower Bounds on the SymmetricL2-Discrepancy and Their Application
- On the isomorphism of fractional factorial designs
- A note on generalized aberration in factorial designs
