Pages that link to "Item:Q1738522"
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The following pages link to Designing uniform computer sequential experiments with mixture levels using Lee discrepancy (Q1738522):
Displaying 14 items.
- Minimum projection uniformity for computer experiment with quantitative factors (Q1747100) (← links)
- A systematic construction approach for nonregular fractional factorial four-level designs via quaternary linear codes (Q2085015) (← links)
- A novel non-heuristic search technique for constructing uniform designs with a mixture of two- and four-level factors: a simple industrial applicable approach (Q2089021) (← links)
- Improving the space-filling behavior of multiple triple designs (Q2158514) (← links)
- New foundations for designing U-optimal follow-up experiments with flexible levels (Q2306895) (← links)
- Optimum addition of information to computer experiments in view of uniformity and orthogonality (Q2421390) (← links)
- Cross-entropy loss for recommending efficient fold-over technique (Q2661887) (← links)
- An adjusted gray map technique for constructing large four-level uniform designs (Q2699277) (← links)
- Minimum energy representative points (Q6056198) (← links)
- Lower bounds of the average mixture discrepancy for row augmented designs with mixed four- and five-level (Q6096150) (← links)
- A novel technique for constructing nonregular nine-level designs: adjusted multiple tripling technique (Q6098975) (← links)
- A novel coding scheme for generating sixteen codes from quaternary codes with applications (Q6537150) (← links)
- A novel low complexity fast algorithm for effectively designing optimal mixed-level experiments (Q6544949) (← links)
- A novel doubling-tripling-threshold accepting hybrid algorithm for constructing asymmetric space-filling designs (Q6548537) (← links)
