Minimum cost trend-free \(2^{n -(n - k)}\) fractional factorial designs of resolution IV derivable from the normalized Sylvester-Hadamard matrices
DOI10.1007/S42519-022-00303-6OpenAlexW4310123698MaRDI QIDQ6100200
Publication date: 22 June 2023
Published in: Journal of Statistical Theory and Practice (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s42519-022-00303-6
design resolutiongeneralized foldover scheme for sequencing experimental runstime trend robust run orderssequential fractional factorial experimentationfactor level changes and the experimental costnormalized Sylvester-Hadamard matricesorthogonal arrays and factor projection
Design of statistical experiments (62Kxx) Special matrices (15Bxx) Designs and configurations (05Bxx)
Cites Work
- Unnamed Item
- Minimum cost trend-free run orders of fractional factorial designs
- Tables of minimum cost, linear trend-free run sequences for two- and three-level fractional factorial designs
- Two-level factorial designs with extreme numbers of level changes
- Sylvester Hadamard matrices revisited
- Run orders for efficient two level experimental plans with minimum factor level changes robust to time trends
- Comparison among run order algorithms for sequential factorial experiments
- Minimum Cost Linear Trend Free 2n-(n-k)Designs of Resolution IV
- Another Look at Projection Properties of Hadamard Matrices
- Experimentation order with good properties for 2kfactorial designs
- The Construction of Trend-Free Run Orders of Two-Level Factorial Designs
- Time-trend free run orders with the minimum level changes
- MULTI-LEVEL FACTORIAL DESIGNS WITH MINIMUM NUMBERS OF LEVEL CHANGES
- Some Run Orders Requiring a Minimum Number of Factor Level Changes for the 2 4 and 2 5 Main Effect Plans
- Minimally changed run sequences in factorial experiments
- \((\mathcal D_t,C)\)-optimal run orders
This page was built for publication: Minimum cost trend-free \(2^{n -(n - k)}\) fractional factorial designs of resolution IV derivable from the normalized Sylvester-Hadamard matrices