Results on constructing \(s^{n-m}\) regular designs with general minimum lower-order confounding
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Publication:2676898
DOI10.1016/j.jspi.2022.06.002OpenAlexW4282835897WikidataQ113869768 ScholiaQ113869768MaRDI QIDQ2676898
Publication date: 28 September 2022
Published in: Journal of Statistical Planning and Inference (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.jspi.2022.06.002
general minimum lower-order confoundingregular designscomplementary setaliased component effect-number pattern
Cites Work
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- Some results on constructing general minimum lower order confounding \(2^{n-m}\) designs for \(n\leq 2^{n-m-2}\)
- General minimum lower order confounding designs: an overview and a construction theory
- On construction of general minimum lower order confounding \(2^{n - m}\) designs with \(N/4+1\leq n\leq 9N/32\)
- Analysis on \(s^{n-m}\) designs with general minimum lower-order confounding
- Construction of some \(s\)-level regular designs with general minimum lower-order confounding
- Construction of some \(3^{n-m}\) regular designs with general minimum lower order confounding
- On general minimum lower order confounding criterion for \(s\)-level regular designs
- On simplifying the calculations leading to designs with general minimum lower-order confounding
- A modern theory of factorial designs.
- Three-level regular designs with general minimum lower-order confounding
- A theory on constructing 2n-m designs with general minimum lower order confounding
- Minimum Aberration 2 k-p Designs
- Lower-order confounding information of inverse Yates-order two-level designs
- Some theory for constructing general minimum lower order confounding designs
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