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Construction of some mixed two- and four-level regular designs with GMC criterion

Author

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  • Tian-Fang Zhang
  • Zhi-Ming Li
  • Jian-Feng Yang
  • Run-Chu Zhang

Abstract

General minimum lower-order confounding (GMC) criterion is to choose optimal designs, which are based on the aliased effect-number pattern (AENP). The AENP and GMC criterion have been developed to form GMC theory. Zhang et al. (2015) introduced GMC 2n4m criterion for choosing optimal designs and constructed all GMC 2n41 designs with N/4 + 1 ⩽ n + 2 ⩽ 5N/16. In this article, we analyze the properties of 2n41 designs and construct GMC 2n41 designs with 5N/16 + 1 ⩽ n + 2

Suggested Citation

  • Tian-Fang Zhang & Zhi-Ming Li & Jian-Feng Yang & Run-Chu Zhang, 2017. "Construction of some mixed two- and four-level regular designs with GMC criterion," Communications in Statistics - Theory and Methods, Taylor & Francis Journals, vol. 46(17), pages 8497-8509, September.
    • Handle: RePEc:taf:lstaxx:v:46:y:2017:i:17:p:8497-8509
    DOI: 10.1080/03610926.2016.1183787
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