论文信息 - Construction of Two-level Blocked Minimum Lower Order Confounding Designs

Construction of Two-level Blocked Minimum Lower Order Confounding Designs

Zhang, Li, Zhao and Ai (2008) introduced an aliased effect-number pattern (AENP) and based on the AENP proposed a general minimum lower order confounding (GMC) criterion for selecting optimal fractional factorial designs. Later, it was extended to the case of block designs and a B-GMC criterion was proposed in Zhang and Mukerjee (2009b). In this paper, a construction theory of B-GMC

Runchu Zhang | Yili Tan | R. Zhang | Yili Tan

[1] Shengli Zhao,et al. A theory on constructing 2n-m designs with general minimum lower order confounding , 2011 .

[2] Runchu Zhang,et al. Optimal blocking of two-level fractional factorial designs , 2000 .

[3] Jiahua Chen,et al. Fractional resolution and minimum aberration in blocked 2 n−k designs , 1997 .

[4] Rahul Mukerjee,et al. A Modern Theory Of Factorial Designs , 2006 .

[5] Zhiming Li,et al. On general minimum lower order confounding criterion for s-level regular designs , 2015 .

[6] Shengli Zhao,et al. Construction of blocked two-level regular designs with general minimum lower order confounding , 2013 .

[7] Rahul Mukerjee,et al. GENERAL MINIMUM LOWER ORDER CONFOUNDING IN BLOCK DESIGNS USING COMPLEMENTARY SETS , 2009 .

[8] Runchu Zhang,et al. General minimum lower order confounding designs: An overview and a construction theory , 2010 .

[9] C. F. Jeff Wu,et al. Choice of Optimal Blocking Schemes in Two-Level and Three-Level Designs , 2002, Technometrics.

[10] R. Mukerjee,et al. Characterization of general minimum lower order confounding via complementary sets , 2009 .