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On constructing general minimum lower order confounding two-level block designs
Authors:Sheng-Li Zhao  Qing Sun
Institution:School of Statistics, Qufu Normal University, Qufu, China
Abstract:In practice, to reduce systematic variation and increase precision of effect estimation, a practical design strategy is then to partition the experimental units into homogeneous groups, known as blocks. It is an important issue to study the optimal way on blocking the experimental units. Blocked general minimum lower order confounding (B1-GMC) is a new criterion for selecting optimal block designs. The paper considers the construction of optimal two-level block designs with respect to the B1-GMC criterion. By utilizing doubling theory and MaxC2 design, some optimal block designs with respect to the B1-GMC criterion are obtained.
Keywords:Aliased effect-number pattern  block design  general minimum lower order confounding  second-order saturated design  Yates order  
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