Weak minimum aberration and maximum number of clear two-factor interactions in $$2_{IV}^{m - p} $$ designs期刊界 All Journals 搜尽天下杂志传播学术成果专业期刊搜索期刊信息化学术搜索

按检索

Weak minimum aberration and maximum number of clear two-factor interactions in $$2_{IV}^{m - p} $$ designs

Authors:	Guijun?Yang Email author" target="_blank">Minqian?Liu Email author Runchu?Zhang

Institution:	(1) Department of Statistics, Tianjin University of Finance and Economics, 300222 Tianjin, China;(2) Department of Statistics, School of Mathematical Sciences and LPMC, Nankai University, 300071 Tianjin, China

Abstract:	Both the clear effects and minimum aberration criteria are the important rules for the design selection. In this paper, it is proved that some $2_{IV}^{m - p}$ designs have weak minimum aberration, by considering the number of clear two-factor interactions in the designs. And some conditions are provided, under which a $2_{IV}^{m - p}$ design can have the maximum number of clear two-factor interactions and weak minimum aberration at the same time. Some weak minimum aberration $2_{IV}^{m - p}$ designs are provided for illustrations and two nonisomorphic weak minimum aberration $2_{IV}^{13 - 6}$ designs are constructed at the end of this paper.

Keywords:	clear weak minimum aberration resolution wordlength pattern
本文献已被 SpringerLink 等数据库收录！