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Algebraic Generation of Orthogonal Fractional Factorial Designs
2013The joint use of counting functions, Hilbert basis, and Markov basis allows to define a procedure to generate all the fractional factorial designs that satisfy a given set of constraints in terms of orthogonality [Fontana, Pistone and Rogantin (JSPI, 2000), Pistone and Rogantin (JSPI, 2008)]. The general case of mixed level designs without restrictions
FONTANA, ROBERTO, PISTONE, Giovanni
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Augmenting Fractional Factorial Designs
2009Fractional factorial designs should often be followed by additional experimentation, either with another designed experiment or with confirmation runs. This chapter surveys the options and then discusses several particularly common situations.
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Fractional Factorial Designs: The Basics
2009This chapter presents the essential ideas of regular fractional factorial designs. Its sections are as follows: Section 5.1. Initial Fractional Factorial Example Section 5.2. Introduction to Regular Fractional Factorial Designs Section 5.3. Basic Analysis of Regular Fractional Factorial Designs Following this introductory chapter on fractional ...
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Orthogonal Fractional Factorial Designs
Technometrics, 1987Christopher J. Nachtsheim, Aloke Dey
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Orthogonal Fractional Factorial Designs.
Journal of the Royal Statistical Society. Series A (General), 1986S. M. Lewis, Aloke Dey
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Two-Level Factorial and Fractional Factorial Designs in Blocks of Size Two
Journal of Quality Technology, 1997Irwin Guttman
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