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A Modern Theory of Factorial DesignsFractional Factorial Designs: General Case

A Modern Theory of Factorial Designs: Fractional Factorial Designs: General Case [Fractional factorial designs with factors at s levels, s > 2, are used in practice, especially when the investigator anticipates a curvature effect of a quantitative factor or when a qualitative factor has several levels. Extension of the work in Chapter 3 to such designs with s being a prime or prime power is considered here. A general discussion on minimum aberration designs and the method of complementary designs are presented. A catalogue of three-level designs with 27 and 81 runs is given.] http://www.deepdyve.com/assets/images/DeepDyve-Logo-lg.png

A Modern Theory of Factorial DesignsFractional Factorial Designs: General Case

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Publisher
Springer New York
Copyright
© Springer Science+Business Media, Inc. 2006
ISBN
978-0-387-31991-9
Pages
85 –108
DOI
10.1007/0-387-37344-6_4
Publisher site
See Chapter on Publisher Site

Abstract

[Fractional factorial designs with factors at s levels, s > 2, are used in practice, especially when the investigator anticipates a curvature effect of a quantitative factor or when a qualitative factor has several levels. Extension of the work in Chapter 3 to such designs with s being a prime or prime power is considered here. A general discussion on minimum aberration designs and the method of complementary designs are presented. A catalogue of three-level designs with 27 and 81 runs is given.]

Published: Jan 1, 2006

Keywords: Projective Geometry; Fractional Factorial Design; Maximum Resolution; Minimum Aberration; Independent Point

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