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Technometrics Volume 27, 1985 - Issue 3
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Original Articles

A Test for Lack of Fit of a Linear Multiresponse Model

A. I. Khuri Department of Statistics, University of Florida, Gainesville, FL, 32611
Pages 213-218 | Published online: 23 Mar 2012

Citations (9)

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Read on this site (2)

Kiang-Meng Tay & Clive Butler. (1999) METHODOLOGIES FOR EXPERIMENTAL DESIGN: A SURVEY, COMPARISON, AND FUTURE PREDICTIONS. Quality Engineering 11:3, pages 343-356.
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Martin S. Levy & James W. Neill. (1990) Testing for lack of fit in linear multiresponse models based on exact or near replicates. Communications in Statistics - Theory and Methods 19:6, pages 1987-2002.
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Articles from other publishers (7)

Andre I Khuri. (2017) A General Overview of Response Surface Methodology. Biometrics & Biostatistics International Journal 5:3.
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Xuan Hao Zhang. (2013) Multi-Response Linear Polynomial Regression Models Designs. Applied Mechanics and Materials 380-384, pages 1314-1317.
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Xuanhao Zhang. (2012) D-Optimal Designs for the Multiresponse Trigonometric Regression Models on an Interval. D-Optimal Designs for the Multiresponse Trigonometric Regression Models on an Interval.
Koustab Ghosh & Sangeeta Sahney. (2011) Impact of organizational sociotechnical system on managerial retention. Journal of Modelling in Management 6:1, pages 33-59.
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D Stamatis. 2002. Six Sigma and Beyond. Six Sigma and Beyond 581 600 .
T. K. Meng & C. Butler. (1997) Solving multiple response optimisation problems using adaptive neural networks. The International Journal of Advanced Manufacturing Technology 13:9, pages 666-675.
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André I. Khuri. 1996. Design and Analysis of Experiments. Design and Analysis of Experiments 377 406 .

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