Optimal Design of Experiments: A Case Study Approach

Overview

"This is an engaging and informative book on the modern practice of experimental design. The authors' writing style is entertaining, the consulting dialogs are extremely enjoyable, and the technical material is presented brilliantly but not overwhelmingly. The book is a joy to read. Everyone who practices or teaches DOE should read this book." - Douglas C. Montgomery, Regents Professor, Department of Industrial Engineering, Arizona State University

"It's been said: 'Design for ...

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Optimal Design of Experiments: A Case Study Approach

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Overview

"This is an engaging and informative book on the modern practice of experimental design. The authors' writing style is entertaining, the consulting dialogs are extremely enjoyable, and the technical material is presented brilliantly but not overwhelmingly. The book is a joy to read. Everyone who practices or teaches DOE should read this book." - Douglas C. Montgomery, Regents Professor, Department of Industrial Engineering, Arizona State University

"It's been said: 'Design for the experiment, don't experiment for the design.' This book ably demonstrates this notion by showing how tailor-made, optimal designs can be effectively employed to meet a client's actual needs. It should be required reading for anyone interested in using the design of experiments in industrial settings."
Christopher J. Nachtsheim, Frank A Donaldson Chair in Operations Management, Carlson School of Management, University of Minnesota 

This book demonstrates the utility of the computer-aided optimal design approach using real industrial examples. These examples address questions such as the following:

  • How can I do screening inexpensively if I have dozens of factors to investigate?
  • What can I do if I have day-to-day variability and I can only perform 3 runs a day?
  • How can I do RSM cost effectively if I have categorical factors?
  • How can I design and analyze experiments when there is a factor that can only be changed a few times over the study?
  • How can I include both ingredients in a mixture and processing factors in the same study?
  • How can I design an experiment if there are many factor combinations that are impossible to run?
  • How can I make sure that a time trend due to warming up of equipment does not affect the conclusions from a study?
  • How can I take into account batch information in when designing experiments involving multiple batches?
  • How can I add runs to a botched experiment to resolve ambiguities?

While answering these questions the book also shows how to evaluate and compare designs. This allows researchers to make sensible trade-offs between the cost of experimentation and the amount of information they obtain.

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Product Details

  • ISBN-13: 9780470744611
  • Publisher: Wiley
  • Publication date: 8/23/2011
  • Edition number: 1
  • Pages: 304
  • Sales rank: 509,241
  • Product dimensions: 6.20 (w) x 9.20 (h) x 0.90 (d)

Meet the Author

Peter Goos, Department of Mathematics, Statistics and Actuarial Sciences of the Faculty of Applied Economics of the University of Antwerp. His main research topic is the optimal design of experiments. He has published a book as well as several methodological articles on the design and analysis of blocked and split-plot experiments. Other interests of his in this area include discrete choice experiments, model-robust designs, experimental design for non-linear models and for multiresponse data, and Taguchi experiments. He is also a member of the editorial review board of the Journal of Quality Technology.

Bradley Jones, Senior Manager, Statistical Research and Development in the JMP division of SAS, where he leads the development of design of experiments (DOE) capabilities in JMP software. Dr. Jones is widely published on DOE in research journals and the trade press. His current interest areas are design of experiments, PLS, computer aided statistical pedagogy, and graphical user interface design.

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Table of Contents

Preface.

Acknowledgments.

1 A simple comparative experiment.

1.1 Key concepts.

1.2 The setup of a comparative experiment.

1.3 Summary.

2 An optimal screening experiment.

2.1 Key concepts.

2.2 Case: an extraction experiment.

2.2.1 Problem and design.

2.2.2 Data analysis.

2.3 Peek into the black box.

2.3.1 Main-effects models.

2.3.2 Models with two-factor interaction effects.

2.3.3 Factor scaling.

2.3.4 Ordinary least squares estimation.

2.3.5 Significance tests and statistical power calculations.

2.3.6 Variance inflation.

2.3.7 Aliasing.

2.3.8 Optimal design.

2.3.9 Generating optimal experimental designs.

2.3.10 The extraction experiment revisited.

2.3.11 Principles of successful screening: sparsity, hierarchy, and heredity.

2.4 Background reading.

2.4.1 Screening.

2.4.2 Algorithms for finding optimal designs.

2.5 Summary.

3 Adding runs to a screening experiment.

3.1 Key concepts.

3.2 Case: an augmented extraction experiment.

3.2.1 Problem and design.

3.2.2 Data analysis.

3.3 Peek into the black box.

3.3.1 Optimal selection of a follow-up design.

3.3.2 Design construction algorithm.

3.3.3 Foldover designs.

3.4 Background reading.

3.5 Summary.

4 A response surface design with a categorical factor.

4.1 Key concepts.

4.2 Case: a robust and optimal process experiment.

4.2.1 Problem and design.

4.2.2 Data analysis.

4.3 Peek into the black box.

4.3.1 Quadratic effects.

4.3.2 Dummy variables for multilevel categorical factors.

4.3.3 Computing D-efficiencies.

4.3.4 Constructing Fraction of Design Space plots.

4.3.5 Calculating the average relative variance of prediction.

4.3.6 Computing I-efficiencies.

4.3.7 Ensuring the validity of inference based on ordinary least squares.

4.3.8 Design regions.

4.4 Background reading.

4.5 Summary.

5 A response surface design in an irregularly shaped design region.

5.1 Key concepts.

5.2 Case: the yield maximization experiment.

5.2.1 Problem and design.

5.2.2 Data analysis.

5.3 Peek into the black box.

5.3.1 Cubic factor effects.

5.3.2 Lack-of-fit test.

5.3.3 Incorporating factor constraints in the design construction algorithm.

5.4 Background reading.

5.5 Summary.

6 A "mixture" experiment with process variables.

6.1 Key concepts.

6.2 Case: the rolling mill experiment.

6.2.1 Problem and design.

6.2.2 Data analysis.

6.3 Peek into the black box.

6.3.1 The mixture constraint.

6.3.2 The effect of the mixture constraint on the model.

6.3.3 Commonly used models for data from mixture experiments.

6.3.4 Optimal designs for mixture experiments.

6.3.5 Design construction algorithms for mixture experiments.

6.4 Background reading.

6.5 Summary.

7 A response surface design in blocks.

7.1 Key concepts.

7.2 Case: the pastry dough experiment.

7.2.1 Problem and design.

7.2.2 Data analysis.

7.3 Peek into the black box.

7.3.1 Model.

7.3.2 Generalized least squares estimation.

7.3.3 Estimation of variance components.

7.3.4 Significance tests.

7.3.5 Optimal design of blocked experiments.

7.3.6 Orthogonal blocking.

7.3.7 Optimal versus orthogonal blocking.

7.4 Background reading.

7.5 Summary.

8 A screening experiment in blocks.

8.1 Key concepts.

8.2 Case: the stability improvement experiment.

8.2.1 Problem and design.

8.2.2 Afterthoughts about the design problem.

8.2.3 Data analysis.

8.3 Peek into the black box.

8.3.1 Models involving block effects.

8.3.2 Fixed block effects.

8.4 Background reading.

8.5 Summary.

9 Experimental design in the presence of covariates.

9.1 Key concepts.

9.2 Case: the polypropylene experiment.

9.2.1 Problem and design.

9.2.2 Data analysis.

9.3 Peek into the black box.

9.3.1 Covariates or concomitant variables.

9.3.2 Models and design criteria in the presence of covariates.

9.3.3 Designs robust to time trends.

9.3.4 Design construction algorithms.

9.3.5 To randomize or not to randomize.

9.3.6 Final thoughts.

9.4 Background reading.

9.5 Summary.

10 A split-plot design.

10.1 Key concepts.

10.2 Case: the wind tunnel experiment.

10.2.1 Problem and design.

10.2.2 Data analysis.

10.3 Peek into the black box.

10.3.1 Split-plot terminology.

10.3.2 Model.

10.3.3 Inference from a split-plot design.

10.3.4 Disguises of a split-plot design.

10.3.5 Required number of whole plots and runs.

10.3.6 Optimal design of split-plot experiments.

10.3.7 A design construction algorithm for optimal split-plot designs.

10.3.8 Difficulties when analyzing data from split-plot experiments.

10.4 Background reading.

10.5 Summary.

11 A two-way split-plot design.

11.1 Key concepts.

11.2 Case: the battery cell experiment.

11.2.1 Problem and design.

11.2.2 Data analysis.

11.3 Peek into the black box.

11.3.1 The two-way split-plot model.

11.3.2 Generalized least squares estimation.

11.3.3 Optimal design of two-way split-plot experiments.

11.3.4 A design construction algorithm for D-optimal two-way split-plot designs.

11.3.5 Extensions and related designs.

11.4 Background reading.

11.5 Summary.

Bibliography.

Index.

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