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 Maxwell, Scott E., author.
 Third edition.  New York, New York ; London, [England] : Routledge, 2018.
 Description
 Book — 1 online resource (1,273 pages)
 Summary

 Part I: Conceptual Bases of Experimental Design and Analysis
 1. The Logic of Experimental Design and Analysis
 2. Drawing Valid Inferences from Experiments Part II: Model Comparisons for BetweenSubjects Designs
 3. Introduction to Model Comparisons: OneWay BetweenSubjects Designs
 4. Individual Comparisons of Means
 5. Testing Several Contrasts: The MultipleComparisons Problem
 6. Trend Analysis
 7. TwoWay BetweenSubjects Factorial Designs
 8. Higher Order BetweenSubjects Factorial Designs
 9. Designs with Covariates: ANCOVA and Blocking Extensions
 10. Designs with Random or Nested Factors Part III: Model Comparisons for Designs Involving WithinSubjects Factors
 11. OneWay WithinSubjects Designs: Univariate Approach
 12. HigherOrder Designs with WithinSubjects Factors: Univariate Approach
 13. OneWay WithinSubjects Designs: Multivariate Approach
 14. Higher Order Designs with WithinSubjects Factors: The Multivariate Approach Part IV: MixedEffects Models
 15. An Introduction to MixedEffects Models: WithinSubjects Designs
 16. An Introduction to MixedEffect Models: Nested Designs References Appendix.
 (source: Nielsen Book Data)
(source: Nielsen Book Data) 9781317284550 20180521
 Maxwell, Scott E., author.
 Third edition.  New York, NY : Routledge, Taylor & Francis Group, 2018.
 Description
 Book — 1 online resource (xxii, 1056 pages) : illustrations.
 Summary

 Part I: Conceptual Bases of Experimental Design and Analysis
 1. The Logic of Experimental Design and Analysis
 2. Drawing Valid Inferences from Experiments Part II: Model Comparisons for BetweenSubjects Designs
 3. Introduction to Model Comparisons: OneWay BetweenSubjects Designs
 4. Individual Comparisons of Means
 5. Testing Several Contrasts: The MultipleComparisons Problem
 6. Trend Analysis
 7. TwoWay BetweenSubjects Factorial Designs
 8. Higher Order BetweenSubjects Factorial Designs
 9. Designs with Covariates: ANCOVA and Blocking Extensions
 10. Designs with Random or Nested Factors Part III: Model Comparisons for Designs Involving WithinSubjects Factors
 11. OneWay WithinSubjects Designs: Univariate Approach
 12. HigherOrder Designs with WithinSubjects Factors: Univariate Approach
 13. OneWay WithinSubjects Designs: Multivariate Approach
 14. Higher Order Designs with WithinSubjects Factors: The Multivariate Approach Part IV: MixedEffects Models
 15. An Introduction to MixedEffects Models: WithinSubjects Designs
 16. An Introduction to MixedEffect Models: Nested Designs References Appendix.
 (source: Nielsen Book Data)
(source: Nielsen Book Data) 9781317284550 20180129
 Online

 ProQuest Ebook Central Access limited to 1 user
 Google Books (Full view)
 Berger, Paul D., 1943 author.
 Second edition.  Cham, Switzerland : Springer, [2018]
 Description
 Book — xviii, 639 pages : illustrations (some color) ; 24 cm
 Summary

 PREFACE
 Chapter 1  Introduction to experimental designPART I  Statistical principles on design of experiments
 Chapter 2  Onefactor designs and the analysis of variance
 Chapter 3  Some further considerations on onefactor design and ANOVA
 Chapter 4  Multiplecomparison testing
 Chapter 5  Orthogonality, orthogonal decomposition, and their role in modern experimental designPART II  Identifying active factors
 Chapter 6  Twofactor crossclassification designs
 Chapter 7  Nested, or hierarchical, designs
 Chapter 8  Designs with three or more factors: Latinsquare and related designsPART III  Studying factors' effects (suggestion)
 Chapter 9  Twolevel factorial designs
 Chapter 10  Confounding/blocking in 2k designs
 Chapter 11  Twolevel fractionalfactorial designs
 Chapter 12  Designs with factors at three levels
 Chapter 13  Introduction to Taguchi methodsPART IV  Regression analysis, surface designs, and other topics
 Chapter 14  Simple regression
 Chapter 15  Multiple and stepwise regression
 Chapter 16  Introduction to ResponseSurface Methodology
 Chapter 17  Introduction to mixture design and triangular surfaces
 Chapter 18  Literature on experimental design and discussion of some topics not covered in the text.
 (source: Nielsen Book Data)
(source: Nielsen Book Data) 9783319645827 20180416
Engineering Library (Terman)
Engineering Library (Terman)  Status 

Stacks  
QA279 .B467 2018  Unknown 
 Fang, Kaitai, author.
 Singapore : Springer ; Beijing : Science Press, [2018]
 Description
 Book — xvi, 300 pages : illustrations (some color) ; 24 cm.
 Summary

 Introduction
 Experiments
 Examples
 Experimental Characteristics
 Type of Experiments
 Basic Terminologies Used
 Statistical Models
 Factorial Designs and ANOVA Models
 Fractional Factorial Designs
 Linear Regression Models
 Nonparametric Regression Models
 Robustness of Regression Models
 WordLength Pattern : Resolution and Minimum Aberration
 Ordering
 Defining Relation
 WordLength Pattern and Resolution
 Minimum Aberration Criterion and its Extension
 Implementation of Uniform Designs for Multifactor Experiments
 Applications of the Uniform Design
 Exercises
 References
 Uniformity Criteria
 Overall Mean Model
 Star Discrepancy
 Definition
 Properties
 Generalized L₂Discrepancy
 Definition
 Centered L₂Discrepancy
 Wraparound L₂Discrepancy
 Some Discussion on CD and WD
 Mixture Discrepancy
 Reproducing Kernel for Discrepancies
 Discrepancies for Finite Numbers of Levels
 Discrete Discrepancy
 Lee Discrepancy
 Lower Bounds of Discrepancies
 Lower Bounds of the Centered L₂Discrepancy
 Lower Bounds of the Wraparound L₂Discrepancy
 Lower Bounds of Mixture Discrepancy
 Lower Bounds of Discrete Discrepancy
 Lower Bounds of Lee Discrepancy
 Exercises
 References
 Construction of Uniform Designs : Deterministic Methods
 Uniform Design Tables
 Background of Uniform Design Tables
 OneFactor Uniform Designs
 Uniform Designs with Multiple Factors
 Complexity of the Construction
 Remarks
 Good Lattice Point Method and its Modifications
 Good Lattice Point Method
 The LeaveOneOut glpm
 Good Lattice Point with Power Generator
 The Cutting Method
 Linear Level Permutation Method
 Combinatorial Construction Methods
 Connection Between Uniform Designs and Uniformly Resolvable Designs
 Construction Approaches via Combinatorics
 Construction Approach via Saturated Orthogonal Arrays
 Further Results
 Exercises
 References
 Construction of Uniform Designs : Algorithmic Optimization Methods
 Numerical Search for Uniform Designs
 ThresholdAccepting Method
 Construction Method Based on Quadratic Form
 Quadratic Forms of Discrepancies
 Complementary Design Theory
 Optimal Frequency Vector
 Integer Programming Problem Method
 Exercises
 References
 Modeling Techniques
 Basis Functions
 Polynomial Regression Models
 Spline Basis
 Wavelets Basis
 Radial Basis Functions
 Selection of Variables
 Modeling Techniques : Kriging Models
 Models
 Estimation
 Maximum Likelihood Estimation
 Parametric Empirical Kriging
 Examples and Discussion
 A Case Study on Environmental Data : Model Selection
 Exercises
 References
 Connections Between Uniformity and Other Design Criteria
 Uniformity and Isomorphism
 Uniformity and Orthogonality
 Uniformity and Confounding
 Uniformity and Aberration
 Projection Uniformity and Related Criteria
 Projection Discrepancy Pattern and Related Criteria
 Uniformity Pattern and Related Criteria
 Majorization Framework
 Based on Pairwise Coincidence Vector
 Minimum Aberration Majorization
 Exercises
 References
 Applications of Uniformity in Other Design Types
 Uniformity in Block Designs
 Uniformity in BIBDs
 Uniformity in PRIBDs
 Uniformity in POTBs
 Uniformity in Supersaturated Designs
 Uniformity in TwoLevel SSDs
 Uniformity in MixedLevel SSDs
 Uniformity in Sliced Latin Hypercube Designs
 A Combined Uniformity Measure
 Optimization Algorithms
 Determination of the Weight ...
 Uniformity Under Errors in the Level Values
 Exercises
 References
 Uniform Design for Experiments with Mixtures
 Introduction to Design with Mixture
 Some Types of Designs with Mixtures
 Criteria for Designs with Mixtures
 Uniform Designs of Experiments with Mixtures
 Discrepancy for Designs with Mixtures
 Construction Methods for Uniform Mixture Design
 Uniform Design with Restricted Mixtures
 Uniform Design on Irregular region
 Modeling Technique for Designs with Mixtures
 Exercises
 References
 Subject Index.
(source: Nielsen Book Data) 9789811320408 20190211
Science Library (Li and Ma)
Science Library (Li and Ma)  Status 

Stacks  
QA279 .F36 2018  Unavailable In process Request 
5. Design and analysis of experiments [2017]
 Dean, Angela (Angela M.), author.
 Second edition.  Cham, Switzerland : Springer, [2017]
 Description
 Book — xxv, 840 pages ; 26 cm.
 Summary

 Principles and Techniques. Planning Experiments. Designs With One Source of Variation. Inferences for Contrasts and Treatment Means. Checking Model Assumptions. Experiments With Two Crossed Treatment Factors. Several Crossed Treatment Factors. Polynomial Regression. Analysis of Covariance. Complete Block Designs. Incomplete Block Designs. Designs With Two Blocking Factors. Confounded TwoLevel Factorial Experiments. Confounding in General Factorial Experiments. Fractional Factorial Experiments. Response Surface Methodology. Random Effects and Variance Components. Nested Models. SplitPlot Designs.
 (source: Nielsen Book Data)
(source: Nielsen Book Data) 9783319522487 20170821
 Online
Science Library (Li and Ma)
Science Library (Li and Ma)  Status 

Stacks  
QA279 .D43 2017  Unknown 
 Switzerland : Springer, 2016.
 Description
 Book — 1 online resource (xii, 270 pages) : illustrations (some color)
 Dey, Kieron.
 Boca Raton, FL : CRC Press, c2015.
 Description
 Book — xi, 219 p. : ill. ; 25 cm
 Summary

 Simplicity of Statistical Design and Control Making a Start How Does It Work? Care Management Case: Improving Health for Thousands of People Discovery Measurement Quality Care Management Statistical Design Baseline Data Managing the Test Test Results Exploratory Analysis What Might the Results Mean? Findings Are Often Surprising Significance of the Results Implementation Implementation Troubleshooting Designed Innovation Innovation Uses More Right Brain than Left Retailing Case: New Product Sales Discovery Measurement Quality Preparing for the Test Retail Furniture Statistical Design and Its Management Exploratory Analysis and Inference What Might the Results Mean? Statistical Significance Ironing Out Some Possible Wrinkles Predicting and Delivering the Improvement Retailing Designed Innovation Case: Conclusion Statistical Control Using Statistical Control Economic Advantage Derivation Practical Use of Statistical Control Digression into Causality Concluding Scientific Work in the Care Management Case False Alarm Rate Is Neither Known Nor Useful in Statistical Control Statistical Control Terminology Statistics Breaks Down in Unstable Processes Economic Loss without Statistical Control Cost Explosion Story Unexploded Tests for Statistical Control Statistical Control Integrated with Statistical Design Managing Statistical Control Schemes Mechanics of Statistical Control Where Did Statistical Control Originate? Measurement Error and Control All Measurement Systems Are Inherently Flawed Clinical Care Case: Initial Measurement Study and LongTerm Controls Establishing a Measurement Control Scheme Statistical Design Advantages of Large Statistical Design TwoLevel Designs Full Factorial Designs Fractional Factorial Designs Backpacking Case Discovery Managing the Test Measurement Quality Exploratory Analysis What Might the Initial Results Mean? Exploring Interactions Simpler Analysis Statistical Significance Solving the Puzzle Aliasing Analysis of All Pair Interactions Measurement Problem Found and Fixed after the Test Using Sales Change as the Test's Measurement Calculating Precision and Sample Size Before the Test Diagnosing Unusually High or Low Results in a Statistical Design Row Guidance on Fractional Factorial Designs Multifactorial Designs Care Management Case: More Analytical Insight Randomization Milk Story Soil Story Geometric versus Nongeometric Designs Aliasing Scheme for the Care Management Design Augmenting Multifactorials to Also Estimate Pair Interactions Testing Strategy Uniqueness and Stumbling Around Where Did Statistical Design Originate? Statistical Design and Control: A Dozen LargeScale Case Studies Selection of Cases Simultaneous Design Solving Complex Problems Simply Simultaneous Design Idea Science Education Case Discovery Baseline Data Simultaneous Statistical Designs for Science Classes Pair Interactions across Designs and an Easier Analysis Findings Rules for Simultaneous Designs General Multichannel Optimization Case Simultaneous Design Procedure Scientific Method, Randomization, and Improvement Strategies Simplicity of the Scientific Method Scientific Method with Statistical Design and Control Randomization Distribution Randomization Device Proof Isn't in the Pudding What Science Lies beneath Implementation Being the Hardest Part? Common Improvement Strategies Randomized Control Trials (RCT) Statistical Design and Control Are for Real Problems with Everyone Contributing Managing Improvement and Innovation Organization Speed without Net Resources How to Manage Specific Improvements/Innovations Statistical Design and Control Summary Appendix: Answers to Exercises References Index.
 (source: Nielsen Book Data)
(source: Nielsen Book Data) 9781482233438 20160617
Science Library (Li and Ma)
Science Library (Li and Ma)  Status 

Stacks  
QA279 .D485 2015  Unknown 
8. Experimental design : unified concepts, practical applications, and computer implementation [2015]
 Bowerman, Bruce L., author.
 First edition.  New York : Business Expert Press, 2015.
 Description
 Book — x, 260 p. : ill. ; 23 cm.
 Summary

This book is a concise and innovative book that gives a complete presentation of the design and analysis of experiments in approximately one half the space of competing books. With only the modest prerequisite of a basic (noncalculus) statistics course, this text is appropriate for the widest possible audience. Two procedures are generally used to analyze experimental design dataanalysis of variance (ANOVA) and regression analysis. Because ANOVA is more intuitive, this book devotes most of its first three chapters to showing how to use ANOVA to analyze balanced (equal sample size) experimental design data. The text first discusses regression analysis at the end of Chapter 2, where regression is used to analyze data that cannot be analyzed by ANOVA: unbalanced (unequal sample size) data from twoway factorials and data from incomplete block designs. Regression is then used again in Chapter 4 to analyze data resulting from twolevel fractional factorial and block confounding experiments.
(source: Nielsen Book Data) 9781606499580 20160618
 Online
Science Library (Li and Ma)
Science Library (Li and Ma)  Status 

Stacks  
QA279 .B684 2015  Unknown 
9. Design and analysis of experiments [2013]
 Gupta, A. K. (Arjun K.), 1938
 Singapore ; Hackensack, N.J. : World Scientific, c2013.
 Description
 Book — xi, 296 p. : ill. ; 24 cm
 Summary

 Introduction and Preliminary Results Theory of Linear Estimation Analysis of Variance Analysis of Covariance (ANCOVA) Missing and Mixed Plots Balanced Incomplete Block Designs Factorial Designs Elements of Modern Algebra Construction of Designs.
 (source: Nielsen Book Data)
(source: Nielsen Book Data) 9789814522533 20160612
 Online
Science Library (Li and Ma)
Science Library (Li and Ma)  Status 

Stacks  
QA279 .G86 2013  Unknown 
10. Design and analysis of experiments [2013]
 Montgomery, Douglas C.
 Eighth edition.  Hoboken, NJ : John Wiley & Sons, Inc., [2013], ©2013.
 Description
 Book — xvii, 730 pages : illustrations ; 27 cm
 Summary

 Preface v
 1 Introduction
 1 1.1 Strategy of Experimentation
 1 1.2 Some Typical Applications of Experimental Design
 8 1.3 Basic Principles
 11 1.4 Guidelines for Designing Experiments
 14 1.5 A Brief History of Statistical Design
 21 1.6 Summary: Using Statistical Techniques in Experimentation
 22 1.7 Problems
 23
 2 Simple Comparative Experiments
 25 2.1 Introduction
 25 2.2 Basic Statistical Concepts
 27 2.3 Sampling and Sampling Distributions
 30 2.4 Inferences About the Differences in Means, Randomized Designs
 36 2.5 Inferences About the Differences in Means, Paired Comparison Designs
 53 2.6 Inferences About the Variances of Normal Distributions
 57 2.7 Problems
 59
 3 Experiments with a Single Factor: The Analysis of Variance
 65 3.1 An Example
 66 3.2 The Analysis of Variance
 68 3.3 Analysis of the Fixed Effects Model
 70 3.4 Model Adequacy Checking
 80 3.5 Practical Interpretation of Results
 89 3.6 Sample Computer Output
 102 3.7 Determining Sample Size
 105 3.8 Other Examples of SingleFactor Experiments
 110 3.9 The Random Effects Model
 116 3.10 The Regression Approach to the Analysis of Variance
 125 3.11 Nonparametric Methods in the Analysis of Variance
 128 3.12 Problems
 130
 4 Randomized Blocks, Latin Squares, and Related Designs
 139 4.1 The Randomized Complete Block Design
 139 4.2 The Latin Square Design
 158 4.3 The GraecoLatin Square Design
 165 4.4 Balanced Incomplete Block Designs
 168 4.5 Problems
 177
 5 Introduction to Factorial Designs
 183 5.1 Basic Definitions and Principles
 183 5.2 The Advantage of Factorials
 186 5.3 The TwoFactor Factorial Design
 187 5.4 The General Factorial Design
 206 5.5 Fitting Response Curves and Surfaces
 211 5.6 Blocking in a Factorial Design
 219 5.7 Problems
 225
 6 The 2k Factorial Design
 233 6.1 Introduction
 233 6.2 The
 22 Design
 234 6.3 The
 23 Design
 241 6.4 The General 2k Design
 253 6.5 A Single Replicate of the 2k Design
 255 6.6 Additional Examples of Unreplicated 2k Design
 269 6.7 2k Designs are Optimal Designs
 280 6.8 The Addition of Center Points to the 2k Design
 285 6.9 Why We Work with Coded Design Variables
 290 6.10 Problems
 292
 7 Blocking and Confounding in the 2k Factorial Design
 304 7.1 Introduction
 304 7.2 Blocking a Replicated 2k Factorial Design
 305 7.3 Confounding in the 2k Factorial Design
 306 7.4 Confounding the 2k Factorial Design in Two Blocks
 306 7.5 Another Illustration of Why Blocking Is Important
 312 7.6 Confounding the 2k Factorial Design in Four Blocks
 313 7.7 Confounding the 2k Factorial Design in 2p Blocks
 315 7.8 Partial Confounding
 316 7.9 Problems
 319
 8 TwoLevel Fractional Factorial Designs
 320 8.1 Introduction
 320 8.2 The OneHalf Fraction of the 2k Design
 321 8.3 The OneQuarter Fraction of the 2k Design
 333 8.4 The General 2kp Fractional Factorial Design
 340 8.5 Alias Structures in Fractional Factorials and other Designs
 349 8.6 Resolution III Designs
 351 8.7 Resolution IV and V Designs
 366 8.8 Supersaturated Designs
 374 8.9 Summary
 375 8.10 Problems
 376
 9 Additional Design and Analysis Topics for Factorial and Fractional Factorial Designs
 394 9.1 The 3k Factorial Design
 395 9.2 Confounding in the 3k Factorial Design
 402 9.3 Fractional Replication of the 3k Factorial Design
 408 9.4 Factorials with Mixed Levels
 412 9.5 Nonregular Fractional Factorial Designs
 415 9.6 Constructing Factorial and Fractional Factorial Designs Using an Optimal Design Tool
 431 9.7 Problems
 444
 10 Fitting Regression Models
 449 10.1 Introduction
 449 10.2 Linear Regression Models
 450 10.3 Estimation of the Parameters in Linear Regression Models
 451 10.4 Hypothesis Testing in Multiple Regression
 462 10.5 Confidence Intervals in Multiple Regression
 467 10.6 Prediction of New Response Observations
 468 10.7 Regression Model Diagnostics
 470 10.8 Testing for Lack of Fit
 473 10.9 Problems
 475
 11 Response Surface Methods and Designs
 478 11.1 Introduction to Response Surface Methodology
 478 11.2 The Method of Steepest Ascent
 480 11.3 Analysis of a SecondOrder Response Surface
 486 11.4 Experimental Designs for Fitting Response Surfaces
 500 11.5 Experiments with Computer Models
 523 11.6 Mixture Experiments
 530 11.7 Evolutionary Operation
 540 11.8 Problems
 544
 12 Robust Parameter Design and Process Robustness Studies
 554 12.1 Introduction
 554 12.2 Crossed Array Designs
 556 12.3 Analysis of the Crossed Array Design
 558 12.4 Combined Array Designs and the Response Model Approach
 561 12.5 Choice of Designs
 567 12.6 Problems
 570
 13 Experiments with Random Factors
 573 13.1 Random Effects Models
 573 13.2 The TwoFactor Factorial with Random Factors
 574 13.3 The TwoFactor Mixed Model
 581 13.4 Sample Size Determination with Random Effects
 587 13.5 Rules for Expected Mean Squares
 588 13.6 Approximate F Tests
 592 13.7 Some Additional Topics on Estimation of Variance Components
 596 13.8 Problems
 601
 14 Nested and SplitPlot Designs
 604 14.1 The TwoStage Nested Design
 604 14.2 The General mStage Nested Design
 614 14.3 Designs with Both Nested and Factorial Factors
 616 14.4 The SplitPlot Design
 621 14.5 Other Variations of the SplitPlot Design
 627 14.6 Problems
 637
 15 Other Design and Analysis Topics
 642 15.1 Nonnormal Responses and Transformations
 643 15.2 Unbalanced Data in a Factorial Design
 652 15.3 The Analysis of Covariance
 655 15.4 Repeated Measures
 675 15.5 Problems
 677
 Appendix 681 Table I. Cumulative Standard Normal Distribution
 682 Table II. Percentage Points of the t Distribution
 684 Table III. Percentage Points of the 2 Distribution
 685 Table IV. Percentage Points of the F Distribution
 686 Table V. Operating Characteristic Curves for the Fixed Effects Model Analysis of Variance
 691 Table VI. Operating Characteristic Curves for the Random Effects Model Analysis of Variance
 695 Table VII. Percentage Points of the Studentized Range Statistic
 699 Table VIII. Critical Values for Dunnett's Test for Comparing Treatments with a Control
 701 Table IX. Coefficients of Orthogonal Polynomials
 703 Table X. Alias Relationships for 2kp Fractional Factorial Designs with k
 15 and n
 64
 704 Bibliography
 717 Index 723.
 (source: Nielsen Book Data)
 Preface
 1 Introduction to Designed Experiments 1.1 Strategy of Experimentation 1.2 Some Typical Applications of Experimental Design 1.3 Basic Principles 1.4 Guidelines for Designing Experiments 1.5 A Brief History of Statistical Design 1.6 Summary: Using Statistical Techniques in Experimentation 1.7 Problems
 2 Basic Statistical Methods 2.1 Introduction 2.2 Basic Statistical Concepts 2.3 Sampling and Sampling Distributions 2.4 Inferences About the Differences in Means, Randomized Designs 2.5 Inferences About the Differences in Means, Paired Comparison Designs 2.6 Inferences About the Variances of Normal Distributions 2.7 Problems
 3 Analysis of Variance 3.1 An Example 3.2 The Analysis of Variance 3.3 Analysis of the Fixed Effects Model 3.4 Model Adequacy Checking 3.5 Practical Interpretation of Results 3.6 Sample Computer Output 3.7 Determining Sample Size 3.8 Other Examples of SingleFactor Experiments 3.9 The Random Effects Model 3.10 The Regression Approach to the Analysis of Variance 3.11 Nonparametric Methods in the Analysis of Variance 3.12 Problems
 4 Experiments with Blocking Factors 4.1 The Randomized Complete Block Design 4.2 The Latin Square Design 4.3 The GraecoLatin Square Design 4.4 Balanced Incomplete Block Designs 4.5 Problems
 5 Factorial Experiments 5.1 Basic Definitions and Principles 5.2 The Advantage of Factorials 5.3 The TwoFactor Factorial Design 5.4 The General Factorial Design 5.5 Fitting Response Curves and Surfaces 5.6 Blocking in a Factorial Design 5.7 Problems
 6 TwoLevel Factorial Designs 6.1 Introduction 6.2 The
 22 Design 6.3 The
 23 Design 6.4 The General 2k Design 6.5 A Single Replicate of the 2k Design 6.6 Additional Examples of Unreplicated 2k Design 6.7 2k Designs are Optimal Designs 6.8 The Addition of Center Points to the 2k Design 6.9 Why We Work with Coded Design Variables 6.10 Problems
 7 Blocking and Confounding Systems for TwoLevel Factorials 7.1 Introduction 7.2 Blocking a Replicated 2k Factorial Design 7.3 Confounding in the 2k Factorial Design 7.4 Confounding the 2k Factorial Design in Two Blocks 7.5 Another Illustration of Why Blocking Is Important 7.6 Confounding the 2k Factorial Design in Four Blocks 7.7 Confounding the 2k Factorial Design in 2p Blocks 7.8 Partial Confounding 7.9 Problems
 8 TwoLevel Fractional Factorial Designs 8.1 Introduction 8.2 The OneHalf Fraction of the 2k Design 8.3 The OneQuarter Fraction of the 2k Design 8.4 The General 2kp Fractional Factorial Design 8.5 Alias Structures in Fractional Factorials and other Designs 8.6 Resolution III Designs 8.7 Resolution IV and V Designs 8.8 Supersaturated Designs 8.9 Summary 8.10 Problems
 9 Other Topics on Factorial and Fractional Factorial Designs 9.1 The 3k Factorial Design 9.2 Confounding in the 3k Factorial Design 9.3 Fractional Replication of the 3k Factorial Design 9.4 Factorials with Mixed Levels 9.5 Nonregular Fractional Factorial Designs 9.6 Constructing Factorial and Fractional Factorial Designs Using an Optimal Design Tool 9.7 Problems
 10 Regression Modeling 10.1 Introduction 10.2 Linear Regression Models 10.3 Estimation of the Parameters in Linear Regression Models 10.4 Hypothesis Testing in Multiple Regression 10.5 Confidence Intervals in Multiple Regression 10.6 Prediction of New Response Observations 10.7 Regression Model Diagnostics 10.8 Testing for Lack of Fit 10.9 Problems
 11 Response Surface Methodology 11.1 Introduction to Response Surface Methodology 11.2 The Method of Steepest Ascent 11.3 Analysis of a SecondOrder Response Surface 11.4 Experimental Designs for Fitting Response Surfaces 11.5 Experiments with Computer Models 11.6 Mixture Experiments 11.7 Evolutionary Operation 11.8 Problems
 12 Robust Design 12.1 Introduction 12.2 Crossed Array Designs 12.3 Analysis of the Crossed Array Design 12.4 Combined Array Designs and the Response Model Approach 12.5 Choice of Designs 12.6 Problems
 13 Random Effects Models 13.1 Random Effects Models 13.2 The TwoFactor Factorial with Random Factors 13.3 The TwoFactor Mixed Model 13.4 Sample Size Determination with Random Effects 13.5 Rules for Expected Mean Squares 13.6 Approximate F Tests 13.7 Some Additional Topics on Estimation of Variance Components 13.8 Problems
 14 Experiments with Nested Factors and HardtoChange Factors 14.1 The TwoStage Nested Design 14.2 The General mStage Nested Design 14.3 Designs with Both Nested and Factorial Factors 14.4 The SplitPlot Design 14.5 Other Variations of the SplitPlot Design 14.6 Problems
 15 Other Topics 15.1 Nonnormal Responses and Transformations 15.2 Unbalanced Data in a Factorial Design 15.3 The Analysis of Covariance 15.4 Repeated Measures 15.5 Problems Appendix Table I. Cumulative Standard Normal Distribution Table II. Percentage Points of the t Distribution Table III. Percentage Points of the X2 Distribution Table IV. Percentage Points of the F Distribution Table V. Operating Characteristic Curves for the Fixed Effects Model Analysis of Variance Table VI. Operating Characteristic Curves for the Random Effects Model Analysis of Variance Table VII. Percentage Points of the Studentized Range Statistic Table VIII. Critical Values for Dunnett's Test for Comparing Treatments with a Control Table IX. Coefficients of Orthogonal Polynomials Table X. Alias Relationships for 2kp Fractional Factorial Designs with k <=
 15 and n <=64 Bibliography Index.
 (source: Nielsen Book Data)
(source: Nielsen Book Data) 9781118146927 20160608
 Online
Science Library (Li and Ma)
Science Library (Li and Ma)  Status 

Stacks  
QA279 .M66 2013  Unknown 
QA279 .M66 2013  Unknown 
 Alferes, Valentim R.
 Los Angeles ; London : SAGE, c2012.
 Description
 Book — 1 online resource (xxiv, 183 p.) : ill.
 Summary

 Chapter 1. Randomized Experiments 1.1 Nature and Structure of Randomized Experiments 1.2 Experimental Design and Validity of Scientific Inferences 1.3 Randomized Experiments and Methods of Randomization 1.4 Terminological and Notational Issues
 Chapter 2. BetweenSubjects Designs Randomization 2.1 Randomization and Local Control 2.2 Completely Randomized Designs 2.3 Restrictedly Randomized Designs: Blocking 2.4 Restrictedly Randomized Designs: Stratifying 2.5 Sequential Assignment and Adaptive Randomization Methods
 Chapter 3. WithinSubjects Designs Randomization 3.1 Basic Assumptions and Specific Threats to Validity 3.2 Treatment Design and Methods of Randomization 3.3 Random Counterbalancing 3.4 Positional Counterbalancing 3.5 Nonrestricted Sequential Counterbalancing 3.6 Restricted Sequential Counterbalancing 3.7 Factorial Designs
 Chapter 4. Validity Issues, Analysis Guidelines, and Reporting Standards 4.1 Planning and Monitoring Randomized Experiments 4.2 Analyzing Randomized Experiments 4.3 Reporting Randomized Experiments
 Appendix 1. Random Numbers
 Appendix 2. Permutations, Arrangements, and Combinations
 Appendix 3. Latin Squares.
 (source: Nielsen Book Data)
(source: Nielsen Book Data) 9781452202921 20160609
12. Design and analysis of experiments [2009]
 Montgomery, Douglas C.
 7th ed.  Hoboken, NJ : Wiley, c2009.
 Description
 Book — xvii, 656 p. : ill. ; 26 cm.
 Summary

 Preface.
 1. Introduction.
 2. Simple Comparative Experiments.
 3. Experiments with a Single Factor: The Analysis of Variance.
 4. Randomized Blocks, Latin Squares, and Related Designs.
 5. Introduction to Factorial Designs.
 6. The 2k Factorial Design.
 7. Blocking and Confounding in the 2k Factorial Design.
 8. TwoLevel Fractional Factorial Designs.
 9. ThreeLevel and MixedLevel Factorial and Fractional Factorial Designs.
 10. Fitting Regression Models.
 11. Response Surface Methods and Designs.
 12. Robust Parameter Design and Process Robustness Studies.
 13. Experiments with Random Factors.
 14. Nested and SplitPlot Designs.
 15. Other Design and Analysis Topics. Bibliography. Appendix. Table I. Cumulative Standard Normal Distribution. Table II. Percentage Points of the t Distribution. Table III. Percentage Points of the x2 Distribution. Table IV. Percentage Points of the F Distribution. Table V. Operating Characteristic Curves for the Fixed Effects Model Analysis of Variance. Table VI. Operating Characteristic Curves for the Random Effects Model Analysis of Variance. Table VII. Percentage Points of the Studentized Range Statistic. Table VIII. Critical Values for Dunnett's Test for Comparing Treatments with a Control. Table IX. Coefficients of Orthogonal Polynomials. Table X. Alias Relationships for 2kp Fractional Factorial Designs with k
 15 and n. Index.
 (source: Nielsen Book Data)
(source: Nielsen Book Data) 9780470398821 20160527
 Online
Science Library (Li and Ma)
Science Library (Li and Ma)  Status 

Stacks  
QA279 .M66 2009  Unknown 
 Wu, ChienFu.
 2nd ed.  Hoboken, N.J. : Wiley, c2009.
 Description
 Book — xxix, 716 p. : ill. ; 25 cm.
 Summary

 Preface to the Second Edition. Preface to the First Edition. Suggestions of Topics for Instructors. List of Experiments and Data Sets.
 1 Basic Concepts for Experimental Design and Introductory Regression Analysis. 1.1 Introduction and Historical Perspective. 1.2 A Systematic Approach to the Planning and Implementation of Experiments. 1.3 Fundamental Principles: Replication, Randomization, and Blocking. 1.4 Simple Linear Regression. 1.5 Testing of Hypothesis and Interval Estimation. 1.6 Multiple Linear Regression. 1.7 Variable Selection in Regression Analysis. 1.8 Analysis of Air Pollution Data. 1.9 Practical Summary.
 2 Experiments with a Single Factor. 2.1 OneWay Layout. 2.2 Multiple Comparisons. 2.3 Quantitative Factors and Orthogonal Polynomials. 2.4 Expected Mean Squares and Sample Size Determination. 2.5 OneWay Random Effects Model. 2.6 Residual Analysis: Assessment of Model Assumptions. 2.7 Practical Summary.
 3 Experiments with More Than One Factor. 3.1 Paired Comparison Designs. 3.2 Randomized Block Designs. 3.3 TwoWay Layout: Factors With Fixed Levels. 3.4 TwoWay Layout: Factors With Random Levels. 3.5 MultiWay Layouts. 3.6 Latin Square Designs: Two Blocking Variables. 3.7 GraecoLatin Square Designs. 3.8 Balanced Incomplete Block Designs. 3.9 SplitPlot Designs. 3.10 Analysis of Covariance: Incorporating Auxiliary Information. 3.11 Transformation of the Response. 3.12 Practical Summary.
 4 Full Factorial Experiments at Two Levels. 4.1 An Epitaxial Layer Growth Experiment. 4.2 Full Factorial Designs at Two Levels: A General Discussion. 4.3 Factorial Effects and Plots. 4.4 Using Regression to Compute Factorial Effects. 4.5 ANOVA Treatment of Factorial Effects. 4.6 Fundamental Principles for Factorial Effects: Effect Hierarchy, Effect Sparsity, and Effect Heredity. 4.7 Comparisons with the "OneFactorataTime" Approach. 4.8 Normal and HalfNormal Plots for Judging Effect Significance. 4.9 Lenth's Method: Testing Effect Significance for Experiments Without Variance Estimates. 4.10 NominaltheBest Problem and Quadratic Loss Function. 4.11 Use of Log Sample Variance for Dispersion Analysis. 4.12 Analysis of Location and Dispersion: Revisiting the Epitaxial Layer Growth Experiment. 4.13 Test of Variance Homogeneity and Pooled Estimate of Variance. 4.14 Studentized Maximum Modulus Test: Testing Effect Significance for Experiments with Variance Estimates. 4.15 Blocking and Optimal Arrangement of 2k Factorial Designs in 2q Blocks. 4.16 Practical Summary.
 5 Fractional Factorial Experiments at Two Levels. 5.1 A Leaf Spring Experiment. 5.2 Fractional Factorial Designs: Effect Aliasing and the Criteria Of Resolution and Minimum Aberration. 5.3 Analysis of Fractional Factorial Experiments. 5.4 Techniques for Resolving the Ambiguities in Aliased Effects. 5.5 Selection of 2kp Designs Using Minimum Aberration and Related Criteria. 5.6 Blocking in Fractional Factorial Designs. 5.7 Practical Summary.
 6 Full Factorial and Fractional Factorial Experiments at Three Levels. 6.1 A SeatBelt Experiment. 6.2 LargertheBetter and SmallertheBetter Problems. 6.3 3k Full Factorial Designs. 6.4 3kp Fractional Factorial Designs. 6.5 Simple Analysis Methods: Plots and Analysis of Variance. 6.6 An Alternative Analysis Method. 6.7 Analysis Strategies for Multiple Responses I: OutofSpec Probabilities. 6.8 Blocking in 3k and 3kp Designs. 6.9 Practical Summary.
 7 Other Design and Analysis Techniques for Experiments at More Than Two Levels. 7.1 A Router Bit Experiment Based on a Mixed TwoLevel and FourLevel Design. 7.2 Method of Replacement and Construction of 2m4n Designs. 7.3 Minimum Aberration 2m4n Designs with n = 1,
 2. 7.4 An Analysis Strategy for 2m4n Experiments. 7.5 Analysis of the Router Bit Experiment. 7.6 A Paint Experiment Based on a Mixed TwoLevel and ThreeLevel Design. 7.7 Design and Analysis of 36Run Experiments at Two And Three Levels. 7.8 rkp Fractional Factorial Designs for any Prime Number r. 7.9 Related Factors: Method of Sliding Levels, Nested Effects Analysis, and Response Surface Modeling. 7.10 Practical Summary.
 8 Nonregular Designs: Construction and Properties. 8.1 Two Experiments: WeldRepaired Castings and Blood Glucose Testing. 8.2 Some Advantages of Nonregular Designs Over the 2kp and 3kp Series of Designs. 8.3 A Lemma on Orthogonal Arrays. 8.4 PlackettBurman Designs and Hall's Designs. 8.5 A Collection of Useful MixedLevel Orthogonal Arrays. 8.6 Construction of MixedLevel Orthogonal Arrays Based on Difference Matrices. 8.7 Construction of MixedLevel Orthogonal Arrays Through the Method of Replacement. 8.8 Orthogonal MainEffect Plans Through Collapsing Factors. 8.9 Practical Summary.
 9 Experiments with Complex Aliasing. 9.1 Partial Aliasing of Effects and the Alias Matrix. 9.2 Traditional Analysis Strategy: Screening Design and Main Effect Analysis. 9.3 Simplification of Complex Aliasing via Effect Sparsity. 9.4 An Analysis Strategy for Designs with Complex Aliasing. 9.5 A Bayesian Variable Selection Strategy for Designs with Complex Aliasing. 9.6 Supersaturated Designs: Design Construction and Analysis. 9.7 Practical Summary.
 10 Response Surface Methodology. 10.1 A Ranitidine Separation Experiment. 10.2 Sequential Nature of Response Surface Methodology. 10.3 From FirstOrder Experiments to SecondOrder Experiments: Steepest Ascent Search and Rectangular Grid Search. 10.4 Analysis of SecondOrder Response Surfaces. 10.5 Analysis of the Ranitidine Experiment. 10.6 Analysis Strategies for Multiple Responses II: Contour Plots and the Use of Desirability Functions. 10.7 Central Composite Designs. 10.8 BoxBehnken Designs and Uniform Shell Designs. 10.9 Practical Summary.
 11 Introduction to Robust Parameter Design. 11.1 A Robust Parameter Design Perspective of the Layer Growth and Leaf Spring Experiments. 11.2 Strategies for Reducing Variation. 11.3 Noise (HardtoControl) Factors. 11.4 Variation Reduction Through Robust Parameter Design. 11.5 Experimentation and Modeling Strategies I: Cross Array. 11.6 Experimentation and Modeling Strategies II: Single Array and Response Modeling. 11.7 Cross Arrays: Estimation Capacity and Optimal Selection. 11.8 Choosing Between Cross Arrays and Single Arrays. 11.9 SignaltoNoise Ratio and Its Limitations for Parameter Design Optimization. 11.10 Further Topics. 11.11 Practical Summary.
 12 Robust Parameter Design for SignalResponse Systems. 12.1 An Injection Molding Experiment. 12.2 SignalResponse Systems and their Classification. 12.3 Performance Measures for Parameter Design Optimization. 12.4 Modeling and Analysis Strategies. 12.5 Analysis of the Injection Molding Experiment. 12.6 Choice of Experimental Plans. 12.7 Practical Summary.
 13 Experiments for Improving Reliability. 13.1 Experiments with Failure Time Data. 13.2 Regression Model for Failure Time Data. 13.3 A Likelihood Approach for Handling Failure Time Data with Censoring. 13.4 DesignDependent Model Selection Strategies. 13.5 A Bayesian Approach to Estimation and Model Selection for Failure Time Data. 13.6 Analysis of Reliability Experiments with Failure Time Data. 13.7 Other Types of Reliability Data. 13.8 Practical Summary.
 14 Analysis of Experiments with Nonnormal Data. 14.1 A Wave Soldering Experiment with Count Data. 14.2 Generalized Linear Models. 14.3 LikelihoodBased Analysis of Generalized Linear Models. 14.4 LikelihoodBased Analysis of the Wave Soldering Experiment. 14.5 Bayesian Analysis of Generalized Linear Models. 14.6 Bayesian Analysis of the Wave Soldering Experiment. 14.7 Other Uses and Extensions of Generalized Linear Models and Regression Models for Nonnormal Data. 14.8 Modeling and Analysis for Ordinal Data. 14.9 Analysis of Foam Molding Experiment. 14.10 Scoring: A Simple Method for Analyzing Ordinal Data. 14.11 Practical Summary. Appendix A Upper Tail Probabilities of the Standard Normal Distribution. Appendix B Upper Percentiles of the t Distribution. Appendix C Upper Percentiles of the chi2 Distribution. Appendix D Upper Percentiles of the F Distribution. Appendix E Upper Percentiles of the Studentized Range Distribution. Appendix F Upper Percentiles of the Studentized Maximum Modulus Distribution. Appendix G Coefficients of Orthogonal Contrast Vectors. Appendix H Critical Values for Lenth's Method. Author Index. Subject Index.
 (source: Nielsen Book Data)
(source: Nielsen Book Data) 9780471699460 20160528
 Online
Science Library (Li and Ma)
Science Library (Li and Ma)  Status 

Stacks  
QA279 .W7 2009  Unknown 
 Tamhane, Ajit C.
 Hoboken, N.J. : Wiley, c2009.
 Description
 Book — xxiv, 679 p. : ill. ; 25 cm.
 Summary

 1. Introduction. 1.1 Observational Studies and Experiments. 1.2 Brief Historical Remarks. 1.3 Basic Terminology and Concepts of Experimentation. 1.4 Basic Principles of Experimentation.
 2. Review of Elementary Statistics. 2.1 Experiments for a Single Treatment. 2.2 Experiments for Comparing Two Treatments. 2.3 Linear Regression. 2.4 Chapter Summary. Exercises.
 3. Single Factor Experiments: Completely Randomized Designs. 3.1 Summary Statistics and Graphical Displays. 3.2 Model. 3.3 Statistical Analysis. 3.4 Model Diagnostics. 3.5 Data Transformations. 3.6 Power of the Ftest and Sample Size Determination. 3.7 Quantitative Treatment Factors. 3.8 OneWay Analysis of Covariance. 3.9 Chapter Notes. 3.10 Chapter Summary. Exercises.
 4. Single Factor Experiments: Multiple Comparison and Selection Procedures. 4.1 Basic Concepts of Multiple Comparisons. 4.2 Pairwise Comparisons. 4.3 Comparisons with a Control. 4.4 General Contrasts. 4.5 Ranking and Selection Procedures. 4.6 Chapter Summary. Exercises.
 5. Randomized Block Designs and Extensions. 5.1 Randomized Block (RB) Designs. 5.2 Balanced Incomplete Block (BIB) Designs. 5.3 Youden Square (YSQ) Designs. 5.4 Latin Square (LSQ) Designs. 5.5 Chapter Notes. 5.6 Chapter Summary. Exercises.
 6. General Factorial Experiments. 6.1 Factorial vs. OneFactorataTime Experiments. 6.2 Balanced TwoWay Layouts. 6.3 Unbalanced TwoWay Layouts. 6.4 Chapter Notes. 6.5 Chapter Summary. Exercises.
 7. TwoLevel Factorial Experiments. 7.1 Estimation of Main Effects and Interactions. 7.2 Statistical Analysis. 7.3 Single Replicate Case. 7.4 Factorial Designs in Incomplete Blocks: Confounding of Effects. 7.5 Chapter Notes. 7.6 Chapter Summary. Exercises.
 8. TwoLevel Fractional Factorial Experiments . 8.1 TwoLevel Fractional Factorial Experiments. 8.2 PlackettBurman Designs. 8.3 Hadamard Designs. 8.4 Supersaturated Designs. 8.5 Orthogonal Arrays. 8.6 Sequential Assemblies of Fractional Factorials. 8.7 Chapter Summary. Exercises.
 9. ThreeLevel and MixedLevel Factorial Designs. 9.1 ThreeLevel Full Factorial Designs. 9.2 ThreeLevel Fractional Factorial Designs. 9.3 MixedLevel Factorial Designs. 9.4 Chapter Notes. 9.5 Chapter Summary. Exercises.
 10. Experiments for Response Optimization. 10.1 Response Surface Methodology. 10.2 Mixture. 10.3 The Taguchi Method of Quality Improvement. 10.4 Chapter Summary. Exercises.
 11. Random and Mixed Crossed Factors Designs. 11.1 OneWay Layouts. 11.2 TwoWay Layouts. 11.3 ThreeWay Layouts. 11.4 Chapter Notes. 11.5 Chapter Summary. Exercises.
 12. Nested, CrossedNested and Split Plot Designs. 12.1 TwoStage Nested Designs. 12.2 ThreeStage Nested Designs. 12.3 Crossed and Nested Designs. 12.4 Split Plot Designs. 12.5 Chapter Notes. 12.6 Chapter Summary. Exercises.
 13. Repeated Measures Designs. 13.1 Repeated Measures Designs: Univariate Approach. 13.2 Repeated Measures Designs: Multivariate Approach. 13.3 Chapter Notes. 13.4 Chapter Summary. Exercises.
 14. Linear Models with Fixed Effects. 14.1 Basic Linear Model and Least Squares Estimation. 14.2 Confidence Intervals and Hypothesis Testing. 14.3 Power of the FTest. 14.4 Chapter Notes. 14.5 Chapter Summary. Exercises. A. VectorValued Random Variables and Some Distribution Theory. A.1 Mean Vector and Covariance Matrix of a Random Vector. A.2 Covariance Matrix of a Linear Transformation of a Random Vector. A.3 Multivariate Normal Distribution. A.4 ChiSquare, F and tDistributions. A.5 Distributions of Quadratic Forms. A.6 Multivariate tDistribution. A.7 Multivariate Normal Sampling Distribution Theory. B. Case Studies. B.1 Case Study
 1: Effects of Field Strength and Flip Angle on MRI Contrast. B.1.1 Background. B.1.2 Design. B.1.3 Data Analysis. B.1.4 Results. B.2 Case Study
 2: Growing Stem Cells for Bone Implants. B.2.1 Background. B.2.2 Design. B.2.3 Data Analysis. B.2.4 Results. B.3 Case Study
 3: Router Bit Experiment. B.3.1 Background. B.3.2 Design. B.3.3 Data Analysis. B.3.4 Results.
 (source: Nielsen Book Data)
(source: Nielsen Book Data) 9780471750437 20160528
Science Library (Li and Ma)
Science Library (Li and Ma)  Status 

Stacks  
QA279 .T36 2009  Unknown 
15. Statistical design [electronic resource] [2008]
 Casella, George.
 New York : Springer Science+Business Media, c2008.
 Description
 Book — xxiii, 307 p. : ill.
16. Statistical design [electronic resource] [2008]
 Casella, George.
 New York ; London : Springer, 2008.
 Description
 Book — xxiii, 307 p. : ill. ; 25 cm.
 Summary

 Basics. Completely randomized designs. Complete block designs. Interlude: assessing the effects of blocking. Split plot designs. Confounding in blocks.
 (source: Nielsen Book Data)
(source: Nielsen Book Data) 9780387759654 20160527
 Online

 dx.doi.org SpringerLink
 Google Books (Full view)
 Giesbrecht, Francis G., 1935
 Hoboken, N.J. : Wiley, c2004.
 Description
 Book — xiv, 693 p. : ill. ; 25 cm.
 Summary

 Preface.Introduction.The Completely Randomized Design.Linear Models for Designed Experiments.Testing Hypotheses and Determining Sample Size.Methods of Reducing Unexplained Variation.Latin Squares.SplitPlot and Related Designs.Incomplete Block Designs.Repeated Teatments Designs.Factorial Experiments, the 2n System.Factorial Experiments, the 3n System.Analysis of Experiments Without Designed Error Terms.Confounding Effects with Blocks.Fractional Factorial Experiments.Response Surface Designs.PlackettBurmann Hadamard Plans.The General Pn and Nonstandard Factorials.Factorial Experiments with Quantitative Factors.Plans for Which Run Order is Important.Supersaturated Plans.Sequences of Fractions of Factorials.MultiStage xperiments.Orthogonal Arrays and Related Structures.Factorial Plans Derived via Orthogonal Arrays.Experiments on the Computer.
 (source: Nielsen Book Data)
(source: Nielsen Book Data) 9780471213956 20160528
 Online

 dx.doi.org Wiley Online Library
 Google Books (Full view)
SAL3 (offcampus storage)
SAL3 (offcampus storage)  Status 

Stacks  Request 
QA279 .G52 2004  Available 
 Shadish, William R.
 Boston : Houghton Mifflin, Co., c2002.
 Description
 Book — xxi, 623 p. : ill. ; 23 cm.
 Summary

 1. Experiments and Generalized Causal Inference
 2. Statistical Conclusion Validity and Internal Validity
 3. Construct Validity and External Validity
 4. QuasiExperimental Designs That Either Lack a Control Group or Lack Pretest Observations on the Outcome
 5. QuasiExperimental Designs That Use Both Control Groups and Pretests
 6. QuasiExperimentation: Interrupted Time Series Designs
 7. Regression Discontinuity Designs
 8. Randomized Experiments: Rationale, Designs, and Conditions Conducive to Doing Them
 9. Practical Problems
 1: Ethics, Participant Recruitment, and Random Assignment
 10. Practical Problems
 2: Treatment Implementation and Attrition
 11. Generalized Causal Inference: A Grounded Theory
 12. Generalized Causal Inference: Methods for Single Studies
 13. Generalized Causal Inference: Methods for Multiple Studies
 14. A Critical Assessment of Our Assumptions.
 (source: Nielsen Book Data)
(source: Nielsen Book Data) 9780395615560 20160618
 Online
Business Library
Business Library  Status 

Stacks  
Q175 .S32 2002  Unknown 
Q175 .S32 2002  Unknown 
Q175 .S32 2002  Unknown 
 Berger, Paul D., 1943
 Belmont, CA : Duxbury/Thomson Learning, c2002.
 Description
 Book — xvi, 480 p. : ill. ; 25 cm.
 Summary

 1. Introduction to Experimental Design. What Is Experimentation. A Growing Interest in Experimental Design. The Six Steps of Experimental Design. Experimental Design Applications in Management. Closure.
 2. OneFactor Designs and the Analysis of Variance. Corporate Environmental Behavior at Clean Air Co. (Case Illustration). OneFactor Designs. Analysis of (the) Variance (ANOVA). Example (Using EXCEL, SPSS). Forming the FStatistic: Logic and "Derivation". A Larger Scale Example (Using JMP). Corporate Environmental Behavior at Clean Air Electric Co.Revisited. A Comment. Exercises.
 3. Some Further Issues in OneFactor Designs and Anova. Introduction. Basic Assumptions of ANOVA. KruskalWalls Test. Review of Hypothesis Testing. Power of the FTest. Confidence Intervals. Exercises.
 4. Multiple Comparison Testing. The Qualities of a Superior Hotel (Case Illustration). Logic of Multiple Comparison Testing. Type I Errors in Multiple Comparison Testing. Principal Example. Pairwise Comparisons. Fisher's Least Significance Difference Test. Tukey's Honestly Significance Difference Test. NeumanKeuls Test. Two Other Test Comparing All Pairs of Column Means. Dunnett Test. Post Hoc/Exploratory ComparisonsThe Scheffe Test.
 5. Orthogonality, Orthogonal Decomposition, and Its Role in Modern Experimental Design. Planning Travel Packages at Joyful Voyages, Inc. (Case Illustration). Introduction. Forming an Orthogonal Matrix. First ExamplePortfolio Rating. Drug Example. Amended Drug Example. An Example Using SPSS. Planning Travel Packages at Joyful Voyages, Inc.  Revisited. Exercises.
 6. Two Factor CrossClassification Designs. Planning Travel Packages at Joyful voyages, Inc., A Second Look (Case Illustration). Introduction to Studying Two Factors. Designs with Replication. The Model. Parameter Estimates. Interaction Effects. Example analysis Using Excel. Example Analysis Using SPSS. A larger ExampleFirst United Federal Bank of Boston (Using JMP). Fixed Levels VS. Random Levels. An Interesting Application of "Two Factors With Replication" Model. Two Factors With No Replication (And No Interaction). Example Analysis Using Excel. Example Analysis Using SPSS. Blocking. Friedman Nonparametric Test. Planning Travel Packages at Joyful Voyages, Inc., A Second LookRevisited. Exercises.
 7. Nested (Hierarchical) Designs. Shaving Cream Efficiency at American Razor Corporation (Case Illustration). Introduction to Nested Designs. The Model. A Numerical Example. Software/Professor Example Using JMP. A Larger Scale Example (First United Bank of Bostonusing JMP). Discussion. Shaving Cream Efficiency at American Razor CorporationRevisited. Exercises.
 8. Designs with Three or More FactorsLatin Squares Designs. Maximizing Profits at Nature's Land Farms (Case Illustration). Introduction to MultiFactor Designs. Latin Square Model and ANOVA. Example LatinSquare Analysis. LatinSquare Example Using SPSS. LatinSquare Example Using JMP. GraecoLatin Square Designs. Other Designs With Three or More Factors. Maximizing Profits at Nature's Land FarmsRevisited. Exercises.
 9. TwoLevel Factorial Designs. Pricing A Supplemental Medical/Health Benefit Offer at Healthmark Insurance. Co. (Case Illustration). Introduction. Two Factor Experiments. Remarks on Effects and Interactions. Symbolism, Notation, and Language. Table of Signs. Four Examples. Modern Notation and Yates's Order. Three Factors, Each at Two Levels. ExampleResponse Rate. Number and Kinds of Effects. Yates's Forward Algorithm. A Note on Replicated 2k Experiments. SPSS Example. JMP Example. Main Effects in the Face of Large Interaction Effects. Levels of Factors. Factorial Designs vs. Designs Varying Factors OneataTime. Factors Not Studied. Errors in Estimates in 2k Factorial Designs. A Comment on Testing the Effects in 2k Designs. Pricing a Supplemental Medical/Health Benefit Offer at Healthmark Insurance. Co. Revisited. Exercises.
 10. Confounding/Blocking in 2k Deigns. Pricing a Supplemental Medical/Health Benefit Offer at Healthmark Insurance CompanyPhase II (Case Illustration). Introduction. Simple Confounding. Partial Confounding. Multiple Confounding. Determining the Blocks. Number of Blocks and Confounded Effects. A Comment on Calculating Effects. Pricing A Supplemental Medical/Health Benefit Offer at Healthmark Insurance CompanyPhase IIRevisited. Appendix. Exercises.
 11. TwoLevel Fractional Factoral Designs. Managerial DecisionMaking at FoodMart Supermarkets (Case Illustration). Introduction. 2kP Designs. Four Factor, HalfReplicate Example. Five Factor, HalfReplicate Example. Yates's Algorithm Revisited. Quarter Replicate Designs: A 252 Example. Orthogonality Revisited. Ad Agency Example. SPSS Example. Power And Minimum Detectable Effects in 2kP Designs. Managerial DecisionMaking at FoodMart SupermarketsRevisited. Exercises. AppendixSelection of a "Workable" Set of Dead Letters.
 12. Designs with Factors at Three Levels. Optimal Frequency and Size of Print Ads for MegaStroe Electronics, Inc. (Case Illustration). Introduction. Design with One Factor at Three Levels. Design with Two Factors, Each at Three Levels. Illustrative Example. SPSS Example. JMP Example. One Benefit of Recognizing NonLinearity. Three Levels vs. Two Levels. Optimal Frequency and Size of Print Ads for MegaStore Electronics, Inc. Revisited. UnequallySpaced Levels. A Comment. Exercises.
 13. Introduction to Taguchi Methods. New Product Development at HighTech Corporation. (Case Illustration.). Introduction. Taguchi's Quality Philosophy and "Loss Function". Control of the Variability of Performance. Taguchi MethodsDesigning Fractional Factorial Designs. Experiments Without Interactions. Experiments Involving Interactions. Taguchi's L16. Experiments Involving Nonlinearities/Factors with Three Levels. A Final Illustrative Example. Confirmation. Economic Evaluation of Proposed Solution. A Final Word on Taguchi Methods. New Product Development at High Tech Corporation  Revisited. Exercises.
 14. Introduction to Response Surface Methodology. Determining an Optimal Product Price Warranty Length, and Promotional Expense at Luna Electronics, Inc. (Case Illustration). Introduction. The Underlying Philosophy of RSM. Methods of Steepest Ascent. Method of Local Exploration. Central Composite Designs. BoxBehnken Designs. PostExperimental Methodology. Summation to This Point. Real World Example. NASA Example Using JMP. Followup Use of Solver to Explore a Response Surface. Determining and Optimal Product Price, Warranty Length, and Promotional Expense at Luna Electronics, Inc. Revisited. Concluding Remark. Exercises.
 15. Literature on Experimental Design, and Discussion of Some Topics Not Covered in this Text. Introduction. Literature Discussion. Discussion of Some Topics Not Covered in This Text. References. Statistical Tables. Index.
 (source: Nielsen Book Data)
(source: Nielsen Book Data) 9780534358228 20160528
 Online
Engineering Library (Terman)
Engineering Library (Terman)  Status 

Stacks  
QA279 .B467 2002  Unknown 
 Goos, Peter.
 New York : Springer, c2002.
 Description
 Book — xiii, 244 p. : ill. ; 24 cm.
 Summary

 Introduction. Advanced Topics in Optimal Design. Compound Symmetric Error Structure. Optimal Designs in the Presence of Random Block Effects. Constrained SplitPlot Designs. Optimal SplitPlot Designs in the Presence of HardtoChange Factors. Optimal SplitPlot Designs. Summary and Future Research.
 (source: Nielsen Book Data)
(source: Nielsen Book Data) 9780387955155 20160528
SAL3 (offcampus storage)
SAL3 (offcampus storage)  Status 

Stacks  Request 
QA279 .G66 2002  Available 
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