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Lean Six Sigma Process Improvement Tools and Techniques: Design of Experiments
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Lean Six Sigma Process Improvement Tools and Techniques: Design of Experiments
1.
Lean Six Sigma:
Process Improvement Tools and Techniques First Edition Chapter 21 Design of Experiments Copyright © 2011 Pearson Education, Inc. All Rights Reserved
2.
Copyright © 2011
Pearson Education, Inc. All Rights Reserved Design of Experiments (1 of 32) • Design of Experiments is a method of experimenting with complex processes with the objective of optimizing the process.
3.
Copyright © 2011
Pearson Education, Inc. All Rights Reserved Design of Experiments (2 of 32) • Dr. Genichi Taguchi (1924- ) – Loss Function ▪ Quality, or the lack of it, is a loss to society – Experiment Design – Four Basic Steps to Experiments ▪ Select the process/product to be studied ▪ Identify the important variables ▪ Reduce variation on the important process improvement ▪ Open up tolerances on unimportant variables
4.
Copyright © 2011
Pearson Education, Inc. All Rights Reserved Design of Experiments (3 of 32) • Design of experiments seeks to: – Determine which variables affect the system. – Determine how the magnitude of the variables affects the system. – Determine the optimum levels for the variables. – Determine how to manipulate the variables to control the response.
5.
Copyright © 2011
Pearson Education, Inc. All Rights Reserved Design of Experiments (4 of 32) • Methods of Experimentation – Trial and Error – Single Factor Experiment ▪ one change at a time – Fractional Factorial Experiment ▪ change many things at a time – Full Factorial Experiment ▪ change many things at a time – Others (Box-Jenkins, Taguchi, etc.)
6.
Copyright © 2011
Pearson Education, Inc. All Rights Reserved Design of Experiments (5 of 32) • Trial and Error Experiments – Lack direction and focus – Guesswork
7.
Copyright © 2011
Pearson Education, Inc. All Rights Reserved Design of Experiments (6 of 32) • Trial and Error Experiment Example Problem: Selecting copying settings to prepare a document Contrast Size 7 93 6 85 5 78 • How many different permutations exist? • What would happen if we added three settings for location (center, left flush, right flush)?
8.
Copyright © 2011
Pearson Education, Inc. All Rights Reserved Design of Experiments (7 of 32) • Single Factor Experiment – A single factor experiment allows for the manipulation of only one factor during an experiment. ▪ Select one factor and vary it, while holding all other factors constant. – The objective in a single factor experiment is to isolate the changes in the response variable as they relate to the single factor.
9.
Copyright © 2011
Pearson Education, Inc. All Rights Reserved Design of Experiments (8 of 32) • Single Factor Experiment – These types of experiments are: ▪ Simple to Analyze – Only one thing changes at a time and you can see what affect that change has on the system. ▪ Time Consuming – Changing only one thing at a time can result in dozens of repeated experiments.
10.
Copyright © 2011
Pearson Education, Inc. All Rights Reserved Design of Experiments (9 of 32) • Single Factor Experiment – In these types of experiments: ▪ Interactions between factors are not detectable. – These experiments rarely arrive at an optimum setup because a change in one factor frequently requires adjustments to one or more of the other factors to achieve the best results. – Life isn’t this simple ▪ Single factor changes rarely occur that are not inter-related to other factors in real life..
11.
Copyright © 2011
Pearson Education, Inc. All Rights Reserved Design of Experiments (10 of 32) • Single Factor Experiment Example Problem: What combination of factors avoids tire failure? Speed Temperature Tire Pressure Chassis Design 65 75 32 A 70 75 32 A 65 75 32 B 70 75 32 B 65 85 32 A 70 85 32 A 65 85 32 B 70 85 32 B 65 75 27 A 70 75 27 A 65 75 27 B 70 75 27 B 65 85 27 A 70 85 27 A 65 85 27 B 70 85 27 B
12.
Copyright © 2011
Pearson Education, Inc. All Rights Reserved Design of Experiments (11 of 32) • Fractional Factorial Experiment – Studies only a fraction or subset of all the possible combinations. ▪ A selected and controlled multiple number of factors are adjusted simultaneously. – This reduces the total number of experiments. – This reveals complex interactions between the factors. – This will reveal which factors are more important than others.
13.
Copyright © 2011
Pearson Education, Inc. All Rights Reserved Design of Experiments (12 of 32) • Fractional Factorial Experiment Example Problem: What combination of factors avoids tire failure? Speed Temperature Tire Pressure Chassis Design 70 75 32 A 65 75 32 B 65 85 32 A 70 85 32 B 70 75 27 A 65 75 27 B 65 85 27 A 70 85 27 B
14.
Copyright © 2011
Pearson Education, Inc. All Rights Reserved Design of Experiments (13 of 32) • Full Factorial Experiment – A full-factorial design consists of all possible combinations of all selected levels of the factors to be investigated. ▪ Examines every possible combination of factors at all levels.
15.
Copyright © 2011
Pearson Education, Inc. All Rights Reserved Design of Experiments (14 of 32) • Full Factorial Experiment – A full-factorial design allows the most complete analysis ▪ Can determine main effects of the factors manipulated on response variables ▪ Can determine effects of factor interactions on response variables ▪ Can estimate levels at which to set factors for best result – Time consuming
16.
Copyright © 2011
Pearson Education, Inc. All Rights Reserved Design of Experiments (15 of 32) • Full Factorial Experiment Example Problem: What combination of factors avoids tire failure? Speed Temperature Tire Pressure Chassis Design 65 75 32 A 70 85 32 A 70 85 27 A 65 75 32 B 70 85 32 B 70 85 27 B 65 85 32 A 65 85 27 A 65 85 32 B 65 85 27 B 70 75 27 A 70 85 27 A 70 85 32 A 70 85 27 A 70 85 27 B
17.
Copyright © 2011
Pearson Education, Inc. All Rights Reserved Design of Experiments (16 of 32) • Conducting an Experiment: The Process – Plan your experiment! ▪ Successful experiments depend on how well they are planned. – What are you investigating? – What is the objective of your experiment? – What are you hoping to learn more about? – What are the critical factors? – Which of the factors can be controlled? – What resources will be used?
18.
Copyright © 2011
Pearson Education, Inc. All Rights Reserved Design of Experiments (17 of 32) • Conducting an Experiment: The Process – Setting up your experiment. ▪ Determine the factors – How many factors will the design consider? – How many levels (options) are there for each factor? – What are the settings for each level? – What is the response factor?
19.
Copyright © 2011
Pearson Education, Inc. All Rights Reserved Design of Experiments (18 of 32) • Conducting an Experiment: The Process – Select a study for your experiment ▪ Full Factorial ▪ Fractional Factorial ▪ Other
20.
Copyright © 2011
Pearson Education, Inc. All Rights Reserved Design of Experiments (19 of 32) • Conducting an Experiment: The Process – Run your experiment! ▪ Complete the runs as specified by the experiment at the levels and settings selected. ▪ Enter the results into analysis program.
21.
Copyright © 2011
Pearson Education, Inc. All Rights Reserved Design of Experiments (20 of 32) • Conducting an Experiment: The Process – Analyze your experiment! ▪ Use statistical tools to analyze your data and determine the optimal levels for each factor. – Analysis of Variance – Analysis of Means – Regression Analysis – Pairwise comparison – Response Plot – Effects Plot – Etc.
22.
Copyright © 2011
Pearson Education, Inc. All Rights Reserved Design of Experiments (21 of 32) • Conducting an Experiment: The Process – Apply the knowledge you gained from your experiment to real life.
23.
Copyright © 2011
Pearson Education, Inc. All Rights Reserved Design of Experiments (22 of 32) • An ANO M is an analysis of means. – A one-way analysis of means is a control chart that identifies subgroup averages that are detectably different from the grand average. ▪ The purpose of a one-way ANO M is to compare subgroup averages and separate those that represent signals from those that do not. – Format: a control chart for subgroup averages, each treatment (experiment) is compared with the grand average.
24.
Copyright © 2011
Pearson Education, Inc. All Rights Reserved Design of Experiments (23 of 32) • An ANOVA is an Analysis of Variance – Used to determine whether or not changes in factor levels have produced significant effects upon a response variable. ▪ An ANOVA estimates the variance of the X using two- three different methods. – If the estimates are similar, then detectable differences between the subgroup averages are unlikely. – If the differences are large, then there is a difference between the subgroup averages that are not attributable to background noise alone. – ANOVA compares the between-subgroup estimate of variance of x with the within subgroup estimate.
25.
Copyright © 2011
Pearson Education, Inc. All Rights Reserved Design of Experiments (24 of 32) • Definitions: – Factor: ▪ The variable that is changes and results observed. – A variable which the experimenter will vary in order to determine its effect on a response variable. • (Time, temperature, operator ...) – Level: ▪ A value assigned to change the factor. – Temperature; Level 1:110, Level 2 :150
26.
Copyright © 2011
Pearson Education, Inc. All Rights Reserved Design of Experiments (25 of 32) • Definitions: – Effect: ▪ The change in a response variable produced by a change in the factor level. – Degree of Freedom: ▪ The number of levels of a factor minus 1. – Interaction: ▪ Two or more factors that, together, produce a result different that what the result of their separate effects would be.
27.
Copyright © 2011
Pearson Education, Inc. All Rights Reserved Design of Experiments (26 of 32) • Definitions: – Noise factor: ▪ An uncontrollable (but measurable) source of variation in the functional characteristics of a product or process. – Response variable: ▪ The variable(s) used to describe the reaction of a process to variations in control variables (factors). ▪ The Quality characteristic under study.
28.
Copyright © 2011
Pearson Education, Inc. All Rights Reserved Design of Experiments (27 of 32) • Definitions: – Treatment: ▪ A set of conditions for an experiment – factor x level used for a particular run. – Run: ▪ An experimental trial. The application of one treatment to one experimental unit.
29.
Copyright © 2011
Pearson Education, Inc. All Rights Reserved Design of Experiments (28 of 32) • Definitions: – Replicate: ▪ Repeat the treatment condition. – Repetition: ▪ Multiple results of a treatment condition. – Significance: ▪ The importance of a factor effect in either a statistical sense or in a practical sense.
30.
Copyright © 2011
Pearson Education, Inc. All Rights Reserved Design of Experiments (29 of 32) • Types of Errors – Type I Error: ▪ A conclusion that a factor produces a significant effect on a response variable when, in fact, its effect is negligible (a false alarm). – Type II Error: ▪ A conclusion that a factor does not produce a significant effect on a response variable when, in fact, its effect is meaningful.
31.
Copyright © 2011
Pearson Education, Inc. All Rights Reserved Design of Experiments (30 of 32) • Experiment Errors – lack of uniformity of the material – inherent variability in the experimental technique
32.
Copyright © 2011
Pearson Education, Inc. All Rights Reserved Design of Experiments (31 of 32) • Characteristics of a Good Experiment Design – The experiment should provide unbiased estimates of process variable and treatment effects (factors at different levels). – The experiment should provide the precision necessary to enable the experimenter to detect important differences. – The experiment should plan for the analysis of the results.
33.
Copyright © 2011
Pearson Education, Inc. All Rights Reserved Design of Experiments (32 of 32) • Characteristics of a Good Experiment Design – The experiment should generate results that are free from ambiguity of interpretation. – The experiment should point the experimenter in the direction of improvement. – The experiment should be as simple as possible. ▪ Easy to set up and carry out ▪ Simple to analyze and interpret ▪ Simple to communicate or explain to others
34.
Copyright © 2011
Pearson Education, Inc. All Rights Reserved Copyright This work is protected by United States copyright laws and is provided solely for the use of instructors in teaching their courses and assessing student learning. Dissemination or sale of any part of this work (including on the World Wide Web) will destroy the integrity of the work and is not permitted. The work and materials from it should never be made available to students except by instructors using the accompanying text in their classes. All recipients of this work are expected to abide by these restrictions and to honor the intended pedagogical purposes and the needs of other instructors who rely on these materials.
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