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EXPERIMENT
Design
Dr. Archina Buthiyappan
archina.buthiyappan@um.edu.my
Research Process
1. Formulating the Research Problem
2. Extensive Literature Survey
3. Developing the Research Hypothesis
4. Designing the Research
5. Collecting the Research Data
6. Statistical Analysis of Data
7. Interpretation
8. Result Presentation
9. Report/Paper Writing
Approaches to Experimentation
1. Trial and Error Method
• Multiple attempts are made to reach a solution
2. One Factor at a Time (OFAT)
• One factor change at a time while others are kept
fixed
3. Design of Experiments (DOE)
Design of Experiment (DoE)
• Statistical techniques for improving process/product
designs
• Maximum realistic information with the minimum
number of well designed experiments
• Example of software
 Design Expert
 Minitab
Why DOE?
 Reduce time
 Minimum sample size
 Improve performances & Reliability
 Less resources
 Interaction between factors
 Perform evaluation of materials and system
Important Terminology
• Factors
– Input variables (control Or uncontrol Factors )
• Temperature, Concentration, Contact time
• Levels
– Specific values of factors (inputs)
• Continuous or Catergorical
• Contact time (1 to 3 hours), Temp. (10 – 20 ℃), Pip Height (8 – 9 mm)
• Response variable
– Output of the Experiment
• Adsorption Efficiency, Tensile Strength
• Replication
– Completely re-run experiment with same input levels
– Used to determine impact of measurement error
• Interaction
– Possible interaction between two or more factors
Example of DOE in Real Life…
Factors Levels Responses
Variable Inputs Settings Outputs
Sugars
Beans
Grind Time
Cups
10 – 50 g
Type A or B
1 to 4 min
1 to 4 min
Example of Characteristics
 Taste
 Bitterness
DOE Process
Define Problem
Determine
Objectives
Brainstorm
Design
Experiment
Conduct
experiment &
Collect Data
Analyze data Interpret results
Verify Predicted
Results
Type of DOE
1. One Factorial
2. Full Factorial
3. Fractional Factorial
4. Screening Experiment
5. Response Surface Analysis
DOE
 Only one or more factors having an impact on
output at different factor levels
 Qualitative or Quantitative
 Qualitative
 Type of material, Type of Column
 Quantitative
 Temperature, Voltage, Load
Selection Guide
Design No of Factors Levels
1 Way ANOVA 1
Factorial Design (Randomized)
2 Level Factorial Level NF= 2-21 2
Minimum-Run Resolution V
Characterization Design
NF= 6- 50 2
Minimum-Run Resolution IV Screening
Design
NF= 5- 50 2
Multilevel Categorical Design CF= 1- 12 Different Level
Optimal (Custom) Design NF=2- 30 2
Selection Guide
Design No of Factors Levels
Miscellaneous
Resolution V Irregular Fraction Design 4- 11 2
Plackett-Burman Design 2-47 2
Taguchi OA Design Orthogonal
array designs –
L4 –L64
2
Selection Guide
Design No of Factors Levels
Factorial Design (Split Plot)
Regular Two-Level Design 2-15 2
Multilevel Categoric Design 2- 12 Different
level
Optimal (Custom) Design 2- 30 (Category) 2
Selection Guide
Design No of Factors Levels
Response Surface (Randamized )
Central Composite Design NF =2- 50
CF = 0- 10
5
Box-Behnken Design NF= 3-21
CF = 0-10
3
Optimal (Custom) Design NF= 1-21
CF = 0-10
2
Response Surface (Split -Plot ) 5- 50 2
Central Composite Design NF =2- 21 5
Optimal (Custom) Design NF =1- 30
CF = 0- 10
2
Design- Expert Software
DESIGN-EXPERT® VERSION
12 SOFTWARE TRIAL
https://www.statease.com/t
rial/
Design- Expert Software
What are you supposed to do before you start designing
your experiment with Design Expert?
1. Choose your Operating Parameters
2. Decide on your range (min and max)
3. Identify the appropriate design for your research
Design- Expert Software
What are you supposed to do before you start designing
your experiment with Design Expert?
1. Choose your response
2. Select your factors to be investigated
3. Select level of each factors (minimum and maximum
values)
4. Identify the appropriate design for your research
Design the experiment -RSM
Part 1
1. Select the program
2. Click the blank Sheet icon
3. Click RSM
4. Choose Central Composite Design (CCD)
5. Select the ‘numerical factors’ (if you have 3 factors, then
you have to click 3)
6. Insert the details for low and high levels.
7. Complete response form
8. Click finish and save your file
Design the experiment -RSM
Part 2
Enter the Response Data
Part 3 – Analyze the data
1. Click analysis
2. Then the response
3. Click fit summary tab (top of the screen)
Sources
Sequential p -
value
Lack of Fit p-
value
Adjusted
R2
Predicted
R2
Linear 0.29235 0.00030 0.06165 -0.3259
2FI 0.90496 0.00020 -0.04086 -0.8062
Quadratic 0.00010 0.63799 0.98570 0.9722 Suggested
Cubic 0.84890 0.28939 0.98125 0.8555 Aliased
Model : p< 0.05 (Significant )
Lack of fit : p> 0.05 (Not Significant) – compares Residual error with ‘Pure Error’
R2 : Near to 1
Low Standard Deviation
PRESS : Low
Part 3 – Analyze the data
ANOVA
1. P-values less than 0.05- model is significant , greater
than 0.1 the model is not significant
2. If too many insignificant , model reduction may
improve the model
3. Non significant Lack of fit is good– Model is fit
4. Adequate Precision – greater than 4 ( can use to
navigate the design space )
Model : p< 0.05 (Significant )
Lack of fit : p> 0.05 (Not Significant) – compares Residual error with ‘Pure Error’
Part 4 – Examine model Graph
1. Model graph
2. 2D Contour or 3D Surface Plot
Part 5 – Numerical Optimization
1. Maximize, minimize, target , in Range or Equal to
2. Running the optimization – click Solution
3. Choose the satisfactory solution
4. Do the Confirmation Run
5. Validate the Experimental Result with the Predicted
Values
Thank You- archina.buthiyappan@um.edu.my -

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Design of Experiment

  • 2. Research Process 1. Formulating the Research Problem 2. Extensive Literature Survey 3. Developing the Research Hypothesis 4. Designing the Research 5. Collecting the Research Data 6. Statistical Analysis of Data 7. Interpretation 8. Result Presentation 9. Report/Paper Writing
  • 3. Approaches to Experimentation 1. Trial and Error Method • Multiple attempts are made to reach a solution 2. One Factor at a Time (OFAT) • One factor change at a time while others are kept fixed 3. Design of Experiments (DOE)
  • 4. Design of Experiment (DoE) • Statistical techniques for improving process/product designs • Maximum realistic information with the minimum number of well designed experiments • Example of software  Design Expert  Minitab
  • 5. Why DOE?  Reduce time  Minimum sample size  Improve performances & Reliability  Less resources  Interaction between factors  Perform evaluation of materials and system
  • 6. Important Terminology • Factors – Input variables (control Or uncontrol Factors ) • Temperature, Concentration, Contact time • Levels – Specific values of factors (inputs) • Continuous or Catergorical • Contact time (1 to 3 hours), Temp. (10 – 20 ℃), Pip Height (8 – 9 mm) • Response variable – Output of the Experiment • Adsorption Efficiency, Tensile Strength • Replication – Completely re-run experiment with same input levels – Used to determine impact of measurement error • Interaction – Possible interaction between two or more factors
  • 7. Example of DOE in Real Life… Factors Levels Responses Variable Inputs Settings Outputs Sugars Beans Grind Time Cups 10 – 50 g Type A or B 1 to 4 min 1 to 4 min Example of Characteristics  Taste  Bitterness
  • 8. DOE Process Define Problem Determine Objectives Brainstorm Design Experiment Conduct experiment & Collect Data Analyze data Interpret results Verify Predicted Results
  • 9. Type of DOE 1. One Factorial 2. Full Factorial 3. Fractional Factorial 4. Screening Experiment 5. Response Surface Analysis
  • 10. DOE  Only one or more factors having an impact on output at different factor levels  Qualitative or Quantitative  Qualitative  Type of material, Type of Column  Quantitative  Temperature, Voltage, Load
  • 11. Selection Guide Design No of Factors Levels 1 Way ANOVA 1 Factorial Design (Randomized) 2 Level Factorial Level NF= 2-21 2 Minimum-Run Resolution V Characterization Design NF= 6- 50 2 Minimum-Run Resolution IV Screening Design NF= 5- 50 2 Multilevel Categorical Design CF= 1- 12 Different Level Optimal (Custom) Design NF=2- 30 2
  • 12. Selection Guide Design No of Factors Levels Miscellaneous Resolution V Irregular Fraction Design 4- 11 2 Plackett-Burman Design 2-47 2 Taguchi OA Design Orthogonal array designs – L4 –L64 2
  • 13. Selection Guide Design No of Factors Levels Factorial Design (Split Plot) Regular Two-Level Design 2-15 2 Multilevel Categoric Design 2- 12 Different level Optimal (Custom) Design 2- 30 (Category) 2
  • 14. Selection Guide Design No of Factors Levels Response Surface (Randamized ) Central Composite Design NF =2- 50 CF = 0- 10 5 Box-Behnken Design NF= 3-21 CF = 0-10 3 Optimal (Custom) Design NF= 1-21 CF = 0-10 2 Response Surface (Split -Plot ) 5- 50 2 Central Composite Design NF =2- 21 5 Optimal (Custom) Design NF =1- 30 CF = 0- 10 2
  • 15. Design- Expert Software DESIGN-EXPERT® VERSION 12 SOFTWARE TRIAL https://www.statease.com/t rial/
  • 16. Design- Expert Software What are you supposed to do before you start designing your experiment with Design Expert? 1. Choose your Operating Parameters 2. Decide on your range (min and max) 3. Identify the appropriate design for your research
  • 17. Design- Expert Software What are you supposed to do before you start designing your experiment with Design Expert? 1. Choose your response 2. Select your factors to be investigated 3. Select level of each factors (minimum and maximum values) 4. Identify the appropriate design for your research
  • 18. Design the experiment -RSM Part 1 1. Select the program 2. Click the blank Sheet icon 3. Click RSM 4. Choose Central Composite Design (CCD) 5. Select the ‘numerical factors’ (if you have 3 factors, then you have to click 3) 6. Insert the details for low and high levels. 7. Complete response form 8. Click finish and save your file
  • 19. Design the experiment -RSM Part 2 Enter the Response Data
  • 20. Part 3 – Analyze the data 1. Click analysis 2. Then the response 3. Click fit summary tab (top of the screen) Sources Sequential p - value Lack of Fit p- value Adjusted R2 Predicted R2 Linear 0.29235 0.00030 0.06165 -0.3259 2FI 0.90496 0.00020 -0.04086 -0.8062 Quadratic 0.00010 0.63799 0.98570 0.9722 Suggested Cubic 0.84890 0.28939 0.98125 0.8555 Aliased Model : p< 0.05 (Significant ) Lack of fit : p> 0.05 (Not Significant) – compares Residual error with ‘Pure Error’ R2 : Near to 1 Low Standard Deviation PRESS : Low
  • 21. Part 3 – Analyze the data ANOVA 1. P-values less than 0.05- model is significant , greater than 0.1 the model is not significant 2. If too many insignificant , model reduction may improve the model 3. Non significant Lack of fit is good– Model is fit 4. Adequate Precision – greater than 4 ( can use to navigate the design space ) Model : p< 0.05 (Significant ) Lack of fit : p> 0.05 (Not Significant) – compares Residual error with ‘Pure Error’
  • 22. Part 4 – Examine model Graph 1. Model graph 2. 2D Contour or 3D Surface Plot
  • 23. Part 5 – Numerical Optimization 1. Maximize, minimize, target , in Range or Equal to 2. Running the optimization – click Solution 3. Choose the satisfactory solution 4. Do the Confirmation Run 5. Validate the Experimental Result with the Predicted Values