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DOE++ Design of Experiments SoftwareReliaSoft > Software > DOE++ > Application Examples> Example 4

DOE++ Design of Experiments Software
 Design of Experiments Software

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Example 4 - Plackett-Burman Design

Software Used: 
DOE++

[Download DOE++ Example File (*.rdoe)]

Background
Plackett-Burman design is one of the so-called "screening designs." Such designs are traditionally used for identifying important factors from among many potential factors. In the analysis of these designs, usually only main effects are estimated.

Consider a life testing of weld-repaired castings.* The objective of the test is to identify the important factors that affect the life and to improve the product life. There are seven factors that may affect the life. A two level full factorial design will require 27 = 128 runs. It will be time-consuming and costly. Therefore, an eight run Plackett-Burman experiment will be conducted.

For this example, the seven factors are:

The response is the failure time of each sample. The logarithmic transformation of the failure time is used in the analysis.

Experiment Design
The experimenters use DOE++ to design a Plackett-Burman design. The design-specific settings, the factor properties and the response properties used are shown next.

The design matrix and the response data are given in the "Cast Fatigue Experiment" Folio.

Analysis Part I
Step 1:
 After performing the experiment according to the design and recording the results, the experimenters enter the data set into the Standard Folio, as shown next.

Click to enlarge...
[Click to Enlarge]

Step 2: The data set is analyzed with the default risk (significance) level of 0.1, using individual terms.

Step 3: An Effect Probability plot is created, as shown next.

The Effect Probability plot shows that effect F is significant.

Conclusions
The effects of the factors are given below:

As shown in the Regression Information table on the Analysis tab, assuming that there is no interaction, a higher product life can be achieved by setting A, B, C, D and E at their respective low levels and F and G at their respective high levels. Otherwise, further experiments can be conducted to study the interaction effects of those factors.

Factor F was found to be the most important factor.

* Wu, Jeff and Hamada, Michael, Experiments: Planning, Analysis, And Parameter Design Optimization, John Wiley & Sons, New York, 2000.

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