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OCTOBER 19-20, 2012 - YMCA University of Science & Technology

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4.1 Contributions <strong>of</strong> Taguchi methods<br />

Proceedings <strong>of</strong> the National Conference on<br />

Trends and Advances in Mechanical Engineering,<br />

<strong>YMCA</strong> <strong>University</strong> <strong>of</strong> <strong>Science</strong> & <strong>Technology</strong>, Faridabad, Haryana, Oct <strong>19</strong>-<strong>20</strong>, <strong>20</strong>12<br />

Taguchi has made a very influential contribution to industrial statistics. Key elements <strong>of</strong> his quality philosophy<br />

include the following:<br />

Taguchi loss function (Ross <strong>19</strong>96), used to measure financial loss to society resulting from poor quality;<br />

The philosophy <strong>of</strong> <strong>of</strong>f-line quality control ( Logothetis and Wynn<strong>19</strong>89), designing products and processes so that<br />

they are insensitive ("robust") to parameters outside the design engineer's control; and<br />

Innovations in the statistical design <strong>of</strong> experiments Atkinson, Donev, and Tobias, (<strong>20</strong>07), notably the use <strong>of</strong> an<br />

outer array for factors that are uncontrollable in real life, but are systematically varied in the experiment. Taguchi<br />

proposed a standard 8-step procedure for applying his method for optimizing any process.<br />

4.2 Taguchi's rule for manufacturing<br />

Taguchi realized that the best opportunity to eliminate variation is during the design <strong>of</strong> a product and its<br />

manufacturing process. Consequently, he developed a strategy for quality engineering that can be used in both<br />

contexts. The process has three stages:<br />

• System design<br />

• Parameter design<br />

• Tolerance design<br />

System design<br />

This is design at the conceptual level, involving creativity and innovation.<br />

Parameter design<br />

Once the concept is established, the nominal values <strong>of</strong> the various dimensions and design parameters need to be<br />

set, the detail design phase <strong>of</strong> conventional engineering. This is sometimes called robustification.<br />

Tolerance design<br />

With a successfully completed parameter design, and an understanding <strong>of</strong> the effect that the various parameters<br />

have on performance, resources can be focused on reducing and controlling variation in the critical few<br />

dimensions.<br />

5. Mathematical modeling:<br />

“ORTHOGONAL ARRAYS “(OAs) experiments Using OAs significantly reduces the number <strong>of</strong> experimental<br />

configurations to be studied (Montgomery<strong>19</strong>91). The effect <strong>of</strong> many different parameters on the performance<br />

characteristic in a process can be examined by using the orthogonal array experimental design proposed by<br />

Taguchi. Once the parameters affecting a process that can be controlled have been determined, the levels at<br />

which these parameters should be varied must be determined. Determining what levels <strong>of</strong> a variable to test<br />

requires an in-depth understanding <strong>of</strong> the process, including the minimum, maximum, and current value <strong>of</strong> the<br />

parameter. If the difference between the minimum and maximum value <strong>of</strong> a parameter is large, the values being<br />

tested can be further apart or more values can be tested. If the range <strong>of</strong> a parameter is small, then less value can<br />

be tested or the values tested can be closer together.<br />

Array Selector<br />

6. Taguchi’s design <strong>of</strong> experiments<br />

DOE's Planning<br />

1. Design and Communicate the Objective<br />

2. Define the Process<br />

3. Select a Response and Measurement System<br />

4. Ensure that the Measurement System is Adequate<br />

7<strong>20</strong>

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