Page 303 - Six Sigma Advanced Tools for Black Belts and Master Black Belts
P. 303

OTE/SPH
 OTE/SPH
          August 31, 2006
 JWBK119-18
                                      Taguchi Methods
        288              3:6  Char Count= 0
        Table 18.4 Design of experiments vs. statistical process control.
        Statistical process control       Statistical experimental design
         1. Used for ‘on-line’ quality control  1. Used for ’off-line’ quality engineering
         2. Deals mainly with existing    2. Can be applied at process design and
           processes                        development stage
         3. Meant for routine application  3. Has a problem-solving dimension
         4. Aims to maintain status quo .  4. Seeks improvements and best operating states
         5. No new operational targets    5. Motivated by specific needs and seeks new
                                            results
         6. Nonintervention of physical system  6. Purposeful probing of physical system
         7. Based on passive observation of  7. Depends on active manipulation of system
           system output                    input--output linkages
         8. Monitors known key parameters  8. Identifies key parameters
         9. No forward planning element   9. Attempts to foresee and prevent problems
        10. Waits for problems to happen  10. Identifies sources of problems and seeks their
                                            elimination
        11. No obvious sense of urgency  11. Efficiency is important
        12. Carried out continuously     12. Carried out project by project




        more controversial Taguchi procedures need not be introduced to nonspecialists in
        first courses and, by the same token, less down-to-earth statistical arguments can be
        reserved for those who have the inclination to probe deeper into the subject.
          In place of an emphasis on completeness of coverage, efficiency of information
        extraction and utilization should be highlighted as the prime concern. As is well
        known, Taguchi methods users have to base their experimental designs on standard
        tables that offer very little latitude in their adoption; thus one has to be careful not to
        let design of experiments be reduced to an exercise in which a problem is made to fit
        a standard orthogonal array. It is not unusual to see Taguchi case studies involving
        multilevel designs right from the outset. In practice, however, fewer experimental runs
        with two-level fractional factorials should be attempted first as (i) not all parameters
        will turn out to be significant (again the 80--20 principle), so no purpose is served
        by according to every one of them a multilevel treatment, thereby increasing the
        size of the experiment; (ii) most changes in response are approximately linear with
        respect to parameter values that vary within a realistic experimental range; (iii) even if
        nonlinearities exist, they do not bias the estimates of main and interaction effects; (iv) it
        is in fact possible to institute simple tests for the existence of significant nonlinearities
        and, if they do exist, (v) it is a straightforward matter to augment a two-level design
        by additional experimental runs to constitute a higher-level design. 12,29,30  Hence it is
        unproductive to plunge into grandiose designs, complete with inner and outer arrays,
        and bet on the final confirmation experiment to justify the entire effort, when fruitful
        results can be obtained through a judiciously executed series of small, sequential
        experiments.
          Another important feature of an effective training program would be the elucida-
        tion, best done by case studies, of the roles of different tools at different points in
        the learning curve associated with the study of a particular physical subject. Taguchi
   298   299   300   301   302   303   304   305   306   307   308