Generalized Confidence Intervals for Comparing the Capability of Two Processes

References

• Boyles , R. A. ( 1991 ). The Taguchi capability index . J. Qual. Technol. 23 : 17 – 26 .
   Web of Science ®Google Scholar
• Chen , J. P. , Chen , K. S. ( 2004 ). Comparing the capability of two processes using C pm . J. Qual. Technol. 36 ( 3 ): 329 – 335 .
   Web of Science ®Google Scholar
• Chen , S. M. , Hsu , N. F. (1995). The asymptotic distribution of the process capability index C pmk . Commun. Statist. Theor. Meth. 24:1279–1291.
   Web of Science ®Google Scholar
• Chou , Y. M. ( 1994 ). Selecting a better supplier by testing process capability indices . Qual. Eng. 6 ( 3 ): 427 – 438 .
   Google Scholar
• Efron , B. ( 1979 ). Bootstrap methods: another look at the Jackknife . Ann. Statist. 7 : 1 – 26 .
   Web of Science ®Google Scholar
• Efron , B. , Tibshirani , R. J. ( 1993 ). An Introduction to the Bootstrap . New York : Chapman and Hall .
   Google Scholar
• Huang , D. Y. , Lee , R. F. ( 1995 ). Selecting the largest capability index from several quality control processes . J. Statist. Plann. Infer. 46 : 335 – 346 .
   Web of Science ®Google Scholar
• Hubele , N. F. , Berrado , A. , Gel , E. S. ( 2005 ). A Wald test for comparing multiple capability indices . J. Qual. Technol. 37 ( 4 ): 304 – 307 .
   Web of Science ®Google Scholar
• Kotz , S. , Johnson , N. L. ( 1993 ). Process Capability Indices . London : Chapman and Hall .
   Google Scholar
• Kotz , S. , Lovelace , C. R. ( 1998 ). Introduction to Process Capability Indices: Theory and Practice . London : Arnold .
   Google Scholar
• Nairy , K. S. , Rao , K. A. ( 2003 ). Test of coefficients of variation of normal populations . Commun. Statist. Simul. Computat. 32 : 641 – 661 .
   Web of Science ®Google Scholar
• Pearn , W. L. , Kotz , S. , Johnson , N. L. ( 1992 ). Distributional and inferential properties of process capability indices . J. Qual. Technol. 24 ( 4 ): 216 – 233 .
   Web of Science ®Google Scholar
• Pearn , W. L. , Lin , P. C. ( 2002 ). Computer program for calculating the p-values in testing process capability C pmk . Qual. Reliab. Eng. Int. 18 ( 4 ): 333 – 342 .
   Web of Science ®Google Scholar
• Pearn , W. L. , Wu , C. W. , Lin , H. C. ( 2004 ). Procedure for supplier selection based on C pm applied to super twisted nematic liquid crystal display process . Int. J. Product. Res. 42 ( 13 ): 2719 – 2734 .
   Web of Science ®Google Scholar
• Tseng , S. T. , Wu , T. Y. ( 1991 ). Selecting the best manufacturing process . J. Qual. Technol. 23 : 53 – 62 .
   Web of Science ®Google Scholar
• Weerahandi , S. ( 1993 ). Generalized confidence intervals . J. Am. Statist. Assoc. 88 : 889 – 905 .
   Web of Science ®Google Scholar
• Weerahandi , S. ( 1995 ). Exact Statistical Methods for Data Analysis . New York : Springer .
   Google Scholar
• Weerahandi , S. ( 2004 ). Generalized Inference in Repeated Measures . New York : Wiley .
   Google Scholar
• Wright , P. A. ( 1998 ). The probability density function of process capability index C pmk . Commun. Statist. Theor. Meth. 27 ( 7 ): 1781 – 1789 .
   Web of Science ®Google Scholar
• Wu , C. W. , Shu , M. H. , Pearn , W. L. , Liu , K. H. ( 2008 ). Bootstrap approach for supplier selection based on production yield . Int. J. Prod. Res. 46 ( 18 ): 5211 – 5230 .
   Web of Science ®Google Scholar
• Vännman , K. ( 1997 ). Distribution and moments in simplified form for a general class of capability indices . Commun. Statist. Theor. Meth. 26 : 159 – 179 .
   Web of Science ®Google Scholar