Families of capability indices for one-sided specification limits

Statistics

Volumn 31, Issue 1, 1998, Pages 43-66

  Vännman, Kerstin ^a  

^a LULEÅ UNIVERSITY OF TECHNOLOGY   (Sweden)

Author keywords

Capability indices; Distribution; Estimation; One sided specification limits

Indexed keywords

EID: 0347279118     PISSN: 02331888     EISSN: None     Source Type: Journal    
DOI: 10.1080/02331889808802625     Document Type: Article

References (22)

1. Bergman, B. and Klefsjö, B. (1994) Quality from Customer Needs to Customer Satisfaction. McGraw-Hill, New York and Studentlitteratur, Lund.
2. Boyles, R. A. (1991) The Taguchi Capability Index. Journal of Quality Technology, 23, 17-26.
3. Boyles, R. A. (1994) Process Capability with Asymmetric Tolerances, Communications in Statististics-Simulations, 23, 615-643.
4. Chan, L. K., Cheng, S. W. and Spiring, F. A. (1988) A New Measure of Process Capability: Cpm. Journal of Quality Technology, 20, 162-175.
5. pk: Parts 1-4. Quality Progress, 22, January, 72-73 ; March, 108-109; May, 79-80; July, 86-87.
6. pk: Parts 1-4. Quality Progress, 22, January, 72-73 ; March, 108-109; May, 79-80; July, 86-87.
7. pk: Parts 1-4. Quality Progress, 22, January, 72-73 ; March, 108-109; May, 79-80; July, 86-87.
8. pk: Parts 1-4. Quality Progress, 22, January, 72-73 ; March, 108-109; May, 79-80; July, 86-87.
9. Kane, V. E. (1986) Process Capability Indices. Journal of Quality Technology, 18, 41-52.
10. Kotz, S. and Johnson, N. L. (1993) Process Capability Indices. Chapman and Hall, London.
11. Pearn, W. L., Kotz, S. and Johnson, N. L. (1992) Distributional and Inferential Properties of Process Capability Indices. Journal of Quality Technology, 24, 216-231.
12. Phadke, M. S. (1989) Quality Engineering Using Robust Design. Prentice Hall, Englewood Cliffs, New Jersey 07632.
13. Pignatiello, J. J. Jr. and Ramberg, J. S. (1993) Process Capability Indices: Just Say "No!". ASQC Quality Congress Transactions, Boston, 92-104.
14. Rodriguez, R. N. (1992) Recent Developments in Process Capability Analysis. Journal of Quality Technology, 24, 176-186.
15. Sullivan, L. P. (1984) Reducing Variability: A New Approach to Quality. Quality Progress, 17, 15-21.
16. Wolfram, S. (1991) Mathematica. A System for Doing Mathematics by Computer. Wolfram Research Inc., 100 Trade Center Drive, Champaign, Illinois 61820-7237, USA and Addison-Wesley Publishing Company, Redwood City, California.
17. Vännman, K. (1995) A Unified Approach to Capability Indices. Statistica Sinica, 5, 805-820.
18. Vännman, K. (1996) Capability Indices when Tolerances are Asymmetric. To appear in Proceedings of the Cochin-ISI/QISM Conference, Cochin, India, 28-31 December, 1996.
19. Vännman, K. (1997a) Distribution and Moments in Simplified Form for a General Class of Capability Indices. Communications in Statististics-Theory and Methods, 26, 159-179.
20. Vännman, K. (1997b) A General Class of Capability Indices in the Case of Asymmetric Tolerances. Communications in Statististics-Theory and Methods, 26, 2049-2072.
21. Vännman, K. and Kotz, S. (1995a) A Superstructure of Capability Indices - Distributional Properties and Implications. Scandinavian Journal of Stastistics, 22, 477-491.
22. Vännman, K. and Kotz, S. (1995b) A Superstructure of Capability Indices - Asymptotics and its Implications. International Journal of Reliability, Quality and Safety Engineering, 2, 343-360.