Synthetic control charts with two-stage sampling for monitoring bivariate processes

Pesquisa Operacional

Volumn 27, Issue 1, 2007, Pages 117-130

  Costa, Antonio F B ^a   Machado, Marcela A G ^a  

^a SÃO PAULO STATE UNIVERSITY UNESP   (Brazil)

Author keywords

Bivariate processes; Synthetic control chart; Two stage sampling

Indexed keywords

EID: 34547258612     PISSN: 01017438     EISSN: 16785142     Source Type: Journal    
DOI: 10.1590/S0101-74382007000100007     Document Type: Article

References (38)

1. 2 control chart with adaptive sample sizes. International Journal of Production Research, 34, 2853-2862.
2. 2 control chart with variable sampling intervals. International Journal of Production Research, 39, 3127-3140.
3. 2 control charts with variable sampling schemes as opposed to MEWMA chart. International Journal of Production Research, 41, 2169-2182.
4. Calzada, M.E. & Scariano, S.M. (2001). The robustness of the synthetic control chart to non-normality. Communications in Statistics: Simulation and Computation, 30, 311-326.
5. Champ, C.W. & Woodall, W.H. (1987). Exact results for Shewhart control charts with supplementary runs rules. Technometrics, 29, 393-399.
6. 2 control charts using genetic algorithms. Expert Systems with Applications, 30, 233-242.
7. Costa, A.F.B. (1994). X̄ charts with variable sample size. Journal of Quality Technology, 26, 155-163.
8. Costa, A.F.B. (1997). X̄ charts with variable sample size and sampling intervals. Journal of Quality Technology, 29, 197-204.
9. Costa, A.F.B. (1998). Joint X̄ and R charts with variable parameters. IIE Transactions, 30, 505-514.
10. Costa, A.F.B. (1998a). Gráficos de controle X̄ para processes robustes. Gestão& Produção, 5, 259-271.
11. Costa, A.F.B. (1999). Joint X̄ and R charts with variable sample sizes and sampling intervals. Journal of Quality Technology, 31, 387-397.
12. Costa, A.F.B. (1999a). X̄ charts with variable parameters. Journal of Quality Technology, 31, 408-416.
13. Costa, A.F.B. & De Magalhães, M.S. (2007). An adaptive chart for monitoring the process mean and variance. Quality and Reliability Engineering International (forthcoming).
14. Costa, A.F.B. & Rahim, M.A. (2004). Joint X̄ and R charts with two stage samplings. Quality and Reliability Engineering-International, 20, 699-708.
15. Costa, A.F.B. & Rahim, M.A. (2006). A synthetic control chart for monitoring the process mean and variance. Journal of Quality in Maintenance Engineering, 12(1), 81-88.
16. Costa, A.F.B. & Rahim, M.A. (2006a). The no-central chi-square chart with two stage samplings. European Journal of Operational Research, 171, 64-73.
17. Costa, A.F.B.; Epprecht, E.K. & Carpinetti, L.C.R. (2005). Controle Estatítico de Qualidade. Atlas, São Paulo, SP.
18. Daudin, J.J. (1992). Double sampling X̄ charts. Journal of Quality Technology, 24, 78-87.
19. Davis, R.B. & Woodall, W.H. (2002). Evaluating and improving the synthetic control chart. Journal of Quality Technology, 34, 200-208.
20. De Magalhâes, M.S.; Epprecht, E.K. & Costa, A.F.B. (2001). Economic design of a VP X̄ chart. International Journal of Production Economics, 74, 191-200.
21. De Magalhães, M.S.; Costa, A.F.B. & Epprecht, E.K. (2002). Constrained optimization model for the design of an adaptive X̄ chart. International Journal of Production Research, 40, 3199-3218.
22. De Magalhães, M.S. & Moura Neto, F.D. (2005). Joint economic model for totally adaptive X̄ and R charts. European Journal of Operational Research, 161, 148-161.
23. De Magalhães, M.S.; Costa, A.F.B. & Moura Neto, F.D. (2006). Adaptive control charts: a Markovian approach for processes subject to independent out-of-control disturbances. International Journal of Production Economics, 99, 236-246.
24. Epprecht, E.K. & Costa, A.F.B. (2001). Adaptive sample size control charts for attributes. Quality Engineering, 13, 465-473.
25. Epprecht, E.K.; Costa, A.F.B. & Mendes, F.C.T. (2003). Adaptive control charts for attributes. HE Transactions, 35, 567-582.
26. Epprecht, E.K.; Costa, A.F.B. & Mendes, F.C.T. (2005). Gráficos de controle por atributos e seu projeto na prática. Pesquisa Operacional, 25, 113-134.
27. Machado, M.A.G. & Costa, A.F.B. (2005). Synthetic control chart for monitoring the process mean and variance. Proceedings of the XI International Conference on Industrial Engineering and Operations Management, 1, 17-23.
28. Michel, R. & Fogliatto, F.S. (2002). Projeto econômico de cartas adaptativas para monitoramento de processes. Gestão& Produção, 9, 17-31.
29. Microsoft Fortran Power Station 4.0. (1995). Professional Edition with Microsoft IMSL Mathematical and Statistical Libraries. Microsoft Corporation.
30. Montgomery, D.C. (2004). Introduction to Statistical Quality Control. John Wiley & Sons, Inc., New York, New York.
31. Prabhu, S.S.; Runger, G.C. & Keats, J.B. (1993). An adaptive sample size X̄ chart. International Journal of Production Research, 31, 2895-2909.
32. Reynolds, M.R., Jr.; Amin, R.W.; Arnold, J.C. & Nachlas, J.A. (1988). X̄ charts with variable sampling intervals. TechnometricsI, 30, 181-192.
33. Wexler, C. (1962). Analytic geometry: a vector approach. Addison-Wesley Publishing, London.
34. Wu, Z. & Spedding, T.A. (2000). A synthetic control chart for detecting small shifts in the process mean. Journal of Quality Technology, 32, 32-38.
35. Wu, Z. & Spedding, T.A. (2000a). Implementing synthetic control charts. Journal of Quality Technology, 32, 75-78.
36. Wu, Z. & Yeo, S.H. (2001). Implementing synthetic control charts for attributes. Journal of Quality Technology, 33, 112-114.
37. Wu, Z.; Yeo, S.H. & Spedding, T.A. (2001). Implementing synthetic control charts. Journal of Quality Technology, 33, 104-111.
38. Yeh, A.B. & Lin, D.K.J. (2002). A new variables control chart for simultaneously monitoring multivariate process mean and variability. International Journal of Reliability, Quality and Safety Engineering, 9, 41-59.