A model for determining optimum process mean in the presence of inspection errors by considering the cycle time

Subject Areas : Journal of Physical & Theoretical Chemistry

mohammad saber fallah nezhad ¹ , somayyeh ayeen ²

1 - College of Engineering, Yazd University, Yazd, Iran
2 - Industrial engineering department , Yazd university

Received: 2015-10-28 Accepted : 2022-04-24 Published : 2022-09-01

Keywords:

References:

Abbasi, B., Niaki, STA., Arkat, J. (2006). Optimum Target Value for Multivariate Processes with Unequal Non-Conforming Costs. Journal of Industrial Engineering International. 2(3), 1-12.

Al-Sultan, K.S., Pulak, M.F.S. (2000). Optimum target values for two machines in series with 100% inspection. European Journal of Operational Research, 120(1), 181-189.

Bisgaard, W., Hunter, L., Pallensen, L. (1984) Economic selection of quality of manufacturing products. Journal of Quality technology, 26(1), 9-18.

Boucher, T., Jafari, M. (1991). The optimum target value for single filling operations with quality sampling plans. Journal of Quality Technology, Vol. 23(1), 44-47.

 

Bowling, S.R., Khasawneh, M.T., Kaewkuekool, S., and Cho, B.R.(2004). A Markovian approach to determining optimum process target levels for a multi-stage serial production system. European Journal of Operational Research. 159, 638-650.

Chen, C.H., Lai, T. (2007). Determination of optimum process mean based on quadratic loss function and rectifying inspection plan. European Journal of Operational Research.182 (2), 755-763.

 

Chung, H.C., Hui, K.S. (2009). The determination of optimum process mean and screening limits based on quality loss function. Expert systems with applications.36 (3), 7332-7335.

 

Darwish, M. A. (2010). A mathematical model for the joint determination of optimal process and sampling plan parameters. Quality in Maintenance Engineering. 16, 181-189.

 

Duffuaa, S.O., Gaaly, A.EL. (2012). A multi-objective mathematical optimization model for process targeting using %100 inspection policy.  Applied mathematical modeling, 37(3), 1-8.

 

Duffuaa, S.O., Gaaly, A.EL. (2013). A multi-objective optimization model for process targeting using sampling plans. Computers & Industrial Engineering,  64(1), 309-317.

 

Fallahnezhad, M.S., Hosseininasab, H. (2012). Absorbing Markov Chain Models to Determine Optimum Process Target Levels in Production Systems with Dual Correlated Quality Characteristics. Pakistan Journal of Statistics and Operation Researches, 8(2), 205-212.

 Fallahnezhad, M.S., Niaki, S.T.A. (2010). Absorbing Markov Chain Models to Determine Optimum Process Target Levels in Production Systems with Rework and Scrapping. Journal of Optimization in Industrial Engineering, 4, 1-6.

 Fallahnezhad, M.S, Ahmadi, E. (2014). Optimal Process Adjustment with Considering Variable Costs for uni-variate and multi-variate production process. International Journal of Engineering, 27(4), 561-572.

Hong, S. H., Elsayed, E. A. (1999). The optimum mean for processes with normally distributed measurement error. Journal of Quality technology, 31(3), 338-344.

Hong, S. H. (1999). Optimum mean value and screening limits for production processes with multi-class screening. International Journal of Production Research, 37(1) , 155-163.

Hunter, W., Kartha, C., (1977). Determining the most profitable target value for a production process. Journal of Quality technology, 9(4), 176-181.

Jinshyang, R., Lingua, G., Kwiei, T. (2000). Joint determination of process mean, production run size and material order quantity for a container-filling process. Production economics. 63(3), 303-317.

Lee, M.K., Elsayed, E. A. (2002). Process and mean screening limits for filling process under two-stage screening procedure. Operational research, 138(1), 118-126.

Lee, K., Kwon, M.M., Hong, S.H., and Kim, Y. J. (2007). Determination of the optimum target value for a production process with multiple products. Production Economics, 107(1), 173-178.

Park, T., Kwon, H.M., Hong, S.H., and Lee, M.K. (2011). The optimum common process mean and screening limits for a production process with multiple products. Computers & Industrial Engineering.  60 (1), 158- 163.

Pillai, V.M., Chandrasekharan, M.P. (2008). An absorbing Markov chain model for production systems with rework and scrapping. Computers & Industrial Engineering. 55(3), 695-706.

Shokri, S.Z., Walid, K.Z., (2011). Optimal means for continuous processes in series. European Journal of Operational Research.  210(3), 618-623.

 

 Springer, C. (1951). A method for determining the most economic position of a process mean. Quality Control.  8, 36-39.

Taguchi G., Elsayed, E. A., and Hsiang, T. (1989). Quality Engineering in Production Systems. McGraw-Hill.

Wang, Z., Wu, Q., Chai, T. (2004). Optimal-setting control for complicated industrial process and its applications study. Engineering Practice. 12, 65-74.

Zilong, L., Enriuedel, C. (2006) Setup adjustment under unknown process parameters and fixed adjustment cost. Statistical Planning and Inference, 136, 1039-1060.