The Determination of Optimum Process Mean for a One-Sided Specification Limit Product with Manufacturing Cost and Linear Quality Loss_

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題名：	The Determination of Optimum Process Mean for a One-Sided Specification Limit Product with Manufacturing Cost and Linear Quality Loss
書刊名：	品質學報
作者：	陳忠和／黃國偉
作者(外文)：	Chen, Chung-ho／Huang, Kuo-wei
出版日期：	2011
卷期：	18:1
頁次：	頁19-33
主題關鍵詞：	二次品質損失函數；規格界限；製程平均數；Linear quality loss function；Specification limit；Process mean
原始連結：	連回原系統網址
相關次數：	被引用次數:期刊(0) 博士論文(0) 專書(0) 專書論文(0) 排除自我引用:0 共同引用:0 點閱:19

摘要本研究將提出產品具不同品質特性的最佳化模式來決定最佳的製程平均數。研究中採線性品質損失函數來量測產品的品質損失，假設產品具單邊規格界限且產品製造成本為線性函數，在規格界限內的製造成本與品質特性值偏離規格界限的距離成正比，而在規格界限外的製造成本則假設為常數。本研究模式的目標為獲取涵蓋製造商與消費者兩者平均總成本為最小下的最佳製程平均數，文中將舉常態、對數常態、指數、韋伯等品質特性的數值例子加以說明。

以文找文

Abstract In this paper, we propose the optimization models for determining the optimum process mean under different quality characteristic to minimize the manufacturing cost and the quality loss. The linear quality loss function is used in measuring the quality loss of product. The manufacturing cost is assumed to be positively and linearly proportional to deviation from the one-sided specification limit when the quality characteristic is within specification. The constant manufacturing cost happens when the quality characteristic exceeds specification. The objective of model is to obtain the optimum process mean based on the minimum total expected cost of manufacturer and consumer. Some numerical examples including the normal, lognormal, exponential, and Weibull quality characteristics are provided for illustration.

以文找文

期刊論文
1.	Golhar, D. Y.、Pollock, S. M.(1988)。Determination of the Optimal Process Mean and the Upper Limit for a 'Canning Problem'。Journal of Quality Technology，20，188-192。
2.	Golhar, D. Y.、Pollock, S. M.(1992)。Cost savings due to variance reduction in a canning process。IIE Transactions，24，88-92。
3.	Lee, M. K.、Hong, S. H.、Elsayed, E. A.(2001)。The optimum target value under single and two-stage screenings。Journal of Quality Technology，33，506-514。
4.	Lee, M. K.、Hong, S. H.、Kwon, H. M.、Kim, S. B.(2000)。Optimum process mean and screening limits for a production process with three-class screening。International Journal of Reliability, Quality and Safety Engineering，7，179-190。
5.	Wen, D.、Mergen, A. E.(1999)。Running a process with poor capability。Quality Engineering，11，505-509。
6.	Cho, B. R.、Leonard, M. S.(1997)。Identification and extensions of quasiconvex quality loss functions。International Journal of Reliability, Quality and Safety Engineering，4，191-204。
7.	Golhar, D. Y.(1987)。Determination of the best mean contents for a canning problem。Journal of Quality Technology，19(2)，82-84。
8.	Hunter, W. G.、Kartha, C. P.(1977)。Determining the most profitable target value for a production process。Journal of Quality Technology，9，176-181。
9.	李明賢(20020900)。Optimal Process Setting for Unbalanced Tolerance Design with Linear Loss Function。工業工程學刊，19(5)，17-22。
10.	Misiorek, V. I.、Barrnett, N. S.(2000)。Mean selection for filling processes under weights and measures requirements。Journal of Quality Technology，32，111-121。
11.	Carlsson, O.(1984)。Determining the most profitable process level for a production process under different sales conditions。Journal of Quality Technology，16，44-49。

圖書
1.	Trietsch, D.(1999)。Statistical Quality Control: A Loss Minimization Approach。World Scientific Publishing Co.。
2.	田口玄一(1986)。Introduction to Quality Engineering: Designing Quality into Products and Processes。Tokyo：Asian Productivity Organization。

其他
1.	Bisgaard, S. ; Hunter, W. G. ; Pallesen, L.(1984)。Economic selection of quality and manufactured product。
2.	Chen, C. H.(2004)。Determining the optimum process mean of a one-sided specification limit with the linear quality loss function of product。
3.	Chen, C. H.(2007)。Determining the optimum process mean based on manufacturing cost and quality loss。
4.	Chen, C. H. ; Chou, C. Y.(2005)。Determining a one-sided optimum specification limit under the linear quality loss function。
5.	Chen, C. H. ; Huang, K. W.(2006)。Optimum process mean for a one-sided specification limit product considering manufacturing cost and quadratic quality loss。
6.	Golhar, D. Y. ; Pollock, S. M.(1988)。Determination of the optimal process mean and the upper limit for a canning problem。
7.	Jeang, A.(1995)。Economic tolerance design for quality。
8.	Jeang, A.(1996)。Optimal tolerance design for product life cycle。
9.	Li, M. H. C.(1997)。Optimal setting of the process mean for asymmetrical quadratic quality loss function，Chinese Institute of Industrial Engineer。
10.	Li, M. H. C.(1998)。Optimal setting of the process mean for an asymmetrical truncated loss function，Chinese Institute of Industrial Engineer。
11.	Li, M. H. C.(2000)。Quality loss function based manufacturing process setting models for unbalanced tolerance design。
12.	Li, M. H. C.(2002)。Unbalanced tolerance design and manufacturing setting with asymmetrical linear loss function。
13.	Li, M. H. C. ; Chemg, H. S.(2000)。Unbalanced tolerance design with asymmetric truncated linear loss function。
14.	Li, M. H. C. ; Chimg, H. S.(1999)。Optimal setting of the process mean for asymmetrical linear quality loss function，I-Shou University。
15.	Li, M. H. C. ; Chou, C. Y.(2001)。Target selection for an indirectly measurable quality characteristic in unbalanced tolerance design。
16.	Li, M. H. C. ; Wu, F. W.(2001)。A general model of unbalanced tolerance design and manufacturing setting with asymmetric quadratic loss function，Chinese Society of Quality。
17.	Li, M. H. C. ; Wu, F. W.(2002)。A general model of manufacturing setting with asymmetric linear loss function，Chinese Society of Quality。
18.	Maghsoodloo, S. ; Li, M. H. C.(2000)。Optimal asymmetric tolerance design。
19.	Phillips, M. D. ; Cho, B. R.(2000)。A nonlinear model for determining the most economic process mean under a beta distribution。
20.	Wu, C. C. ; Tang, G. R.(1998)。Tolerance design for products with asymmetric quality losses。

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