A Model to Estimate Proportion of Nonconformance for Multicharacteristics Product
Publish place: 6th International Management Conference
Publish Year: 1387
نوع سند: مقاله کنفرانسی
زبان: English
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شناسه ملی سند علمی:
IRIMC06_004
تاریخ نمایه سازی: 7 بهمن 1387
Abstract:
Today’s manufacturing and service industries are using quantitative measures such as proportion of nonconforming
products/services for quality assessment and continuous improvement endeavors. In any
industry there is a great deal of interest in quantitative measures of process performance for multiple
quality characteristics. It is well known that production processes very often produce products with quality
characteristics that do not follow normal distribution. In some cases fitting a known non-normal
distribution to these quality characteristics would be an impossible task. Furthermore, there is always more
than one quality characteristics of interest in process outcomes and very often these quality characteristics
are correlated with each other. In this paper we will use the geometric distance approach to reduce the
dimension of the correlated non-normal multivariate data and then fit Burr distribution to the geometric
distance variable. . The optimal parameters of the fitted Burr distribution are estimated using Compass
search method and Secant methods. The proportion of nonconformance (PNC) for process measurements is
then obtained by using the fitted Burr distributions based on the two methods. To assess the efficacy of the
two methods in estimating Burr parameters, the PNC results are then compared with the exact proportion of nonconformance of the data. Finally, a case study using real data is presented.
Keywords:
Burr distribution , Proportion of nonconformance for skewed process , Burr distribution parameter estimation
Authors
A Nazari
School of Information Technology and Mathematical Sciences, University of Ballarat, Australia
S Ahmad
School of Mathematical and Geospatial Sciences, RMIT University, Melbourne, Australia
M Abdollahian
School of Mathematical and Geospatial Sciences, RMIT University, Melbourne, Australia
P Zeephongsekul
School of Mathematical and Geospatial Sciences, RMIT University, Melbourne, Australia