Lifetime Inference for Highly Reliable Products Based on Skew-Normal Accelerated Destructive Degradation Test Model
學年 104
學期 1
出版(發表)日期 2015-12-15
作品名稱 Lifetime Inference for Highly Reliable Products Based on Skew-Normal Accelerated Destructive Degradation Test Model
作品名稱(其他語言)
著者 Tsai, Chih-Chun; Lin, Chien-Tai
單位
出版者
著錄名稱、卷期、頁數 IEEE Transactions on Reliability 64(4), pp.1340-1355
摘要 The accelerated destructive degradation test (ADDT) method provides an effective way to assess the reliability information of highly reliable products whose quality characteristics degrade over time, and can be taken only once on each tested unit during the measurement process. Conventionally, engineers assume that the measurement error follows the normal distribution. However, degradation models based on this normality assumption often do not apply in practical applications. To relax the normality assumption, the skew-normal distribution is adopted in this study because it preserves the advantages of the normal distribution with the additional benefit of flexibility with regard to skewness and kurtosis. Here, motivated by polymer data, we propose a skew-normal nonlinear ADDT model, and derive the analytical expressions for the product's lifetime distribution along with its corresponding 100pth percentile. Then, the polymer data are used to illustrate the advantages gained by the proposed model. Finally, we addressed analytically the effects of model mis-specification when the skewness of measurement error are mistakenly treated, and the obtained results reveal that the impact from the skewness parameter on the accuracy and precision of the prediction of the lifetimes of products is quite significant.
關鍵字 model mis-specification;Accelerated destructive degradation tests;expectation-maximization algorithm;highly reliable products;skew-normal distribution
語言 en_US
ISSN 0018-9529;1558-1721
期刊性質 國外
收錄於 SCI
產學合作
通訊作者 Lin, Chien-Tai
審稿制度
國別 USA
公開徵稿
出版型式 ,電子版,紙本
相關連結

機構典藏連結 ( http://tkuir.lib.tku.edu.tw:8080/dspace/handle/987654321/108984 )