[1] HAN D,KUNDU D. Inference for a step-stress model with competing risks for failure from the generalized exponential distribution under type-I censoring[J]. IEEE Transactions on Reliability,2015,64(1):31-43.
[2] ROY S,MUKHOPADHYAY C. Maximum likelihood analysis of multi-stress accelerated life test data of series systems with competing log-normal causes of failure[J]. Proceedings of the Institution of Mechanical Engineers Part O Journal of Risk & Reliability,2015,229(2):1.
[3] XU A,TANG Y. Statistical analysis of competing failure modes in accelerated life testing based on assumed copulas[J]. Chinese Journal of Applied Probability & Statistics,2012(28):51-62.
[4] ZHANG X P,SHANG J Z,CHEN X,et al. Statistical inference of accelerated life testing with dependent competing failures based on copula theory[J]. IEEE Transactions on Reliability,2014,63(3):764-780.
[5] SHI Y M,JIN L,WEI C,et al. Constant-stress accelerated life test with competing risks under progressive type-Ⅱ hybrid censoring[J]. Advanced Materials Research,2013,712-715:2080-2083.
[6] 师义民,师小琳. 竞争失效产品部分加速寿命试验的统计分析[J]. 西北工业大学学报,2017,35(1):109-115. SHI Yimin,SHI Xiaolin. Statistical analysis of partially accelerated life test for disputed products[J]. Journal of Northwestern Polytechnical University,2017,35(1):109-115.
[7] ESCOBAR L A,MEEKER W Q. A review of accelerated test models[J]. Statistical Science,2006,21(4):552-577.
[8] MEEKER W Q. Accelerated testing:Statistical models,test plans,and data analyses,by wayne nelson[J]. Journal of the American Statistical Association,1990,86(414):548.
[9] SCHMOYER R L. Nonparametric analyses for two-level single-stress accelerated life tests[J]. Technometrics,1991,33(2):175-186.
[10] TYOSKIN O I,KRIVOLAPOV S Y. Nonparametric model for step-stress accelerated life testing[J]. Reliability IEEE Transactions on,1996,45(2):346-350.
[11] MEETER C A,MEEKER W Q. Optimum accelerated life tests with a nonconstant scale parameter[J]. Technometrics,1994,36(1):71-83.
[12] NELSON W. Accelerated testing:Statistical models,test plans,and data analysis[M]. New York:A John Wiley & Sons,2008.
[13] LÜ S,NIU Z,QU L,et al. Reliability modeling of accelerated life tests with both random effects and nonconstant shape parameters[J]. Quality Engineering,2015,27(3):329-340.
[14] KALBFLEISCH J D,PRENTICE R L. The statistical analysis of failure time data[M]. New York:Wiley-Interscience, 2011.
[15] LIECHTY J C,ROBERTS G O. A simple resampling method by perturbing the minimand[J]. Biometrika,2001,88(2):381-390.
[16] CHEN N,TANG Y,YE Z S. Robust quantile analysis for accelerated life test data[J]. IEEE Transactions on Reliability,2016,65(2):901-913.
[17] PORTNOY S. Censored regression quantiles[J]. Journal of the American Statistical Association,2003,98(464):1001-1012.
[18] FITZENBERGER B. A guide to censored quantile regressions[J]. Handbook of Statistics,1997,15(97):405-437.
[19] BUCHINSKY M,HAHN J. An alternative estimator for the censored quantile regression model[J]. Econometrica,1998,66(3):653-671.
[20] PENG L,HUANG Y. Survival analysis with quantile regression models[J]. Journal of the American Statistical Association,2008,103(482):637-649.
[21] LAGARIAS J C,REEDS J A,WRIGHT M H,et al. Convergence properties of the nelder-mead simplex method in low dimensions[J]. Siam Journal on Optimization A Publication of the Society for Industrial & Applied Mathematics,1998,9(1):112-147.
[22] KOENKER R,HALLOCK K F. Quantile regression[J]. Journal of Economic Perspectives,2015,15(4):143-156.
[23] WAYNE N. Statistical methods for reliability data[J]. Technometrics,2014,40(3):255.
[24] MEEKER W,HAHN G J. How to plan an accelerated life test:Some practical guidelines[M]. Milwaukee,WI,USA:American Society for Quality Control,1985. |