Testing whether failure rate changes its trend with unknown change points

DOI10.1016/j.jspi.2004.06.055zbMath1058.62089OpenAlexW2047980819MaRDI QIDQ1765670

Jongwoo Jeon, Myung Hwan Na, Dong Ho Park

Publication date: 23 February 2005

Published in: Journal of Statistical Planning and Inference (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.jspi.2004.06.055

zbMATH Keywords

Monte Carlo simulationsTestingFailure rateTrend

Mathematics Subject Classification ID

Testing in survival analysis and censored data (62N03) Reliability and life testing (62N05)

Related Items (13)

On testing whether burn-in is required under the long-run average cost ⋮ On the exact distribution of generalized Hollander-Proschan type statistics ⋮ Inference on a Sharp Jump in Hazard Rate: A Review ⋮ A review of tests for exponentiality with Monte Carlo comparisons ⋮ Testing exponentiality against a trend change in mean time to failure in age replacement ⋮ Modified information approach for detecting change points in piecewise linear failure rate function ⋮ On a non-monotonic ageing class based on the failure rate average ⋮ Likelihood ratio tests for continuous monotone hazards with an unknown change point ⋮ Likelihood ratio test for a piecewise continuous Weibull model with an unknown change point ⋮ A Hollander-Proschan type test when ageing is not monotone ⋮ Tests of non-monotonic stochastic aging notions in reliability theory ⋮ Detecting trend change in hazard functions -- an \(L\)-statistic approach ⋮ A Test for an Abrupt Change in Weibull Hazard Functions with Staggered Entry and Type I Censoring

Cites Work

• Asymptotic score-statistic processes and tests for constant hazard against a change-point alternative
• A note on differentials and the CLT and LIL for statistical functions, with application to M-estimates
• How to Identify a Bathtub Hazard Rate
• The first-passage density of a continuous gaussian process to a general boundary
• Testing whether failure rate changes its trend
• A Reliability Distribution with Increasing, Decreasing, Constant and Bathtub-Shaped Failure Rates
• Exponentiated Weibull family for analyzing bathtub failure-rate data
• On the Asymptotic Distribution of Differentiable Statistical Functions

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