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Likelihood-based confidence interval for the ratio of scale parameters of two independent Weibull distributions

  • J. Wu
  • , A. C.M. Wong
  • , K. W. Ng

Producción científica: Articlerevisión exhaustiva

5 Citas (Scopus)

Resumen

The Weibull distribution is widely used in lifetime data analysis. For example, in studies on the time to the occurrence of tumors in human populations or in laboratory animals, the time of occurrence of tumors is generally assumed to be distributed as a Weibull distribution. Moreover, in engineering, the voltage levels at which failure occurred in electrical cable insulation has been shown to be distributed as a Weibull distribution. When comparing two independent Weibull distributions, it is often assumed that only the scale parameter is altered. In this paper, we propose a simple and accurate procedure to obtain inference concerning the ratio of the two scale parameters of two independent distributions. The performance of the proposed method is assessed through Monte Carlo simulation studies. The numerical results show that the proposed method is extremely accurate even for very small samples. The method is applied to a set of real-life data.

Idioma originalEnglish
Páginas (desde-hasta)487-497
Número de páginas11
PublicaciónJournal of Statistical Planning and Inference
Volumen135
N.º2
DOI
EstadoPublished - dic 1 2005

Nota bibliográfica

Funding Information:
The first author's research was supported in part by the National Cancer Center support grant CA21765 and American Lebanese Syrian Associated Charities (ALSAC). The second author's research was supported in part by NSERC.

Financiación

The first author's research was supported in part by the National Cancer Center support grant CA21765 and American Lebanese Syrian Associated Charities (ALSAC). The second author's research was supported in part by NSERC.

FinanciadoresNúmero del financiador
National Cancer CenterCA21765
American Lebanese Syrian Associated Charities
Natural Sciences and Engineering Research Council of Canada

    ASJC Scopus subject areas

    • Statistics and Probability
    • Statistics, Probability and Uncertainty
    • Applied Mathematics

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