On Modified-Weibull Distribution Under Left Censoring

This article deals with the statistical inference of the Modified-Weibull (M-W) distribution under left-censored data. The M-W model is an extension of the Weibull distribution, and it is a newly developed lifetime model. It is suitable for bath-shaped and increasing hazards. The necessary parameter estimation is discussed here for drawing inferences. The maximum likelihood estimation method is applied for the estimation of unknown parameters in the presence of left censoring. A simulation study is performed to monitor the accuracy of estimates in small samples. It is observed that proposed estimates have greater accuracy for small samples as well. Application of illustrative examples is given to study the estimation procedure under left censoring.

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Published
2024-09-04
DOI
https://doi.org/10.1109/globalaisummit62156.2024.10947937
Primary Topic
Advanced Statistical Methods and Models
Type
article
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article

On Modified-Weibull Distribution Under Left Censoring

Pankaj Nagar, Harshita Kumawat
Advanced Statistical Methods and Models
article

On Modified-Weibull Distribution Under Left Censoring

Pankaj Nagar, Harshita Kumawat
article en

Abstract

This article deals with the statistical inference of the Modified-Weibull (M-W) distribution under left-censored data. The M-W model is an extension of the Weibull distribution, and it is a newly developed lifetime model. It is suitable for bath-shaped and increasing hazards. The necessary parameter estimation is discussed here for drawing inferences. The maximum likelihood estimation method is applied for the estimation of unknown parameters in the presence of left censoring. A simulation study is performed to monitor the accuracy of estimates in small samples. It is observed that proposed estimates have greater accuracy for small samples as well. Application of illustrative examples is given to study the estimation procedure under left censoring.

University of Rajasthan (IN)
Openalex Percentile: Top 73%
Advanced Statistical Methods and Models
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