On a new PGDUS transformed model using Inverse Weibull distribution

Fuente: arXiv
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Autores principales: Gauthami, P, Chacko, V M
Formato: Preprint
Publicado: 2025
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author Gauthami, P
Chacko, V M
author_facet Gauthami, P
Chacko, V M
contents The Power Generalized DUS (PGDUS) Transformation is significant in reliability theory, especially for analyzing parallel systems. From the Generalized Extreme Value distribution, Inverse Weibull model particularly has wide applicability in statistics and reliability theory. In this paper we consider PGDUS transformation of Inverse Weibull distribution. The basic statistical characteristics of the new model are derived, and unknown parameters are estimated using Maximum likelihood and Maximum product of spacings methods. Simulation analysis and the reliability parameter P(T2 < T1) are explored. The effectiveness of the model in fitting a real-world dataset is demonstrated, showing better performance compared to other competing distributions.
format Preprint
id arxiv_https___arxiv_org_abs_2504_12307
institution arXiv
publishDate 2025
record_format arxiv
spellingShingle On a new PGDUS transformed model using Inverse Weibull distribution
Gauthami, P
Chacko, V M
Methodology
Statistics Theory
The Power Generalized DUS (PGDUS) Transformation is significant in reliability theory, especially for analyzing parallel systems. From the Generalized Extreme Value distribution, Inverse Weibull model particularly has wide applicability in statistics and reliability theory. In this paper we consider PGDUS transformation of Inverse Weibull distribution. The basic statistical characteristics of the new model are derived, and unknown parameters are estimated using Maximum likelihood and Maximum product of spacings methods. Simulation analysis and the reliability parameter P(T2 < T1) are explored. The effectiveness of the model in fitting a real-world dataset is demonstrated, showing better performance compared to other competing distributions.
title On a new PGDUS transformed model using Inverse Weibull distribution
topic Methodology
Statistics Theory
url https://arxiv.org/abs/2504.12307