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Bayesian and non-bayesian inference for logistic-exponential distribution using improved adaptive type-II

Subhankar Dutta1, Hana N Alqifari2, Amani Almohaimeed2

  • 1Division of Mathematics, School of Advanced Sciences, Vellore Institute of Technology, Chennai, India.

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Summary

This study enhances reliability estimation for the logistic exponential distribution (LED) using improved adaptive type-II progressive censoring schemes (IAT-II PCS). Novel classical and Bayesian methods improve accuracy for lifetime data analysis.

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Area of Science:

  • Statistics
  • Reliability Engineering
  • Survival Analysis

Background:

  • Improved adaptive type-II progressive censoring schemes (IAT-II PCS) are crucial for accurate lifetime distribution analysis.
  • The logistic exponential distribution (LED) is a versatile model used across various fields, including finance and environmental science.
  • Existing methods may lack the precision needed for complex reliability estimations.

Purpose of the Study:

  • To enhance the accuracy and reliability estimation of the logistic exponential distribution (LED) under IAT-II PCS.
  • To develop and compare novel statistical inference methods for LED parameter estimation.
  • To improve the understanding of failure time behavior and decision-making in reliability analysis.

Main Methods:

  • Classical inference: Maximum likelihood estimation (MLE) for parameters, asymptotic covariance matrix, survival/hazard function estimation, and delta method for confidence intervals.
  • Bayesian inference: Utilizing prior information for posterior distribution estimation via Bayes' theorem, and computing posterior predictive distributions for reliability.
  • Comparative analysis: Extensive simulation studies and real-data applications to evaluate proposed methods against existing techniques.

Main Results:

  • The proposed classical and Bayesian methods provide more accurate and reliable parameter and reliability estimates for LED under IAT-II PCS.
  • The novel statistical inference techniques effectively capture the behavior of failure times, improving model predictability.
  • Performance evaluation demonstrates the superiority of the developed methods compared to existing approaches in simulation and real-world scenarios.

Conclusions:

  • The developed statistical inference methods significantly improve the reliability estimation of the logistic exponential distribution using IAT-II PCS.
  • Both classical and Bayesian approaches offer robust and accurate estimations, providing valuable tools for reliability engineers and data scientists.
  • This research contributes to more informed decision-making by enhancing the precision of lifetime data analysis.