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作 者:Naif Alotaibi A.S.Al-Moisheer Ibrahim Elbatal Mohammed Elgarhy Ehab M.Almetwally
机构地区:[1]Department of Mathematics and Statistics,Faculty of Science,Imam Mohammad Ibn Saud Islamic University(IMSIU),Riyadh,11432,Saudi Arabia [2]Department of Mathematics,College of Science,Jouf University,P.O.Box 848,Sakaka,72351,Saudi Arabia [3]Mathematics and Computer Science Department,Faculty of Science,Beni-Suef University,Beni-Suef,62521,Egypt [4]Department of Basic Sciences,Higher Institute of Administrative Sciences,Belbeis,Egypt [5]Faculty of Business Administration,Delta University for Science and Technology,Gamasa,11152,Egypt
出 处:《Computer Modeling in Engineering & Sciences》2024年第9期2795-2823,共29页工程与科学中的计算机建模(英文)
基 金:This work was supported and funded by the Deanship of Scientific Research at Imam Mohammad Ibn Saud Islamic University(IMSIU)(Grant Number IMSIU-RG23142).
摘 要:This article introduces a novel variant of the generalized linear exponential(GLE)distribution,known as the sine generalized linear exponential(SGLE)distribution.The SGLE distribution utilizes the sine transformation to enhance its capabilities.The updated distribution is very adaptable and may be efficiently used in the modeling of survival data and dependability issues.The suggested model incorporates a hazard rate function(HRF)that may display a rising,J-shaped,or bathtub form,depending on its unique characteristics.This model includes many well-known lifespan distributions as separate sub-models.The suggested model is accompanied with a range of statistical features.The model parameters are examined using the techniques of maximum likelihood and Bayesian estimation using progressively censored data.In order to evaluate the effectiveness of these techniques,we provide a set of simulated data for testing purposes.The relevance of the newly presented model is shown via two real-world dataset applications,highlighting its superiority over other respected similar models.
关 键 词:Sine G family generalized linear failure rate progressively censored data MOMENTS maximum likelihood estimation Bayesian estimation simulation
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