https://iphopen.org/index.php/As/issue/feed IPHO-Journal of Advance Research in Applied Science2025-08-21T08:51:28+00:00Aasik Hussainkhanaasik95@gmail.comOpen Journal Systems<p><strong>IPHO-Journal of Advance Research in Applied Science.<a href="https://portal.issn.org/resource/ISSN/3050-8835">(e-ISSN 3050-8835, p-ISSN 3050-9289)</a></strong> Publishes a wide range of high quality research articles in the field (but not limited to) given below: Biology, Physics, Chemistry, Pharmacy, Zoology, Health sciences, Agriculture and Forestry, Environmental sciences, Mathematics, Statistics, Animal Science, Bio Technology, Medical Sciences, Geology, Social Sciences, Natural sciences, Political Science, Urban Development academicians, professional, practitioners and students to impart and share knowledge in the form of high quality empirical and theoretical research papers etc. </p>https://iphopen.org/index.php/As/article/view/327Properties, actuarial measures and data modelling applications of the new heavy-tailed Kumaraswamy half-logistic-G family of distributions2025-08-19T05:14:29+00:00Wilbert Nkomono_reply@gmail.com5Takesure Nyakuambano_reply@gmail.comJoseph Manyembano_reply@gmail.comNorah Chishamiso Gwesuno_reply@gmail.comLuba Gilberta Thwalano_reply@gmail.comRita Sauririno_reply@gmail.com<p>This study introduces the Heavy-Tailed Kumaraswamy Half-LogisticG family of distributions, a flexible statistical framework for modeling<br>data with heavy-tailed behavior. The research explores its mathematical properties, estimation via maximum likelihood, and performance in<br>actuarial risk assessment. Monte Carlo simulations verify the consistency of parameter estimates, while numerical analyses evaluate some<br>key risk measures, demonstrating the model’s effectiveness in extremevalue modeling. A special case, the Heavy-Tailed Kumaraswamy HalfLogistic-Weibull distribution, is compared with relevant competing heavytailed models, proving its superior adaptability and precision. Realworld applications further validate its practicality in capturing complex<br>data patterns. The findings highlight the model’s robustness and relevance in actuarial science, finance, and risk analysis, offering a powerful tool for researchers and practitioners. By combining theoretical rigor,<br>computational validation, and empirical evidence, this work advances<br>statistical distribution theory and enhances modeling capabilities for<br>heavy-tailed phenomena.</p>2025-08-21T00:00:00+00:00Copyright (c) 2025 IPHO-Journal of Advance Research in Applied Science