Log-Kumaraswamy distribution: its features and applications
This article aimed to present a new continuous probability density function for a non-negative random variable that serves as an alternative to some bounded domain distributions. The new distribution, termed the log-Kumaraswamy distribution, could faithfully be employed to compete with bounded and u...
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oai:scholars.utp.edu.my:380082023-12-11T03:09:11Z http://scholars.utp.edu.my/id/eprint/38008/ Log-Kumaraswamy distribution: its features and applications Ishaq, A.I. Suleiman, A.A. Daud, H. Singh, N.S.S. Othman, M. Sokkalingam, R. Wiratchotisatian, P. Usman, A.G. Abba, S.I. This article aimed to present a new continuous probability density function for a non-negative random variable that serves as an alternative to some bounded domain distributions. The new distribution, termed the log-Kumaraswamy distribution, could faithfully be employed to compete with bounded and unbounded random processes. Some essential features of this distribution were studied, and the parameters of its estimates were obtained based on the maximum product of spacing, least squares, and weighted least squares procedures. The new distribution was proven to be better than traditional models in terms of flexibility and applicability to real-life data sets. Copyright © 2023 Ishaq, Suleiman, Daud, Singh, Othman, Sokkalingam, Wiratchotisatian, Usman and Abba. 2023 Article NonPeerReviewed Ishaq, A.I. and Suleiman, A.A. and Daud, H. and Singh, N.S.S. and Othman, M. and Sokkalingam, R. and Wiratchotisatian, P. and Usman, A.G. and Abba, S.I. (2023) Log-Kumaraswamy distribution: its features and applications. Frontiers in Applied Mathematics and Statistics, 9. https://www.scopus.com/inward/record.uri?eid=2-s2.0-85176587855&doi=10.3389%2ffams.2023.1258961&partnerID=40&md5=c9e5f27b1975658000f7e88665782d8c 10.3389/fams.2023.1258961 10.3389/fams.2023.1258961 10.3389/fams.2023.1258961 |
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This article aimed to present a new continuous probability density function for a non-negative random variable that serves as an alternative to some bounded domain distributions. The new distribution, termed the log-Kumaraswamy distribution, could faithfully be employed to compete with bounded and unbounded random processes. Some essential features of this distribution were studied, and the parameters of its estimates were obtained based on the maximum product of spacing, least squares, and weighted least squares procedures. The new distribution was proven to be better than traditional models in terms of flexibility and applicability to real-life data sets. Copyright © 2023 Ishaq, Suleiman, Daud, Singh, Othman, Sokkalingam, Wiratchotisatian, Usman and Abba. |
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Article |
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Ishaq, A.I. Suleiman, A.A. Daud, H. Singh, N.S.S. Othman, M. Sokkalingam, R. Wiratchotisatian, P. Usman, A.G. Abba, S.I. |
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Ishaq, A.I. Suleiman, A.A. Daud, H. Singh, N.S.S. Othman, M. Sokkalingam, R. Wiratchotisatian, P. Usman, A.G. Abba, S.I. Log-Kumaraswamy distribution: its features and applications |
author_facet |
Ishaq, A.I. Suleiman, A.A. Daud, H. Singh, N.S.S. Othman, M. Sokkalingam, R. Wiratchotisatian, P. Usman, A.G. Abba, S.I. |
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Ishaq, A.I. |
title |
Log-Kumaraswamy distribution: its features and applications |
title_short |
Log-Kumaraswamy distribution: its features and applications |
title_full |
Log-Kumaraswamy distribution: its features and applications |
title_fullStr |
Log-Kumaraswamy distribution: its features and applications |
title_full_unstemmed |
Log-Kumaraswamy distribution: its features and applications |
title_sort |
log-kumaraswamy distribution: its features and applications |
publishDate |
2023 |
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http://scholars.utp.edu.my/id/eprint/38008/ https://www.scopus.com/inward/record.uri?eid=2-s2.0-85176587855&doi=10.3389%2ffams.2023.1258961&partnerID=40&md5=c9e5f27b1975658000f7e88665782d8c |
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