Results on Varextropy Measure of Random Variables. [PDF]
Entropy (Basel), 2021 In 2015, Lad, Sanfilippo and Agrò proposed an alternative measure of uncertainty dual to the entropy known as extropy. This paper provides some results on a dispersion measure of extropy of random variables which is called varextropy and studies several ...
Vaselabadi NM +3 more
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Residual and Past Discrete Tsallis and Renyi Extropy with an Application to Softmax Function. [PDF]
Entropy (Basel), 2022 In this paper, based on the discrete lifetime distribution, the residual and past of the Tsallis and Renyi extropy are introduced as new measures of information.
Jawa TM +4 more
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WITHDRAWN: Cumulative residual extropy of minimum ranked set sampling with unequal samples [PDF]
Results in Applied Mathematics, 2021 The Publisher regrets that this article is an accidental duplication of an article that has already been published in RINAM, volume 10 (2021) 100156, http://dx.doi.org/10.1016/j.rinam.2021.100156.
Mohammad Reza Kazemi +3 more
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Information-Theoretic Reliability Analysis of Consecutive <i>r</i>-out-of-<i>n</i>:G Systems via Residual Extropy. [PDF]
Entropy (Basel)This paper develops an information-theoretic reliability inference framework for consecutive r-out-of-n:G systems by employing the concept of residual extropy, a dual measure to entropy.
Alqefari AA +3 more
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Inference for a Kavya-Manoharan Inverse Length Biased Exponential Distribution under Progressive-Stress Model Based on Progressive Type-II Censoring. [PDF]
Entropy (Basel), 2022 In this article, a new one parameter survival model is proposed using the Kavya–Manoharan (KM) transformation family and the inverse length biased exponential (ILBE) distribution.
Alotaibi N +5 more
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Ordered Variables and Their Concomitants under Extropy via COVID-19 Data Application
Complexity, 2021 Extropy, as a complementary dual of entropy, has been discussed in many works of literature, where it is declared for other measures as an extension of extropy.
Mohamed S. Mohamed +3 more
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Journal of Mathematics, 2022 In this paper, we study the extropy for concomitants of m−generalized order statistics (m−GOSs) from Huang–Kotz–Farlie–Gumbel–Morgenstern (HK-FGM) bivariate distribution.
I. A. Husseiny, A. H. Syam
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A Generalized Measure of Cumulative Residual Entropy. [PDF]
Entropy (Basel), 2022 In this work, we introduce a generalized measure of cumulative residual entropy and study its properties. We show that several existing measures of entropy, such as cumulative residual entropy, weighted cumulative residual entropy and cumulative residual
Kattumannil SK +2 more
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Journal of Mathematics, 2023 In this paper, the marginal distribution of concomitants of k−record values (CKR) based on the Huang–Kotz Farlie–Gumbel–Morgenstern (HK-FGM) family of bivariate distributions is derived.
M. Nagy, Yusra A. Tashkandy
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Cumulative residual extropy of minimum ranked set sampling with unequal samples
Results in Applied Mathematics, 2021 Recently, an alternative measure of uncertainty called cumulative residual extropy (CREX) was proposed by Jahanshahi et al. (2019). In this paper, we consider uncertainty measures of minimum ranked set sampling procedure with unequal samples (MinRSSU) in
M.R. Kazemi +3 more
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