2010
DOI: 10.1016/j.spl.2010.08.026
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On the dynamic survival entropy

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Cited by 34 publications
(24 citation statements)
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“…The difference between two lower bounds is E α (X) + 1/(α − 1) log E(X 1:n ) = 1/{β(α − 1)} log α/n < 0, ∀ 1 < α < n. So, for 1 < α < n, the lower bound of Abbasnejad et al (2010) is sharper.…”
Section: Characterization Based On Se and Dse Of First Order Statisticmentioning
confidence: 98%
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“…The difference between two lower bounds is E α (X) + 1/(α − 1) log E(X 1:n ) = 1/{β(α − 1)} log α/n < 0, ∀ 1 < α < n. So, for 1 < α < n, the lower bound of Abbasnejad et al (2010) is sharper.…”
Section: Characterization Based On Se and Dse Of First Order Statisticmentioning
confidence: 98%
“…Asadi and Zohrevand (2007) proposed the dynamic cumulative residual entropy. Abbasnejad et al (2010) introduced the dynamic survival entropy of order α. This is defined as…”
Section: Theorem 3 Under the Assumptions Of Theorem 1 F And G Belonmentioning
confidence: 99%
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“…Recent contributions on the entropy of residual lifetimes are given in [1]. Other dynamic information measures involving conditional lifetimes have been proposed and studied in [3], [9], and [27].…”
Section: Mutual Information For Residual Lifetimesmentioning
confidence: 99%
“…Asadi and Zohrevand (2007) proposed a dynamic form of CRE and obtain some properties of it. Analogous to Renyi entropy, Zografos and Nadarajah (2005) introduced survival entropy (SE) of order α as Abbasnejad et al (2010) proposed a dynamic version of the SE of order α. In analogy to CRE, Di Crescenzo and Longobardi (2009) introduced a new measure, namely cumulative entropy (CE) as f ε(X) = − ∫ ∞ 0 F (x) ln F (x)dx.…”
Section: Introductionmentioning
confidence: 99%