4.2 Article

Renyi extropy

Journal

COMMUNICATIONS IN STATISTICS-THEORY AND METHODS
Volume 52, Issue 16, Pages 5836-5847

Publisher

TAYLOR & FRANCIS INC
DOI: 10.1080/03610926.2021.2020843

Keywords

Entropy; extropy; Renyi entropy; Renyi extropy; maximum Renyi extropy

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This paper introduces Renyi extropy and its derivatives, and discusses their properties and characteristics. Renyi extropy plays an important role in information theory, providing a quantification of uncertainty in a system.
Renyi entropy is a generalization of Shannon entropy, which plays an important role in information theory. Recently, a new concept called extropy has been developed, which is the dual complement of entropy. This paper proposes Renyi extropy, maximum Renyi extropy and conditional Renyi extropy. When the parameter q of Renyi extropy tends to 1, Renyi extropy degenerates to extropy. When the probability is uniformly distributed, Renyi extropy takes the maximum value, and the maximum Renyi extropy is equal to the maximum extropy.

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