The Maximal Extension of the Strict Concavity Region on the Parameter Space for Sharma-Mittal Entropy Measures

Author:

Mondaini R. P.,Neto S.  C. de Albuquerque

Publisher

Springer International Publishing

Reference14 articles.

1. R. P. Mondaini, S. C. de Albuquerque Neto – Alternative Entropy Measures and Generalized Khinchin-Shannon Inequalities – Entropy 23 (2021) 1618, https://doi.org/10.3390/e23121618 and references therein.

2. A. I. Khinchin – Mathematical Fundations of Information Theory. Dover Publications: New York, NY, USA, 1957.

3. B. D. Sharma, D. P. Mittal – New Non-additive Measures of Entropy for Discrete Probability Distributions – J. Math Sci 10 (1975) 28–40.

4. R. P. Mondaini, S. C. de Albuquerque Neto – The Statistical Analysis of Protein Domain Family Distributions via Jaccard Entropy Measures. In Trends in Biomathematics: Modeling Cells, Flows, Epidemics, and the Environment; Mondaini, R. P., Ed.; Springer International Publishing, Cham, Switzerland, 2020, pp.169–207.

5. J. Havrda, F. Charvat – Quantification Method of Classification Processes. Concept of Structural α-entropy – Kybernetica 3 (1967) 30–35.

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1. The Maximal Extension of the Strict Concavity Region on the Parameter Space for Sharma-Mittal Entropy Measures: II;Trends in Biomathematics: Modeling Epidemiological, Neuronal, and Social Dynamics;2023

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