A SYMMETRIC INFORMATION MEASURE AND INNOVATIVE BOUNDS IN THE THEORY OF COMMUNICATION SYSTEM

A non-parametric theory-based innovative symmetric information divergence measure for communication systems is proposed. This information measure belongs to the family of f-divergence. Furthermore, for the first time, we derive some bounds i.e. equalities and inequalities for this information divergence measure with well-known divergence measures, namely: Symmetric Chi-Square divergence Measure, Kumar & Johnson divergence and Bhattacharyya information measure, based on two distinct discrete probability distributions

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Publication Details

Published
2025-08-04
DOI
https://doi.org/10.71058/jodac.v9i8002
Primary Topic
Statistical Mechanics and Entropy
Type
article
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article

A SYMMETRIC INFORMATION MEASURE AND INNOVATIVE BOUNDS IN THE THEORY OF COMMUNICATION SYSTEM

Manish Kumar Bansal, Ram Surat Chauhan, Neetu Choudhary, Neha Singh et al.
Statistical Mechanics and Entropy
article

A SYMMETRIC INFORMATION MEASURE AND INNOVATIVE BOUNDS IN THE THEORY OF COMMUNICATION SYSTEM

Manish Kumar Bansal, Ram Surat Chauhan, Neetu Choudhary, Neha Singh, D. P. Singh
article en

Abstract

A non-parametric theory-based innovative symmetric information divergence measure for communication systems is proposed. This information measure belongs to the family of f-divergence. Furthermore, for the first time, we derive some bounds i.e. equalities and inequalities for this information divergence measure with well-known divergence measures, namely: Symmetric Chi-Square divergence Measure, Kumar & Johnson divergence and Bhattacharyya information measure, based on two distinct discrete probability distributions

Vol. 9(8)
Openalex Percentile: Top 85%
Statistical Mechanics and Entropy
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