More on a New Concept of Entropy and Information

By Murali Rao. 2005

149 citations recorded by the source corpus.

Subfields: Biomedical Engineering, Electrical and Electronic Engineering, Statistical and Nonlinear Physics

View Paper: https://www.semanticscholar.org/paper/5b2871ebcffff4f1f6b9f2e232b355a4dd2afc38

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Biomedical Engineering

In Electrical and Electronic Engineering

In Statistical and Nonlinear Physics

Citations in the corpus

Testing Goodness-of-Fit for Exponential Distribution Based on Cumulative Residual Entropy (2012, background): “Rao et al. (2004) introduced a new measure of information that extends the Shannon entropy to continuous random variables, and called it cumulative residual entropy (CRE). They showed that it is more general than the Shannon entropy and possesses more general mathematical properties than the Shannon”
On negative cumulative extropy with applications (2020, methodology): “If we assume that EðCJ ðXjFÞÞ 1⁄4 0, then CJ ðXjFÞ 1⁄4 0: Recalling the definition of CJ ðXjFÞ, we immediately conclude that EðIðX xÞjFÞ 1⁄4 1: Thanks to the use of relation (24) of Rao et al. (2004), X is F -measurable. Supposing that X is F -measurable. Again using relation (24) of Rao et al. (200”
Characterizations Based on Cumulative Residual Entropy of First-Order Statistics (2010, methodology): “Rao et al. (2004) introduced a new measure of information that extends the Shannon entropy to continuous random variables, and called it cumulative residual entropy (CRE). He showed that it is more general than the Shannon entropy and possesses more general mathematical properties than the Shannon e”
On weighted cumulative residual entropy (2017, methodology): “That is analogous to Proposition 4 of Rao et al. (2004), but with some changes.”
Some Characterization Results on Dynamic Cumulative Residual Tsallis Entropy (2015, methodology): “For the study of the properties and applications of CRE, we refer to Asadi and Ebrahimi [4], Asadi et al. [5], Rao [6], Drissi et al. [7], Gupta [8], Di Crescenzo and Longobardi [9], Navarro et al. [10], Gupta and Taneja [11], and Taneja and Kumar [12].”
Ltd Registered in England and Wales Registered Number : 1072954 Registered office : (2004, background): “Rao et al. (2004) introduced a new measure of information that extends the Shannon entropy to continuous random variables, and called it cumulative residual entropy (CRE). He showed that it is more general than the Shannon entropy and possesses more general mathematical properties than the Shannon e”