Residual and past varinaccuracy measures

Abstract Analysing the information measures’ dispersion index has garnered increasing attention. In this regard, variability of entropy has been explored for residual and past lifetimes. In a recent paper, Balakrishnan et al. (2023, Commun. Stat. Theory Methods, 53, 5574–5592) have studied the variability of the Kerridge inaccuracy measure. The dynamic measures of varinaccuracy, namely residual varinaccuracy and past varinaccuracy, have been introduced in this article. A detailed course of theoretical results has been investigated with examples. Further, some applications of the residual varinaccuracy have been added to show the functionality of the defined measure.

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Publication Details

Journal
IMA Journal of Mathematical Control and Information
Published
2024-08-04
DOI
https://doi.org/10.1093/imamci/dnae024
Citations
2
Primary Topic
Statistical Distribution Estimation and Applications
Type
article
Field-Weighted Citation Impact
1.42
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article

Residual and past varinaccuracy measures

Chanchal Kundu, Akash Sharma
2 citations
IMA Journal of Mathematical Control and Information
Statistical Distribution Estimation and Applications
1.42
article

Residual and past varinaccuracy measures

Chanchal Kundu, Akash Sharma
article en
2 citations

Abstract

Abstract Analysing the information measures’ dispersion index has garnered increasing attention. In this regard, variability of entropy has been explored for residual and past lifetimes. In a recent paper, Balakrishnan et al. (2023, Commun. Stat. Theory Methods, 53, 5574–5592) have studied the variability of the Kerridge inaccuracy measure. The dynamic measures of varinaccuracy, namely residual varinaccuracy and past varinaccuracy, have been introduced in this article. A detailed course of theoretical results has been investigated with examples. Further, some applications of the residual varinaccuracy have been added to show the functionality of the defined measure.

IMA Journal of Mathematical Control and InformationVol. 41(3)
Rajiv Gandhi Institute of Petroleum Technology (IN)
Openalex Percentile: Top 18%
Statistical Distribution Estimation and Applications
1.42
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