Abstract
Recent time characterization of domain based expert of given field is considered as one of the crucial tasks due to uncertainty and randomness in document publication. It becomes more crucial when interdisciplinary, collaborative and other uncertain papers are published by an author or institute only to receive the ranking. In this case precise characterization of founding author or institute of given domain generate uncertainty. This problem starts because document publications, collaboration or expert analysis of given field is totally dark data set which contains lots of unstructured, incomplete or uncertain data. Due to which, less attention has been paid towards this direction. However, it impacts more to recruitment process analysis, brain drain analysis, reviewer comment analysis, collaborative publication analysis, loyal or honest author analysis, or even conflict of interest analysis. To control this issue, a method is proposed in this paper to characterize the the document published by any institute or author in true, false or indeterminant zone of given domain using the properties of single–valued neutrosophic set. The expert of the given domain is classified based on defined (\(\alpha, \beta, \gamma \))–cut. Same time another method is proposed to deal the case of higher randomness in publication due to multiple author or collaboration using Shannon entropy. The obtained results from both of the methods are compared with each other as well as recently available approaches for validation.
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Data availability
The data can be taken from Google Scholar/SCOPUS/Web of Science for the analysis of the proposed method.
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References
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Acknowledgements
Author sincerely thanks the anonymous reviewer’s and editor’s for their valuable time and suggestions to improve the quality of this paper.
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Author sincerely acknowledges the funding from Gandhi Institute of Technology and Management under Ref. No.: 2021/0050 for this research.
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Singh, P.K. Uncertainty analysis in document publications using single-valued neutrosophic set and collaborative entropy. Artif Intell Rev 56, 2785–2809 (2023). https://doi.org/10.1007/s10462-022-10249-7
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DOI: https://doi.org/10.1007/s10462-022-10249-7