Bipolar linear Diophantine fuzzy EDAS for multi-attribute group decision-making

The formation of new properties for Bipolar Linear Diophantine Fuzzy Set (\( { {\mathcal{BLDFS}}}\)) enhances the evaluation procedure by including control parameters and meticulously accumulating positive as well as negative opinions. While previous approaches encounter difficulties in accurately grasping uncertainties, the design and development of a novel Bipolar Linear Diophantine Fuzzy Evaluation based on Distance from Average Solution (\( { {\mathcal{BLDFEDAS}}}\)) approach aim to bridge the gap in the existing research. An application of implementing this approach is presented by case analysis on choosing the best Forensic Decision Intelligence (\( { {\mathcal{FDI}}}\)) system, as the significance of forensic science in the court system has yet to be demonstrated. Further, a novel Bipolar Linear Diophantine Fuzzy Multi-Attributive Border Approximation Area Comparison (\( { {\mathcal{BLDFMABAC}}}\)) methodology is provided to uplift the effectiveness of results by \( { {\mathcal{BLDFEDAS}}}\). By rigorously incorporating control parameters and bipolarity, the field substantially progresses and establishes a robust framework for tackling ambiguity in decision support systems.

Authors

Publication Details

Journal
Journal of Mathematics and Computer Science
Published
2024-11-21
DOI
https://doi.org/10.22436/jmcs.038.01.03
Citations
1
Primary Topic
Multi-Criteria Decision Making
Type
article
Field-Weighted Citation Impact
0.49

Funders

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article

Bipolar linear Diophantine fuzzy EDAS for multi-attribute group decision-making

Nasreen Kausar, Dragan Pamučar, J. Vimala, S. Nithya Sri et al.
1 citations
Journal of Mathematics and Computer Science
Multi-Criteria Decision Making
0.49
article

Bipolar linear Diophantine fuzzy EDAS for multi-attribute group decision-making

Nasreen Kausar, Dragan Pamučar, J. Vimala, S. Nithya Sri, Brikena Vrioni
article en
1 citations

Abstract

The formation of new properties for Bipolar Linear Diophantine Fuzzy Set (\( { {\mathcal{BLDFS}}}\)) enhances the evaluation procedure by including control parameters and meticulously accumulating positive as well as negative opinions. While previous approaches encounter difficulties in accurately grasping uncertainties, the design and development of a novel Bipolar Linear Diophantine Fuzzy Evaluation based on Distance from Average Solution (\( { {\mathcal{BLDFEDAS}}}\)) approach aim to bridge the gap in the existing research. An application of implementing this approach is presented by case analysis on choosing the best Forensic Decision Intelligence (\( { {\mathcal{FDI}}}\)) system, as the significance of forensic science in the court system has yet to be demonstrated. Further, a novel Bipolar Linear Diophantine Fuzzy Multi-Attributive Border Approximation Area Comparison (\( { {\mathcal{BLDFMABAC}}}\)) methodology is provided to uplift the effectiveness of results by \( { {\mathcal{BLDFEDAS}}}\). By rigorously incorporating control parameters and bipolarity, the field substantially progresses and establishes a robust framework for tackling ambiguity in decision support systems.

Journal of Mathematics and Computer ScienceVol. 38(01)
Department of Science and Technology, Ministry of Science and Technology, India
Peace, Justice and strong institutions
Openalex Percentile: Top 29%
Multi-Criteria Decision Making
0.49
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Bipolar linear Diophantine fuzzy EDAS for multi-attribute group decision-making — Nasreen Kausar, Dragan Pamučar, et al. · Journal of Mathematics and Computer Science (2024) | TGRS Research Map | TGRS