Journal · 2022

A modified novel method for solving the uncertainty linear programming problems based on triangular neutrosophic number

Kshitish Kumar Mohanta

Cited by 0 Transactions on Fuzzy Sets and Systems DOI

Abstract

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Publication details

Venue
Transactions on Fuzzy Sets and Systems
Type
Journal · 2022
DOI
10.30495/tfss.2022.1956751.1022
Citations
0 · via Crossref, 17 September 2026

Cite this publication

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APA

Mohanta, K. K. (2022). A modified novel method for solving the uncertainty linear programming problems based on triangular neutrosophic number. Transactions on Fuzzy Sets and Systems. https://doi.org/10.30495/tfss.2022.1956751.1022

Harvard

Mohanta, K.K. (2022) 'A modified novel method for solving the uncertainty linear programming problems based on triangular neutrosophic number', Transactions on Fuzzy Sets and Systems. doi: 10.30495/tfss.2022.1956751.1022.

IEEE

K. K. Mohanta, "A modified novel method for solving the uncertainty linear programming problems based on triangular neutrosophic number," Transactions on Fuzzy Sets and Systems, 2022. doi: 10.30495/tfss.2022.1956751.1022.

Vancouver

Mohanta KK. A modified novel method for solving the uncertainty linear programming problems based on triangular neutrosophic number. Transactions on Fuzzy Sets and Systems. 2022. doi: 10.30495/tfss.2022.1956751.1022.

MLA

Mohanta, Kshitish Kumar. "A modified novel method for solving the uncertainty linear programming problems based on triangular neutrosophic number." Transactions on Fuzzy Sets and Systems, 2022. https://doi.org/10.30495/tfss.2022.1956751.1022.

Chicago

Mohanta, K. K.. "A modified novel method for solving the uncertainty linear programming problems based on triangular neutrosophic number." Transactions on Fuzzy Sets and Systems (2022). https://doi.org/10.30495/tfss.2022.1956751.1022.

BibTeX

@article{mohanta2022, title={A modified novel method for solving the uncertainty linear programming problems based on triangular neutrosophic number}, author={Mohanta, Kshitish Kumar}, journal={Transactions on Fuzzy Sets and Systems}, year={2022}, doi={10.30495/tfss.2022.1956751.1022}, }

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