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	\| abstract = This paper treats the balanced transportation problem in which uncertain demands, supplies and costs, are modeled by intuitionistic fuzzy numbers. The problem is transformed into		\| abstract = This paper treats the balanced transportation problem in which uncertain demands, supplies and costs, are modeled by intuitionistic fuzzy numbers. The problem is transformed into
	its crisp equivalent in order to be resolved. A comparison with recent methods is developed.		its crisp equivalent in order to be resolved. A comparison with recent methods is developed.

Vassia Atanassova: | doi = https://doi.org/10.7546/nifs.2020.26.1.69-80

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	{{issue/data		{{issue/data
	\| issue = [[Notes on Intuitionistic Fuzzy Sets/26/1\|Notes on Intuitionistic Fuzzy Sets, Volume 26 (2020), Number 1]], pages 69–80		\| issue = [[Notes on Intuitionistic Fuzzy Sets/26/1\|Notes on Intuitionistic Fuzzy Sets, Volume 26 (2020), Number 1]], pages 69–80
	\| doi =		\| doi = https://doi.org/10.7546/nifs.2020.26.1.69-80
	\| file = NIFS-26-1-69-80.pdf		\| file = NIFS-26-1-69-80.pdf
	\| format = PDF		\| format = PDF
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	\| ams = 03E72, 90B06, 90C70.		\| ams = 03E72, 90B06, 90C70.
	\| references =		\| references =


	# Abhishekh, B. & Nishad, A. K. (2018). A Novel Ranking Approach to Solving Fully LR-Intuitionistic Fuzzy Transportation Problems, New Math. Nat. Comput., 15 (1), 95–112.		# Abhishekh, B. & Nishad, A. K. (2018). A Novel Ranking Approach to Solving Fully LR-Intuitionistic Fuzzy Transportation Problems, New Math. Nat. Comput., 15 (1), 95–112.
	# Aggarwal, S., & Gupta, C. (2016). Solving Intuitionistic Fuzzy Solid Transportation Problem Via New Ranking Method Based on Signed Distance, Int. J. Uncertain. Fuzziness Knowl.-Based Syst., 24 (4), 483–501.		# Aggarwal, S., & Gupta, C. (2016). Solving Intuitionistic Fuzzy Solid Transportation Problem Via New Ranking Method Based on Signed Distance, Int. J. Uncertain. Fuzziness Knowl.-Based Syst., 24 (4), 483–501.

Peter Vassilev: Created page with "{{PAGENAME}} {{PAGENAME}} {{PAGENAME}}..."

2020-06-03T10:43:32Z

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[[Category:Publications on intuitionistic fuzzy sets|{{PAGENAME}}]]
[[Category:Publications in Notes on IFS|{{PAGENAME}}]]
[[Category:Publications in 2020 year|{{PAGENAME}}]]
{{issue/title
| title = Intuitionistic fully fuzzy balanced transportation problem
| shortcut = nifs/26/1/69-80
}}
{{issue/author
| author = Mohamed El Alaoui
| institution = Department of production and industrial engineering, ENSAM
| address = Moulay Ismail University, Meknes, Morocco
| email-before-at = mohamedelalaoui208
| email-after-at = gmail.com
}}

{{issue/data
| issue = [[Notes on Intuitionistic Fuzzy Sets/26/1|Notes on Intuitionistic Fuzzy Sets, Volume 26 (2020), Number 1]], pages 69–80
| doi =
| file = NIFS-26-1-69-80.pdf
| format = PDF
| size = 142
| abstract = This paper treats the balanced transportation problem in which uncertain demands, supplies and costs, are modeled by intuitionistic fuzzy numbers. The problem is transformed into
its crisp equivalent in order to be resolved. A comparison with recent methods is developed.
| keywords = Intuitionistic fuzzy number, Balanced transportation problem, Fully fuzzy.
| ams = 03E72, 90B06, 90C70.
| references =

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# Aggarwal, S., & Gupta, C. (2016). Solving Intuitionistic Fuzzy Solid Transportation Problem Via New Ranking Method Based on Signed Distance, Int. J. Uncertain. Fuzziness Knowl.-Based Syst., 24 (4), 483–501.
# Aggarwal, S., & Gupta, C. (2017). Sensitivity Analysis of Intuitionistic Fuzzy Solid Transportation Problem, Int. J. Fuzzy Syst., 19 (6), 1904–1915.
# Atanassov, K. T. (1986). Intuitionistic fuzzy sets, Fuzzy Sets Syst., 20 (1), 87–96.
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# Bharati, S. K., & Singh, S. R. (2018). Transportation Problem Under Interval-Valued Intuitionistic Fuzzy Environment, Int. J. Fuzzy Syst., 20 (5), 1511–1522.
# Chakraborty, D., Jana, D. K., & Roy, T. K. (2015). Arithmetic operations on generalized intuitionistic fuzzy number and its applications to transportation problem, OPSEARCH, 52 (3), 431–471.
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# Chakraborty, D., Jana, D. K., & Roy, T. K. (2016). Expected value of intuitionistic fuzzy number and its application to solve multi-objective multi-item solid transportation problem for damageable items in intuitionistic fuzzy environment, J. Intell. Fuzzy Syst., 30 (2), 1109–1122.
# Ebrahimnejad, A., & Verdegay, J. L. (2017). A new approach for solving fully intuitionistic fuzzy transportation problems, Fuzzy Optim. Decis. Mak., 1–28.
# Ebrahimnejad, A., & Verdegay, J. L. (2018). MOLP Approach for Solving Transportation Problems with Intuitionistic Fuzzy Costs, in Information Processing and Management of Uncertainty in Knowledge-Based Systems. Applications, 319–329.
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# El Alaoui, M., Ben-azza, H. & Zahi, A. (2016). New Multi-criteria Decision-Making Based on Fuzzy Similarity, Distance and Ranking, in Proceedings of the Third International Afro-European Conference for Industrial Advancement — AECIA 2016, Springer, Cham, 138–148.
# El Alaoui, M., & El Yassini, K. (2020). Fuzzy Similarity Relations in Decision Making, Handb. Res. Emerg. Appl. Fuzzy Algebr. Struct., 369–385.
# El Alaoui, M., El Yassini, K., & Ben-azza, H. (2018). Enhancing MOOCs Peer Reviews Validity and Reliability by a Fuzzy Coherence Measure, in Proceedings of the 3rd International Conference on Smart City Applications, New York, NY, USA, 57:1–57:5.
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# El Alaoui, M., El Yassini, K., & Ben-azza, H. (2019). Type 2 fuzzy TOPSIS for agriculture MCDM problems, Int. J. Sustain. Agric. Manag. Inform., 5 (2/3), 112–130.
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Issue:Intuitionistic fully fuzzy balanced transportation problem - Revision history

Vassia Atanassova at 11:56, 3 June 2020

Vassia Atanassova: | doi = https://doi.org/10.7546/nifs.2020.26.1.69-80

Peter Vassilev: Created page with "{{PAGENAME}} {{PAGENAME}} {{PAGENAME}}..."