1. Myerson, R.B. Game theory: analysis of conflict / R.B. Myerson. - Harvard University Press, London. Harvard. - 1997. - 584 p.
2. Geanakoplos J. Handbook of Game Theory with Economic Applications / J. Geanakoplos; ed. R. Aumann and S. Hart: Chapter 40 Common Knowledge. - Elsiever Science B.V. - 1994. - Vol. 2. - P. 1438-1496. DOI: 10.1016/S1574-0005(05)80072-4
3. Bigdel, H. Constrained Bimatrix Games with Fuzzy Goals and its Application in Nuclear Negotiations / H. Bigdel, H. Hassanpour, J. Tayyebi // Iranian Journal of Numerical Analysis and Optimization. - 2018. - Vol. 8, № 1. - P. 81-109. DOI: 10.22067/ijnao.v8i1.55385
4. Li, C. Characterization of the Equilibrium Strategy of Fuzzy Bimatrix Games Based on L-R Fuzzy Variables / C. Li // Journal of Applied Mathematics. - 2012. - Vol. 2. - Art. 824790. DOI: 10.1155/2012/824790
5. Two-Person NonZero Sum Bimatrix Game with Fuzzy Payoffs and Its Equilibrium Strategy / C. Han, Z. Gao, Y. Yu, H. Zhang, S. Zhang, H. Bai // Journal of Mathematics Research. - 2009. - Vol. 1, № 1. - P. 51-61.
6. Roy, S. Bi-matrix game in bifuzzy environment / S. Roy, P. Mula // Journal of Uncertainty Analysis and Applications. - 2013. - № 1. - Art. 11. - P. 2-17. DOI: 10.1186/2195-5468-1-11
7. Yano, H. Multiobjective Bimatrix Game with Fuzzy Payoffs and Its Solution Methodusing Necessity Measure and Weighted Tchebycheff Norm / H. Yano, I. Nishizaki // Proceedings of the 13th International Joint Conference on Computational Intelligence (IJCCI 2021), Online Streaming, October 25-27, 2021. - Setúbal: SCITEPRESS - Science and Technology Publications, Lda, 2021. - P. 159-166. DOI: 10.5220/0010630700003063
8. Yanoa, Hitoshi.Interactive Decision Making for Multiobjective Bimatrix Games with FuzzyPaoffs Based on Possibility Measure / Yanoa Hitoshi, Nishizakib Ichiro // Atlantis Studies in Uncertainty Modelling. - Vol. 3. - P. 330-337. DOI: 10.2991/asum.k.210827.044
9. Singla, N. A new approach to solve intuitionistic fuzzy bi-matrix games involving multiple opinions / N. Singla, P. Kaur, U.C. Gupta // Iranian Journal of Fuzzy Systems. - 2023. - Vol. 20, № 1. - P. 185-197.
10. Mockus, J. A Web-Based Bimatrix Game Optimization Model of Polynomial Complexity / J. Mockus // INFORMATICA. - 2009. - Vol. 20, № 1. - P. 79-98.
11. A Bimatrix Game with Fuzzy Payoffs and Crisp Game / K.N. Kudryavtsev, I.S. Stabulit, B. Kashirinykh, V.I. Ukhobotov // CEUR Workshop Proceedings [Proceedings of the VIII International Conference on Optimization and Applications (OPTIMA-2017), Petrovac, Montenegro, 2-7 October 2017]. - 2017. - Vol. 1987. - P. 343-349. EDN: XXKOOL
12. Keller, A.A. Fuzzy Conflict Games in Economics and Management: single objective fuzzy bi-matrix games / A. A. Keller // Contributions to Game Theory and Management. - 2010. - Vol. 3. - P. 192-219. EDN: SFQYIN
13. Dubois, D. Theoriedes Possibilites. Applications a la representation des conisisancesen in for antique / D. Dubois, H. Prade. - Masson, 1980. - 288 p.
14. Чернов, В.Г. Нечеткая модель принятия решений в условиях неопределенности, основанная на преобразовании FztoTriangle / В.Г. Чернов // Интеллектуальные системы в производстве. - 2022. - Т. 20, № 1. - C. 88-95. EDN: AXNXXJ
15. Ибрагимов, В.А. Элементы нечеткой математики / Мин-во обр. Азербайджанской республики; Азербайджан. гос. нефт. акад-я; ред. Я. Ш. Салимов. - Баку, 2010. - 392 с.
16. Dubois, D. New results about properties andsemantics of fuzzy-set-theoretic operators / D. Dubois, H. Prade // Fuzzy Sets / Ed. By P.P. Wang and S.K. Change. - N.Y.; Plenum Press, 1980. - P. 59-75. DOI: 10.1007/978-1-4684-3848-2_6
17. Yager, R.R. Multicriteria decisions with soft: an application of fuzzy set and possibility theory - Part 1 / R.R. Yager // Fuzzy Mathematics. - 1982. - Vol. 2, № 2. - P. 21-28.
18. Yager, R.R. Multicriteria decisions with soft: an application of fuzzy set and possibility theory - Part 2 / R.R. Yager // Fuzzy Mathematics. - 1982. - Vol. 2. - № 3. - P. 7-16.