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About Applications of the Fixed Point Theory

   | 22 jul 2017

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Alfuraidan, M., & Ansari, Q. (2016). Fixed point theory and graph theory: Foundations and integrative approaches, London, England: Academic Press-Elsevier.10.1016/B978-0-12-804295-3.50013-9Search in Google Scholar

Guran, L., & Bota, M.-F. (2015). Ulam-Hyers stability problems for fixed point theorems concerning α-ψ-Type contractive operators on KST-Spaces, International Conference on Nonlinear Operators, Differential Equations and Applications, Cluj-Napoca, Romania.Search in Google Scholar

Hasanzade Asl, J., Rezapour, S., & Shahzad, N. (2012). On fixed points of α-ψ-contractive multifunctions, Fixed Point Theory and Applications, 212. doi: 10.1186/1687-1812-2012-212.10.1186/1687-1812-2012-212Search in Google Scholar

Isac, G., Yuan, X.-Z., Tan, K. K., & Yu, I. (1998). The study of minimax inequalities, abstract economics and applications to variational inequalities and nash equilibria, Acta Appl. Math., 54(2), 135-166.Search in Google Scholar

Kohlberg, E., & Mertens, J. F. (1986). On the strategic stability of equilibrium points, Econometrica, 54, 1003-1037.10.2307/1912320Search in Google Scholar

Li, J. L. (2014). Several extensions of the abian-brown fixed point theorem and their applications to extended and generalized nash equilibria on chain-complete posets, J. Math. Anal. Appl., 409, 1084-1002.10.1016/j.jmaa.2013.07.070Search in Google Scholar

Lin, Z. (2005). Essential components of the set of weakly pareto-nash equilibrium points for multiobjective generalized games in two different topological spaces, Journal of Optimization Theory and Applications, 124(2), 387-405.10.1007/s10957-004-0942-0Search in Google Scholar

Longa, H. V., Nieto, J. J., & Son, N. T. K. (2016). New approach to study nonlocal problems for differential systems and partial differential equations in generalized fuzzy metric spaces, Preprint submitted to fuzzy sets and systems.Search in Google Scholar

Nadler, S. B. Jr. (1969). Multi-valued contraction mappings, Pacific J. Math., 30, 475-487.Search in Google Scholar

Owen, G. (1974). Teoria jocurilor, Bucureşti, Romania: Editura Tehnică.Search in Google Scholar

Rao, K. P. R., Ravi Babu, G., & Raju, V. C. C. (2009). Common fixed points for M-maps in fuzzy metric spaces, Annals of the “Constantin Brancusi” University of Târgu Jiu, Engineering Series, No. 2, 197-206.Search in Google Scholar

Rus, I. A., & Iancu, C. (2000). Modelare matematică, Cluj-Napoca, Romania: Transilvania Press.Search in Google Scholar

Rus, I. A., Petruşel, A., & Petruşel, G. (2008). Fixed Point Theory, Cluj-Napoca, Romania: Cluj University Press.Search in Google Scholar

Scarf, H. (1973). The computation of economic equilibria, New Haven and London, Yale University Press.10.1057/978-1-349-95189-5_451Search in Google Scholar

Song, Q.-Q., Guo, M., & Chen, H.-Z. (2016). Essential sets of fixed points for correspondences with application to nash equilibria, Fixed Point Theory, 17(1), 141-150.Search in Google Scholar

Vuong, P. T., Strodiot, J. J., Nguyen, V. H. (2012). Extragradient methods and linesearch algorithms for solving Ky Fan inequalities and fixed point problems, Journal of Optimization Theory and Applications, 155(2), 605-627.10.1007/s10957-012-0085-7Search in Google Scholar

Yang, H., & Yu, J. (2002). Essential components of the set of weakly pareto-nash equilibrium points, Applied Mathematics Letters, 15, 553-560.10.1016/S0893-9659(02)80006-4Search in Google Scholar

Yu, J., & Yang, H. (2004). The essential components of the set of equilibrium points for set-valued maps. J. Math. Anal. Appl., 300, 334-342.10.1016/j.jmaa.2004.06.042Search in Google Scholar

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