References
[1] Aubin, J.P,, Ekeland, I., Applied Nonlinear Analysis. John Wiley and Sons,
New York, 1984
[2] Anh, L.Q., Hung, N.V.: Stability of solution mappings for parametric bilevel
vector equilibrium problems, Comput. Appl. Math., 37, 1537-1549 (2018).
[3] Ding, X.P.: Existence and iterative algorithm of solutions for a class of bilevel
generalized mixed equilibrium problems in Banach spaces, J. Glob. Optim. 53,
525{537 (2012)
[4] Fan, K.: A generalization of Tychonoff’s fixed point theorem, Math Ann. 142,
305{310 (1961)
[5] Hai, N.X., Khanh, P.Q.: Existence of solution to general quasiequilibrium problem and applications, J. Optim. Theory Appl. 133, 317{327 (2007)
[6] Hung, N.V., O’Regan D.: Bilevel equilibrium problems with lower and upper
bounds in locally convex Hausdorff topological vector spaces, Topology Appl.
269, 106939
[7] Hung, N.V., Hai, N.M.: Stability of approximating solutions to parametric
bilevel vector equilibrium problems and applications, Comput. Appl. Math.,
38, 17pp (2019)
Nguyen Van Hung, Vo Viet Tri - Volume 2 - Issue 4-2020, p.321-331
[8] Hung, N.V., Kobis, E., Tam, V.M.: Existence of solutions and iterative algorithms for weak vector quasi-equilibrium problems, J. Nonlinear Convex Anal.
21, 463-478 (2020)
[9] Hung, N.V., Tam, V.M., Kobis, E., Yao, J.C: Existence of solutions and algorithm for generalized vector quasi-complementarity problems with application
to traffic network problems, J. Nonlinear Convex Anal. 20, 1751-1775 (2019)
[10] Hung, N.V., Tri, V.V., O’Regan D.: Existence conditions for solutions of bilevel
vector equilibrium problems with application to traffic network problems with
equilibrium constraints, Positivity, (2020), online first.
[11] Holmes, R.B.: Geometric Functional Analysis and its Application. SpringerVerlag, New York, (1975)
[12] Mordukhovich, B.S.: Equilibrium problems with equilibrium constraints via
multiobjective optimization. Optim. Methods Softw. 19, 479{492 (2004)
