M. Ait Mansour, Z. Chbani, and H. Riahi, Recession bifunction and solvability of noncoercive equilibrium problems, Commun. Appl. Anal., 7, (2003), pp. 369 -377.
 M. Alimohammady and A.E. Hashoosh, Existence Theorems For $alpha(u,v)$-monotone of nonstandard Hemivariational Inequality, Advances in Math., 10, (2015), pp. 3205-3212.
 Q.H. Ansari and J.C. Yao, An existence result for the generalized vector equlibrium problem, Appl. Math. Lett., 19, (1999), pp. 53-56.
 M.Bianchi and S. Schaible, Equilibrium problems under generalized convexity and generalized monotonicity, J. Global Optim., 30, (2004), pp. 121-134.
 E. Blum and W. Oettli, From optimization and variational inequalities to equilibrium problems, Math. Student, 63, (1994), pp. 123-145.
 F.E. Browder, The solvability of non-linear functional equations, Duke Math. J., 30, (1963), pp. 557-566.
 S. Carl, V. Khoi Le, and D. Motreanu, Nonsmooth variational problems and their inequalities, Springer Monographs in Mathematics, Springer, New York, (2007).
 O. Chadli, Y. Chiang, and S. Huang, Topological pseudomonotonicity and vector equilibm problems, J. Math. Anal. Appl., 270, (2002), pp. 435-450.
 K. Fan, A generalization of Tychonoffs fixed point theorem, Math. Ann., 142, (1961), pp. 305-310.
 Y.P. Fang and N.J. Huang, Variational-like inequalities with generalized monotone mappings in Banach spaces, J. Optim. Theory Appl., 118, (2003), pp. 327-338.
 N. Hadjisavvas and H. Khatibzadeh, Maximal monotonicity of bifunctions, optimization, 59, (2010), pp. 147-160.
 A.E. Hashoosh and M. Alimohammady, On Well-Posedness Of Generalized Equilibrium Problems Involving α-Monotone Bifunction, J. Hyperstruct., 5, (2016), pp. 151-168.
 A.E. Hashoosh and M. Alimohammady, Bα,β-Operator and Fitzpatrick Functions, Jordan J. Math. Stat., 1, (2017), pp. 259-278.
 A.E. Hashoosh, M. Alimohammady, and M.K. Kalleji, Existence Results for Some Equilibrium Problems involving α-Monotone Bifunction, Int. J. Math. Math. Sci., 2016, (2016), pp. 1-5.
 U. Kamraksa and R. Wangkeeree, Generalized equilibrium problems and fixed point problems for nonexpansive semigroups in Hilbert spaces, J. Global Optim., 51, (2011), pp. 689 -714.
 B. Knaster, K. Kuratowski, and S. Mazurkiewicz, Ein Beweis des Fixpunktsatzes fur n-dimensionale Simplexe, Fund. Math., 14, (1929), pp. 132-137.
 N.K. Mahato and C. Nahak, Mixed equilibrium problems with relaxed α-monotone mapping in Banach spaces, Rend. Circ. Mat. Palermo, (2013).
 J.W. Peng and J.Yao, A viscosity approximation scheme for system of equilibrium problems, nonexpansive mappings and monotone mappings., Nonlinear Anal., 71, (2009), pp. 6001-6010.
 A. Tada and W. Takahashi, Weak and strong convergence theorems for a nonexpansive mapping and equilibrium problem, J. Optim. Theory Appl., 133, (2007), pp. 359-370.
 R.U. Verma, On generalized variational inequalities involving relaxed Lipschitz and relaxed monotone operators, J. Math. Anal. Appl. , 213, (1997), pp. 387-392.
 R.U. Verma, On monotone nonlinear variational inequality problems, Comment. Math. Univ. Carolin., 39, (1998), pp. 91-98.