[1] Browder F E, Petryshyn W V. Construction of fixed points of nonlinear mappings in Hilbert space. J Math Anal Appl, 1967, 20: 197–228

[2] Blum E, Oettli W. From optimization and variational inequalities to equilibrium problems. Math Stud, 1994, 63: 123–145

[3] Combettes P L, Hirstoaga S A. Equilibrium programming in Hilbert spaces. J Nonlinear Convex Anal, 2005, 6: 117–136

[4] Ceng L C, Yao J C. Hybrid viscosity approximation schemes for equilibrium problems and fixed point problems of infinitely many nonexpansive mappings. Appl Math Comput, 2008, 198: 729–741

[5] Ceng L C, Al-Homidan S, Ansari Q H, Yao J C. An iterative scheme for equilibrium problems and fixed point problems of strict pseudo-contraction mappings. J Comput Appl Math, 2009, 223: 967–974

[6] Ceng L C, Petrusel A, Yao J C. Strong convergence of modified implicit iterative algorithms with perturbed mappings for continuous pseudocontractive mappings. Appl Math Comp, 2009, 209: 162–176

[7] Ceng L C, Mastroeni G, Yao J C. Hybrid proximal-point method for common solutions of equilibrium problems and zeros of maximal monotone operators. J Opt Theory Appl, 2009, 142: 431–449

[8] Ceng L C, Yao J C. A Hybrid iterative scheme for mixed equilibrium problems and fixed point problems. J Comp Appl Math, 2008, 214: 186–201

[9] Ceng L C, Ansari Q H, Yao J C. Viscosity approximation methods for generalized equilibrium problems and fixed point problems. J Global Opt, 2009, 43: 487–502

[10] Chadli O, Schaible S, Yao J C. Regularized equilibrium problems with an application to noncoercive hemivariational inequalities. J Opt Theory Appl, 2004, 121: 571–596

[11] Chang S S, Lee H W J, Chan C K. A new method for solving equilibrium problem fixed point problem and variational inequality problem with application to optimization. Nonlinear Anal, 2009, 70: 3307–3319

[12] Chang S S, Huang J, Wang X, Kim J K. Implicit iteration process for common fixed points of strictly asymptotically pseudocontractive mappings in Banach spaces. Fixed Point Theory Appl, 2008: 1–12, ID 324575

[13] Chadli O, Wong N C, Yao J C. Equilibrium problems with applications to eigenvalue problems. J Optim Theory Appl, 2003, 117: 245–266

[14] Colao V, Marino G, Xu H K. An iterative method for finding common solutions of equilibrium and fixed point problems. J Math Anal Appl, 2008, 344: 340–352

[15] Iiduka H, Takahashi W. Strong convergence theorems for nonexpansive mappings and inverse-strongly monotone mappings. Nonlinear Anal, 2005, 61: 341–350

[16] Iiduka H, Takahashi W, Toyoda M. Approximation of solutions of variational inequalities for monotone mappings. Panamer Math J, 2004, 14: 49–61

[17] Kim J K, Sahu D R, Nam Y M. Convergence theorem for fixed points of nearly uniformly L-lipschitzian asymptotically generalized -hemicontractive mappings. Nonlinear Anal TMA, 2009, 71: 2833–2838

[18] Kim J K, Cho S Y, Qin X. Hybrid projection algorithms for generalized equilibrium problems and strictly pseudocontractive mappings. J Ineq Appl, 2010: 1–18, ID 312602

[19] Kim J K, Nam Y M, Sim J Y. Convergence theorems of implicit iterative sequences for a finite family of asymptotically quasi-nonexpansive type mappings. Nonlinear Anal TMA, 2009, 71: 2839–2848

[20] Li G, Kim J K. Demiclosedness pronciple and asymptotic behavior for nonexpansive mappings in metric spaces. Appl Math Letter, 2001, 14: 645–649

[21] Li X S, Kim J K, Huang N J. Viscosity approximation of common fixed points for L-lipschitzian semigroup of pseudocontractive mappings in Banach spaces. J Ineq Appl, 2009: 1–16, ID 936121

[22] Marino G, Xu H K.Weak and strong convergence theorems for strict pseudo-contractions in Hilbert spaces. J Math Anal Appl, 2007, 329: 336–346

[23] Moudafi A, Thera M. Proximal and dynamical approaches to equilibrium problems//Lecture Notes in Economics and Mathematical Systems, Vol 477. Springer, 1999: 187–201

[24] Peng J W, Yao J C. A modified CQ method for equilibrium problems, fixed points and variational in-equality. Fixed Point Theory, 2008, 9: 515–531

[25] Peng J W, Yao J C. A new hybrid-extragradient method for generalized mixed equilibrium problems and fixed point problems and variational inequality problems. Taiwan J Math, 2008, 12: 1401–1433

[26] Peng J W, Yao J C. Some new iterative algorithms for generalized mixed equilibrium problems with strict pseudo-contractions and monotone mappings. Taiwan J Math, 2009, 13: 1537–1582

[27] Plubtieng S, Punpaeng R. A new iterative method for equilibrium problems and fixed point problems of nonexpansive mappings and monotone mappings. Appl Math Comput, 2008, 197: 548–558

[28] Qin X, Shang M, Su Y. Strong convergence of a general iterative algorithm for equilibrium problems and variational inequality problems. Math Comput Model, 2008, 48: 1033–1046

[29] Qin X, Kang S M, Cho Y J. Convergence theorems on generalized equilibrium problems and fixed point problems with applications. Proc Estonian Acad Sci, 2009, 58: 170–318

[30] Suzuki T. Strong convergence of Krasnoselskii and Mann’s type sequences for one-parameter nonexpansive semigroups without Bochne integrals. J Math Anal Appl, 2005, 305: 227–239

[31] Takahashi S, Takahashi W. Viscosity approximation methods for equilibrium problems and fixed point problems in Hilbert spaces. J Math Anal Appl, 2007, 331: 506–515

[32] Takahashi S, Takahashi W. Strong convergence theorem for a generalized equilibrium problem and a nonexpansive mapping in a Hilbert space. Nonlinear Anal, 2008, 69: 1025–1033

[33] Xu H K. Iterative algorithms for nonlinear operators. J London Math Soc, 2002, 66: 240–256

[34] Yao Y, Noor M A, Liou Y C. On iterative methods for equilibrium problems. Nonlinear Anal, 2009, 70: 497–509

[35] Zeng L C, Wong N C, Yao J C. Strong convergence theorems for strictly pseudocontractive mappings of Browder-Petryshyn type. Taiwan J Math, 2006, 10: 837–850

[36] Zhou H. Convergence theorems of fixed points for k-strict pseudo-contractions in Hilbert spaces. Nonlinear Anal, 2008, 69: 456–462