[[1] R.P. Agarwal, Y.J. Cho, X. Qin, Generalized projection algorithms for nonlinear operators, Numer. Funct. Anal. Optim. 28 (2007) 1197-1215.10.1080/01630560701766627]Search in Google Scholar
[[2] Ya.I. Alber, S. Reich, An iterative method for solving a class of nonlinear operator equations in Banach spaces, Panamer. Math. J. 4 (1994) 39-54.]Search in Google Scholar
[[3] Ya.I. Alber, Metric and generalized projection operators in Banach spaces: properties and applications, in: A.G. Kartsatos (Ed.), Theory and Applications of Nonlinear Operators of Accretive and Monotone Type (Marcel Dekker, New York, 1996).]Search in Google Scholar
[[4] D. Butnariu, S. Reich, A.J. Zaslavski, Asymptotic behavior of relatively nonexpansive operators in Banach spaces, J. Appl. Anal. 7 (2001) 151-174.10.1515/JAA.2001.151]Search in Google Scholar
[[5] D. Butnariu, S. Reich, A.J. Zaslavski, Weak convergence of orbits of nonlinear operators in reflexive Banach spaces, Numer. Funct. Anal. Optim. 24 (2003) 489-508.10.1081/NFA-120023869]Search in Google Scholar
[[6] Y. Censor, S. Reich, Iterations of paracontractions and firmly nonexpansive operatorswith applications to feasibility and optimization, Optim. 37 (1996) 323-339.10.1080/02331939608844225]Search in Google Scholar
[[7] I. Cioranescu, Geometry of Banach Spaces, Duality Mappings and Nonlinear Problems (Kluwer, Dordrecht, 1990).10.1007/978-94-009-2121-4]Search in Google Scholar
[[8] S.Y. Cho, X. Qin, S.M. Kang, Hybrid projection algorithms for treating common fixed points of a family of demicontinuous pseudocontractions, Appl. Math. Lett. 25 (2012) 854-857.10.1016/j.aml.2011.10.031]Search in Google Scholar
[[9] S.Y. Cho, S.M. Kang, Approximation of fixed points of pseudocontraction semigroups based on a viscosity iterative process, Appl. Math. Lett. 24 (2011) 224-228.10.1016/j.aml.2010.09.008]Search in Google Scholar
[[10] S.Y. Cho, S.M. Kang, On the convergence of iterative sequences for a family of nonexpansive mappings and inverse-strongly monotone mappings, An. Stiint. Univ. Ovidius Constanta Ser. Mat. 19 (2011) 49-66.]Search in Google Scholar
[[11] G. Cai, H.S. Hu, On the strong convergence of the implicit iterative processes for a finite family of relatively weak quasi-nonexpansive mappings, Appl. Math. Lett. 23 (2010) 73-78.10.1016/j.aml.2009.08.006]Search in Google Scholar
[[12] Y.J. Cho, X. Qin, S.M. Kang, Strong convergence of the modified Halpern-type iterative algorithms in Banach spaces, An. Stiint. Univ. Ovidius Constanta Ser. Mat. 17 (2009) 51-68.]Search in Google Scholar
[[13] K. Goebel, W.A. Kirk, A fixed point theorem for asymptotically nonexpansive mappings. Proc. Am. Math. Soc. 35 (1972) 171-174.]Search in Google Scholar
[[14] Y. Haugazeau, Sur les in´equations variationnelles et la minimisation de fonctionnelles convexes, Th´ese, Universit´e de Paris, Paris, France (1968).]Search in Google Scholar
[[15] B. Halpern, Fixed points of nonexpanding maps, Bull. Am. Math. Soc. 73 (1967) 957-961.10.1090/S0002-9904-1967-11864-0]Search in Google Scholar
[[16] C. Martinez-Yanes, H.K. Xu, Strong convergence of the CQ method for fixed point iteration processes, Nonlinear Anal. 64 (2006) 2400-2411.10.1016/j.na.2005.08.018]Search in Google Scholar
[[17] S. Plubtieng, K. Ungchittrakool, Strong convergence theorems for a common fixed point of two relatively nonexpansive mappings in a Banach space, J. Approx. Theory 149 (2007), 103-115.10.1016/j.jat.2007.04.014]Search in Google Scholar
[[18] X. Qin, Y.J. Cho, S.M. Kang, H. Zhou, Convergence of a modified Halpern-type iteration algorithm for quasi-ϕ-nonexpansive mappings, Appl. Math. Lett. 22 (2009) 1051-1055. 10.1016/j.aml.2009.01.015]Search in Google Scholar
[[19] X. Qin, R.P. Agarwa, Shrinking projection methods for a pair of asymptotically quasi-ϕ-nonexpansive mappings, Numer. Funct. Anal. Optim. 31 (2010) 1072-1089.10.1080/01630563.2010.501643]Search in Google Scholar
[[20] X. Qin, Y. Su, Strong convergence theorem for relatively nonexpansive mappings in a Banach space, Nonlinear Anal. 67 (2007) 1958-1965.10.1016/j.na.2006.08.021]Search in Google Scholar
[[21] X. Qin, Y.J. Cho, S.M. Kang, Convergence theorems of common elements for equilibrium problems and fixed point problems in Banach spaces, J. Comput. Appl. Math. 225 (2009) 20-30.10.1016/j.cam.2008.06.011]Search in Google Scholar
[[22] X. Qin, S.Y. Cho, S.M. Kang, On hybrid projection methods for asymptotically quasi-ϕ-nonexpansive mappings, Appl. Math. Comput. 215 (2010) 3874-3883.]Search in Google Scholar
[[23] X. Qin, Y. Su, C.Wu and K. Liu, Strong convergence theorems for nonlinear operators in Banach spacess, Comm. Appl. Nonlinear Anal. 14 (2007) 35-50.]Search in Google Scholar
[[24] X. Qin, S.Y. Cho, S.M. Kang, Strong convergence of shrinking projection methods for quasi-ϕ-nonexpansive mappings and equilibrium problems, J. Comput. Appl. Math. 234 (2010) 750-760.10.1016/j.cam.2010.01.015]Search in Google Scholar
[[25] S. Reich, A weak convergence theorem for the alternating method with Bregman distance, in: A.G. Kartsatos (Ed.), Theory and Applicationsof Nonlinear Operators of Accretive and Monotone Type (Marcel Dekker, New York, 1996).]Search in Google Scholar
[[26] Y. Su, Z. Wang, H. Xu, Strong convergence theorems for a common fixed point of two hemi-relatively nonexpansive mappings, Nonlinear Anal. 71 (2009) 5616-5628.10.1016/j.na.2009.04.053]Search in Google Scholar
[[27] W. Takahashi, Nonlinear Functional Analysis (Yokohama-Publishers, 2000).]Search in Google Scholar
[[28] J. Ye, J. Huang, Strong convergence theorems for fixed point problems and generalized equilibrium problems of three relatively quasinonexpansive mappings in Banach spaces, J. Math. Comput. Sci. 1 (2011) 1-18.]Search in Google Scholar
[[29] S. Yang, W. Li, Iterative solutions of a system of equilibrium problems in Hilbert spaces, Adv. Fixed Point Theory, 1 (2011) 15-26.10.1155/2011/392741]Search in Google Scholar
[[30] H. Zhou, G. Gao, B. Tan, Convergence theorems of a modified hybrid algorithm for a family of quasi-ϕ-asymptotically nonexpansive mappings, J. Appl. Math. Comput. 32 (2010) 453-464.10.1007/s12190-009-0263-4]Search in Google Scholar