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References
- Ceng, L. C, Teboulle, M. and Yao, J. C.," Weak convergence of an iterative method for pseudomonotone variational inequalities and fixed point problems", J Optim Theory Appl.146(2010),19-31.
- Ceng, L. C., Hadjisavvas, N. and Wong, N. C.." Strong convergence theorem by a hybrid extragradient-like approximation method for variational inequalities and fixed point problems", J. Glob Optim., 46(2010), 635-646.
- Goebel, K. and Kirk, W. A.," Topics in Metric Fixed Point Theory", Cambridge Studies in Advanced Mathematics, Cambridge University Press, Cambridge, 28(1990).
- Korpelevich, G. M.," An extragradient method for finding saddle points and other problems", Ekonomikai Matematicheskie Metody, 12(1976), 747-756.
- Nadezhkina, N., Takahashi, W.," Strong convergence theorem by a hybrid method for nonexpansive mappings and Lipschitz-continuous monotone mappings", SIAM J Optim., 16(2006),1230-1241.
- Opial, Z.," Weak convergence of the sequence of successive approximations of nonexpansive mappings. Bull Am MathSoc.73, 595-597(1967).
- Qin, X., Cho, Y. J. Kang, J. I. and Kang, S. M.," Strong convergence theorems for an infinte family of non expansive mappings in Banach spaces", J. of Computational and Applied Mathematics, 230(2009), 121-127.
- Shimoji, K. and Takahashi, W.," Strong convergence to common fixed points of infinite nonexpasnsive mappings and applications" Taiwan J. Math.,5(2001), 387-404.
- Stampacchia, G.," Formes bilinearies coercitives sur les ensembles convexes", D.R. Math. Sci.Paris., 258(1964), 4414-4416.
- Yao, Y., Liou, Y. C. and Yao, J. C.," Convergence theorem for equilibrium problems and fixed point problems of infinite family of nonexpansive mappings", Fixed Point Theory and Applications, 12 (2007).
- Yao, Y., Liou, Y. C., Wong, M. and Yao, J. C.," Strong convergence of a hybrid method for monotone variational inequalities and fixed point problems", Fixed Point Theory and Applications, 1-10(2011).
References
Ceng, L. C, Teboulle, M. and Yao, J. C.," Weak convergence of an iterative method for pseudomonotone variational inequalities and fixed point problems", J Optim Theory Appl.146(2010),19-31.
Ceng, L. C., Hadjisavvas, N. and Wong, N. C.." Strong convergence theorem by a hybrid extragradient-like approximation method for variational inequalities and fixed point problems", J. Glob Optim., 46(2010), 635-646.
Goebel, K. and Kirk, W. A.," Topics in Metric Fixed Point Theory", Cambridge Studies in Advanced Mathematics, Cambridge University Press, Cambridge, 28(1990).
Korpelevich, G. M.," An extragradient method for finding saddle points and other problems", Ekonomikai Matematicheskie Metody, 12(1976), 747-756.
Nadezhkina, N., Takahashi, W.," Strong convergence theorem by a hybrid method for nonexpansive mappings and Lipschitz-continuous monotone mappings", SIAM J Optim., 16(2006),1230-1241.
Opial, Z.," Weak convergence of the sequence of successive approximations of nonexpansive mappings. Bull Am MathSoc.73, 595-597(1967).
Qin, X., Cho, Y. J. Kang, J. I. and Kang, S. M.," Strong convergence theorems for an infinte family of non expansive mappings in Banach spaces", J. of Computational and Applied Mathematics, 230(2009), 121-127.
Shimoji, K. and Takahashi, W.," Strong convergence to common fixed points of infinite nonexpasnsive mappings and applications" Taiwan J. Math.,5(2001), 387-404.
Stampacchia, G.," Formes bilinearies coercitives sur les ensembles convexes", D.R. Math. Sci.Paris., 258(1964), 4414-4416.
Yao, Y., Liou, Y. C. and Yao, J. C.," Convergence theorem for equilibrium problems and fixed point problems of infinite family of nonexpansive mappings", Fixed Point Theory and Applications, 12 (2007).
Yao, Y., Liou, Y. C., Wong, M. and Yao, J. C.," Strong convergence of a hybrid method for monotone variational inequalities and fixed point problems", Fixed Point Theory and Applications, 1-10(2011).