|
[1] I. Beg, Approximation of random fixed point in normed spaces, Nonlinear Anal. 51 (2002), 1363-1372.
[2] I. Beg and M. Abbas, Iterative procedures for solutions of random operator equations in Banach spaces, J. Math. Anal. Appl. 315 (2006), 181-201.
[3] A. T. Bharucha-Reid, Fixed point theorems in probabilistic analysis, Bull. Amer. Math. Soc. 82 (1976), 641-657.
[4] B. S. Choudhury, Convergence of a random iteration scheme to a random fixed point, J. Appl. Math. Stoc. Anal. 6 (1995), 95-106.
[5] B. S. Choudhury, Random Mann iteration scheme, Appl. Math. Lett. 16 (2003), 93-96.
[6] H. Duan and G. Li, Random Mann iteration scheme and random fixed point theorems, Appl. Math. Lett. 18 (2005), 109-115.
[7] O. Hanš, Random fixed point theorem, Trans. 1st Prague Conf. Information Statist, Decision Function and Random Processes, 1956, pp. 105-125.
[8] S. Itoh, Random fixed point theorem for a multivalued contraction mapping, Pacific J. Math. 68 (1977), 85-90.
[9] P. Kumam, Random iterative process for strictly pseudocontractive random operators in Hilbert spaces, JP Jour. Fixed Point Theory and Appl. 1(3) (2006), 121-133.
[10] P. Kumam, A. Luadsong and O. Suttisri, Random implicit iterations process for common random fixed points of finite family of strictly pseudo contractive random operators, Far East J. Math. Sci. (FJMS) 25 (2007), 433-445.
[11] G. Li and H. Duan, On random fixed point theorems of random monotone operators, Appl. Math. Lett. 18 (2005), 1019-1026.
[12] Q. Liu, Iteration sequence for asymptotically quasi-nonexpansive mapping with an error member, J. Math. Anal. Appl. 259 (2001), 18-24.
[13] A. Mukherjea, Random transformations on Banach space, Ph.D. Dissertation, Wayne State University, Detroit, Michigen, 1996.
[14] M. O. Osilike, Implicit iteration process for common fixed points of a finite family of strictly pseudocontractive maps, J. Math. Anal. Appl. 294 (2004), 73-81.
[15] M. O. Osilike and A. Udomene, Demiclosedness principle and convergence results for strictly pseudocontractive mappings of Browder Petryshyn type, J. Math. Anal. Appl. 256 (2001), 431-445.
[16] W. V. Petryshyn, A characterization of strictly convexity of Banach spaces and other use of duality mappings, J. Func. Anal. 6 (1970), 282-291.
[17] S. Plubtieng, P. Kumam and R. Wangkeeree, Random three-step iteration scheme and common random fixed point of three operators, J. Appl. Math. Stoch. Anal., Vol. 2007, Article ID 82517, 10 pages, doi:10.1155/2007/82517.
[18] S. Plubtieng, P. Kumam and R. Wangkeeree, Approximation of common random fixed point for a finite family of random operators, Int. J. Math. Math. Sci., Vol. 2007, Article ID 69626, 12 pages, doi:10.1155/2007/69626.
[19] J. Schu, Iterative construction of fixed points of strictly quasicontractive mapping, Appl. Anal. 40 (1991), 67-72.
[20] A. Špacek, Zufllige Gleichungen, Czechoslovak Math. J. 5 (1955), 462-466.
[21] Y. Su and S. Li, Composite implicit iteration process for common fixed points of a finite family of strictly pseudocontractive maps, J. Math. Anal. Appl. 320 (2006), 882-891. |