___

• Beg, I. and Shahzad, N. Random fixed points and approximations in random convex metric spaces, J. Appl. Math. Stoch. Anal. 6, 237–246, 1993.
• Beg, I. and Shahzad, N. Random fixed points of random multivalued operators on polish spaces, Nonlinear Anal. 20, 835–847, 1993.
• Beg, I. and Shahzad, N. Applications of the proximity map to Random fixed points theorems in Hilbert space, J. Math. Anal. Appl., 196, 606–613, 1995.
• Beg, I. and Shahzad, N. On invariant random approximations, Approx. Theory Appl. 12, –72, 1996.
• Bharucha-Reid, A. T. Fixed point theorem in probabilistic analysis, Bull. Amer. Math. Soc. , 641–645, 1976.
• Dotson, W. G. Jr On fixed point of nonexpansive mappings in nonconvex sets, Proc. Amer. Math. Soc. 38, 155–156, 1973.
• Himmerberg, C. J. Measurable relations, Fund. Math. 87, 53–72, 1975.
• Khan, A. R., Thaheem, A. B and Hussain, N. Random fixed points and random approxima- tions, South. Asian Bull. Math. 27, 289–294, 2003.
• Khan, A. R., Latif, A., Bano A. and Hussain, N. Some results on common fixed points and best approximation, Tamkang J. Math. 36 (1), 33–38, 2005.
• K¨othe, G. Topological vector spaces I (Springer-Verlag, Berlin, 1969).
• Kuratoski, K. and Ryll-Nardzewski, C. A general theorem on selectors, Bull Acad. Pol. Sci. Ser. Sci. Math. Astron. Phys. 13, 397–403, 1965.
• Lin, T. C. Random approximations and random fixed point theorems for nonsself maps, Proc. Amer. Math. Soc. 103, 1129–1135, 1988.
• Meinardus, G. Invarianze bei Linearen Approximationen, Arch. Rational Mech. Anal. 14, –303, 1963.
• Mukherjee, R. N. and Som, T. A note on an application of a fixed point theorem in approx- imation theory, Indian J. Pure Appl. Math. 16 (3), 243–244, 1985.
• Nashine, H. K. Invariant approximations, generalized I-nonexpansive mappings and non- convex domain, Tamkang J. Math. 39 (1), 53–62, 2007.
• Papagergiou, N. S. Random fixed point theorems for measurable multifunctions in Banach spaces, Proc. Amer. Math. Soc. 97, 507–514, 1986.
• Papagergiou, N. S. Random fixed points and random differential inclusions, Inter. J. Math. Math. Sci. 11, 551–560, 1988.
• O’Regan, D., Shahzad, N. and Agrawal, R. P. Random fixed point theory in spaces with two metrices, J. Appl. Math. Stoch. Anal. 16 (2), 171–176, 2003.
• Rudin, W. Functional Analysis, 2nd Ed. (International Series in Pure and Applied Mathe- matics, McGraw-Hill, New York, 1991).
• Singh, S. P. An application of a fixed point theorem to approximation theory, J. Approx. Theory, 25, 89–90, 1979.
• Tan, K. K. and Yuan, X. Z. Random fixed point theorems and approximation in cones, J. Math. Anal. Appl. 185, 378–390, 1994.
• Xu, H. K. Some random fixed point theorems for condensing and nonexpansive operators, Proc. Amer. Math. Soc. 110, 495–500, 1990.