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1. G. L. Cain, Jr. and R. H. Kasriel, Fixed and periodic points of local contraction mapping on probabilistic metric space, Math. Systems Theory, 9(1976), 289-297. 2. K. P. Chamola, Fixed points of mappings satisfying a new contraction condition in random normed space, Math. Japon., 33(6)(1988), 821-825. 3. T. H. Chang, Fixed point theorems for contractive type set-valued mappings, Math, Japon., 38(1993), 675-690. 4. T. H. Chang,Common fixed point theorems in Menger spaces, Bull. Inst. Math. Acad. Sinica,22(1994),17-29. 5. R. Dedeic and N. Sarapa, On fixed point theorems for commuting mappings on Menger spaces, Radovi Matematicki, 4(1988), 269-278. 6. R. Dedeic and N. Sarapa, A common fixed point theorem for three mappings on Menger space, Math, Japon, 6(1989), 919-923. 7. O. Hadzic, Some theorems on the fixed points in probabilistic metric and random normed spaces, Boll.Un. Mat. Ital., 6(1982), 381-391. 8. I. Istratescu, Fixed point theorems for some classes of contraction mappings on a nonarchimedean probabilistic metric space, Publ. Math. T., 25(1978), 29-34. 9. Jungck, Compatible mappings and common fixed points, Internat. J. Math. & Math. Sci., 9(1986), 771-779. 10. K, Menger, Statistical metrics, Proc. Nat. Acad. Sci. U.S.A., 28(1942), 535-537. 11. B. Schweizer and A. Sklar, Statistical metric spaces, Pacific J. Math., 10(1960), 313-334. 12. V. M. Sehgal and A. T. Bharucha-Reid, Fixed points of contraction mappings on probabilistic metric spaces, Math, Systems Theory, 6(1972), 97-102. 13. S. L. Singh, S. N. Mishra and B. D. Pant, General fixed point theorems in probabilistic metric and uniform spaces, Indian J. Math., 29(1987), 81-85. 14. S. L. Singh, and B. D. Pant, Common fixed points of a family of mappings in Menger and uniform spaces, Riv. Mat. Parma, 14(1988), 81-85. 15. S. L. Singh and B. D. Pant, Coincidence and fixed point theorems for a family of mappings on Menger space and extension to uniform spaces, Math. Japon., 33(1988), 957-973. 16. S. Singh, B. Watson, and P. Srivastava, Fixed Point Theory and Best Approximation: The KKM-map Principle, Kluwer Academic Publishers, 1997. 17. M. Stojakovic, Fixed point theorems probabilistic metric spaces, Kobe J. Math., 2(1985),1-9. 18. M. Stojakovic, Common fixed point theorems in complete and probabilistic metric spaces, Bull. Austral. Math. Soc., 36(1987), 73-88. 19. M. Stojakovic, A common fixed point theorems in probabilistic metric spaces and its applications, Glasnik Math., 23(43)(1988), 203-211.
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