M. Abbas, M.A. Khan, and S. Radenovic, Common coupled fixed point theorems in cone metric spaces for w-compatible mapping, Appl. Math. Comput., 217 (2010) 195-202.
 M.U. Ali, T. Kamran, and M. Postolache, Solution of Volterra integral inclusion in b-metric spaces via new fixed point theorem, Nonlin. Anal. Modelling and Control, 22 (2017) 17-30.
 M.U. Ali and T. Kamran, Multivalued F-contraction and related fixed point theorems with application, Filomat, 30 (2016), 3779-3793.
 I. Arandjelovic, Z. Radenovic, and S. Radenovic, Boyd-Wong-type common fixed point results in cone metric spaces, Appl. Math Comput., 217, (2011), 7167-7171.
 H. Aydi, M. Postolache, and W.Shatanawi, Coupled fixed point results for (ψ,φ)-weakly contractive mappings in ordered G-metric spaces, Comput. Math. Appl., 63, (2012), 298-309.
 S. Banach, Sur les opérations dans les ensembles abstraits et leur application aux équations intégrales, Fund. Math., 3, (1922),133-181.
 R. Batra and S. Vashistha, Fixed points of an F-contraction on metric spaces with a graph, Int. J. Comput. Math., 91, (2014), 2483-2490.
 A.T. Bharucha-Reid, Random Integral equations, Mathematics in Science and Engineering, 96, Academic Press, New York, 1972.
 T.G. Bhaskar and V. Lakshmikantham, Fixed point theorems in partially ordered metric spaces and applications, Nonlinear Anal. Theor., 65, (2006), 1379-1393.
 D.W. Boyd and J.S.W. Wong, On nonlinear contractions, Proc. Amer. Math. Soc., 20, (1969), 458-464.
 J. Caballero, B.B. López, and K. Sadarangani, On monotonic solutions of an integral equation of Volterra type with supremum, J. Math. Anal. Appl., 305, (2005), 304-315.
 M. Cosentino and P. Vetro, Fixed point results for F-contractive mappings of HardyRogers-type, Filomat, 28, (2014), 715-722.
 O. Hans, Reduzierende zufallige transformationen, Czechoslov. Math. J., 7, (1957), 154-158.
 S. Itoh, Random fixed point theorems with an application to random differential equations in Banach spaces, J. Math. Anal. Appl., 67, (1979), 261-273.
 M.C. Joshi and R.K. Bose, Some topics in nonlinear functional analysis, Wiley Eastern Ltd., New Delhi, (1984).
 T. Kamran, M. Postolache, M.U. Ali, and Q. Kiran, Feng and Liu type F-contraction in b-metric spaces with an application to integral equations, J. Math. Anal., 7, (2016), 18-27.
 V. Lakshmikantham and Lj. Ciric, Coupled random fixed point theorems for nonlinear contractions in partially ordered metric spaces, Stoch. Anal. and Appl., 27, (2009), 1246-1259.
 A. Spacek, Probability Measure in Infinite Cartesian Products, Czechoslovak Academy of Sciences Pragu, Czechoslovak, 210-220, (1959).
 H.K. Pathak, M.S. Khan, and R. Tiwari, A common fixed point theorems and its application to nonlinear integral equations, Computer Math. Appl., 53, (2007), 961-971.
 E. Rakotch, A note in contractive mappings, Proc. Amer. Math. Soc., 13, (1962), 459-465.
 R.A. Rashwan and D.M. Albaqeri, A common random fixed point theorem and application to random integral equations, Int. J. Appl. Math. Reser., 3, (2014), 71-80.
 R.A. Rashwan and H.A. Hammad, A coupled random fixed point theorem in quasi-partial metric spaces, JP J. Fixed Point Theory Appl., 11, (2016), 161-184.
 R.A. Rashwan and H.A. Hammad, On random coincidence point and random coupled fixed point theorems in ordered metric spaces, JP J. Fixed Point Theory Appl., 11, (2016), 125-160.
 R.A. Rashwan and H.A. Hammad, Random common fixed point theorem for random weakly subsequentially continuous generalized contractions with application, Int. J. Pure Appl. Math., 109, (2016), 813-826.
 R.A. Rashwan and H.A. Hammad, Random fixed point theorems with an application to a random nonlinear integral equation, Journal of Linear and Topological Algebra, 5, (2016), 119-133.
 A. Spacek, Zufallige Gleichungen, Czechoslovak Math. J., 5, (1955), 462-466.
 E. Tarafdar, An approach to fixed-point theorems on uniform spaces, Trans Amer. Math Soc., 191, (1974), 209-255.
 D. Wardowski, Fixed points of a new type of contractive mappings in complete metric spaces, Fixed Point Theory and Appl., 2012, (2012), 1-6.