___

• Acar, O., A Fixed Point Theorem for multivalued almost F_{δ}-contraction, Results Math., 72(3) (2017), 1545-1553.
• Beloul, S., Common fixed point theorems for weakly subsequentially continuous generalized contractions with applications, Appl. Maths. E-Notes, 15 (2015), 173-186.
• Beloul, S., Chauhan, S., Gregus type fixed points for weakly subsequentially continuous mappings satisfying strict contractive condition of integral type, Le Mathematiche, 71(2) (2017), 3-15.
• Beloul, S., Common Fixed Point Theorem for strongly tangential and weakly Compatible mappings satisfying implicit relations, Thai. J. Math., 15(2) (2017), 349-358.
• Beloul, S., Tomar, A., A coincidence and common fixed point theorem for subsequentially continuous hybrid pairs of maps satisfying an implicit relation, Math. Moravica, 21(2) (2017), 15-25.
• Beloul, S., Kaddouri, H., Fixed Point Theorems For Subsequentially Multi-Valued F_{δ}-Contractions In Metric Spaces, Facta Univ Nis Ser. Math. Inform., 35(2) (2020), 379-392.
• Bouhadjera, H., Godet Thobie, C., Common fixed point theorems for pairs of subcompatible maps, .(2009), arXiv:0906.3159v1 [math.FA].
• Ćirić, L. B., Generalization of Banach's Contraction Principle, Proc. Amer. Math. Soc., 45 (1974), 267-273.
• Durmaz, G., Some theorems for a new type of multivalued contractive maps on metric space, Turkish J. Math., 41, (2017), 1092-1100.
• Fisher, B., Fixed points for set-valued mappings on metric spaces, Bull. Malays. Math. Sci. Soc., 2(4) (1981), 95-99.
• Isik. H, Ionescu, C., New type of multivalued contractions with related results and applications, U.P.B. Sci. Bull., Series A, 80(2) (2018), 13-22.
• Jleli. M, Samet, B., A new generalization of the Banach contraction principle, J. Inequal. Appl., 2014:38, (2014), 8 pp.
• Jungck, G., Commuting mappings and fixed points, Amer. Math. Monthly, 83(4) (1976), 261-263.
• Jungck, G., Compatible mappings and common fixed points, Int.J.Math.and Math. Sci., 9(4) (1986), 771-779.
• Jungck, G., Rhoades, B.E.,Fixed point theorems for occasionally weakly compatible mappings, Fixed Point Theory, 9 (2008), 383-384.
• Kaneko, H., Sessa, S., Fixed point theorems for compatible multi-valued and single-valued mappings, Internat. J. Math. Math. Sci., 12(2) (1989), 257-262.
• Liu, C., Li-Shan, Common fixed points of a pair of single valued mappings and a pair of set valued mappings, Qufu Shifan Daxue Xuebao Ziran Kexue Ban, 18 (1992), 6-10.
• Nadler, S. B., Multi-valued contraction mappings, Pacific J. Math., 30 (1969), 475-488.
• Pant, R. P., A common fixed point theorem under a new condition, Indian J. Pure Appl. Math. 30(2) (1999), 147-152.
• Sessa, S., On a weak commutativity condition of mappings in fixed point considerations, Publ. Inst. Math. Beograd, 32(46) (1982), 149-153.
• Singh, S. L., Mishra, S. N., Coincidence and fixed points of reciprocally continuous and compatible hybrid maps, Internat. J. Math. Math. Sci., 10 (2002), 627-635.