[1] Ya.I. Alber and S. Guerre-Delabriere, Principles of weakly contractive maps in Hilbert spaces, Operator Theory Adv. Appl. 98 (1997), 7-22.
[2] P. Borisut, P. Kumam, V. Gupta, and N. Mani, Generalized (ψ,α,β)- weak contractions for initial value problems, Mathematics 7 (2019), 1-14.
[3] I. Cabrera, J. Harjani, and K. Sadarangani, A fixed point theorem for contractions of rational type in partially ordered metric spaces, Ann. Dell'Univ. Ferrara 59 (2013), 251-258.
[4] B.K. Dass and S. Gupta, An extension of Banach contraction principle through rational expressions, Indian J. Pure Appl. Math. 6 (1975), 1455-1458.
[5] D. Doric, Common fixed point for generalized (ψ,φ)-weak contractions, Appl. Math. Lett. 22 (2009), 1896-1900.
[6] P. N. Dutta and B.S. Choudhury, A generalisation of contraction principle in metric spaces, Fixed Point Theory Appl. 2008 (2008), 1-8.
[7] V. Gupta, N. Mani, and J. Jindal, Some new fixed point theorems for generalized weak contraction in partially ordered metric spaces, Comput. Math. Meth. 2 (2020), 1-9.
[8] J. Harjani and K. Sadarangani, Fixed point theorems for weakly contractive mappings in partially ordered sets, Nonlinear Anal. Theory Meth. Appl. 71 (2009), 3403-3410.
[9] J. Harjani and K. Sadarangani, Generalized contractions in partially ordered metric spaces and applications to ordinary differential equations, Nonlinear Anal. Theory Meth. Appl. 72 (2010), 1188-1197.
[10] H.K. Nashine and B. Samet, Fixed point results for mappings satisfying (ψ,φ)-weakly contractive condition in partially ordered metric spaces, Nonlinear Anal. Theory Methods Appl. 74 (2011), 2201-2209.
[11] J.J. Nieto and R.R. López, Contractive mapping theorems in partially ordered sets and applications to ordinary differential equations, Order 22 (2005), 223-239.
[12] J. Paul and U.C. Gairola, Fixed point theorem in partially ordered metric space for generalized weak contraction mapping satisfying rational type expression, J. Adv. Math. Stud. 16 (2023), 57-65.
[13] G. Prasad and R.C. Dimri, Fixed point theorems for weakly contractive mappings in ordered metric spaces with an application, Anal. Theory Appl. 36 (2020), 1-11.
[14] S. Radenović and Z. Kadelburg, Generalized weak contractions in partially ordered metric spaces, Comput. Math. Appl. 60 (2010), 1776-1783.
[15] A.C.M. Ran and M.C.B. Reurings, A fixed point theorem in partially ordered sets and some applications to matrix equations, Proc. Amer. Math. Soc. 132 (2004), 1435-1443.
[16] B.E. Rhoades, Some theorems on weakly contractive maps, Nonlinear Anal. 47 (2001), 2683-2693.
[17] Q. Zhang and Y. Song, Fixed point theory for generalized φ-weak contractions, Appl. Math. Lett. 22 (2009), 75-78.