References
- [1] R. P. Agarwal, E. Karapinar, D. O’Regan, Antonio Francisco Roldan-Lopez-de-Hierro, Fixed Point Theory in Metric Type Spaces, Springer International Publishing, Switzerland 2015.
- [2] A.H. Ansari, Note on ϕ − ψ- contractive type mappings and related fixed point, The 2nd Regional Conference on Mathematics and Applications, Payame Noor University, 2014, pages 377–380.
- [3] A. H. Ansari, M. Demma, L. Guran and J. R. Lee, Fixed point results for C-class functions in modular metric spaces, J. Fixed Point Theory Appl., (2018) 20: 103.10.1007/s11784-018-0580-z
- [4] A. H. Ansari, V. Gupta, N. Mani, C-class functions on Some Coupled Fixed Point Theorems in partially ordered S-metric spaces, Communications Faculty of Sciences University of Ankara Series A1: Mathematics and Statistics, 68 (2) (2019), 1694–1708,.10.31801/cfsuasmas.425424
- [5] M. -E. Balazs, Maia type fixed point theorems for Ćirić–Prešić operators, Acta Univ. Sapientiae, Mathematica, 10, 1 (2018), 18–31.10.2478/ausm-2018-0002
- [6] V. Berinde, A fixed point theorem of Maia type in K-metric spaces, Seminar on Fixed Point Theory (Cluj-Napoca), 3 (1991), 7–14.
- [7] V. Berinde, Iterative Approximation of Fixed Points, Springer, Berlin, 2007.10.1109/SYNASC.2007.49
- [8] M. Berzig, Coincidence and common fixed point results on metric spaces endowed with an arbitrary binary relation and applications, J. Fixed Point Theory Appl., 12.1-2, (2012), 221–238.10.1007/s11784-013-0094-7
- [9] P. Chuadchawna, A. Kaewcharoen, S. Plubtieng, Fixed point theorems for generalized α − η − ψ-Geraghty contraction type mappings in α − η complete metric spaces, J. Nonlinear Sci. Appl., 9 (2016), 471–485.10.22436/jnsa.009.02.13
- [10] Lj. B. Ćirić, A generalization of Banach’s contraction principle, Proc. Amer. Math. Soc., 45.2 (1974), 267–273.10.1090/S0002-9939-1974-0356011-2
- [11] Lj. B. Ćirić, Some recent results in metrical fixed point theory, University of Belgrade, Beograd 2003.
- [12] D. Dhamodharan, Yumnam Rohen and Arslan Hojat Ansari, Fixed point theorems of C-class functions in Sb-metric space, Res. Fixed Point Theory Appl. Volume 2018, Article ID 2018018, 20 pages.10.30697/rfpta-2018-018
- [13] V. Gupta, N. Mani, N. Sharma, Fixed point theorems for weak (,)- mappings satisfying generalized C-condition and its application to boundary value problem, Computational and Mathematical Methods, 1 (4), e1041, 1–12, 2019.10.1002/cmm4.1041
- [14] W. Kirk, N. Shahzad, Fixed Point Theory in Distance Spaces, Springer International Publishing, Switzerland 2014.10.1007/978-3-319-10927-5
- [15] M.S. Khan, M. Berzig and S. Chandok, Fixed point theorems in bimetric space endowed with binary relation and applications, Miskolc Mathematical Notes, Vol. 16 (2) (2015), 939–951.10.18514/MMN.2015.1263
- [16] M. G. Maia, Un’osservazione sulle contrazioni metriche, Rend. Semin. Mat. Univ. Padova, 40 (1968), 139–143.
- [17] E. Malkowsky and V. Rakočević, Advanced Functional Analysis,CRC Press, Taylor & Francis Group, Boca Raton, FL, 2019.10.1201/9780429442599
- [18] B. Moeini, C-class functions and some fixed point results with applications, LAMBERT Academic Publishing, 2018.
- [19] A. S. Muresan, From Maia fixed point theorem to the fixed point theory in a set with two metrics, Carpatian J. Math., 23 (2007), 133–140.10.1155/2007/78706
- [20] A. Petrusel and I. A. Rus, Fixed point theory in terms of a metric and of an order relation, Fixed Point Theory, 20 (2) (2019), 601–622.10.24193/fpt-ro.2019.2.40
- [21] A. C. M. Ran and M. C. Reurings, A fixed point theorem in partially ordered sets and some applications to matrix equations, Proc. Amer. Math. Soc., 132 (2004), 1435–1443.10.1090/S0002-9939-03-07220-4
- [22] D. O’Regan and A. Petrusel, Fixed point theorems for generalized contractions in ordered metric spaces, J. Math. Anal. Appl., 341(2008), 1241– 1252.10.1016/j.jmaa.2007.11.026
- [23] I. A. Rus, Basic problem for Maia’s theorem, Sem. on Fixed Point Theory, Preprint, 3 (1981), Babes-Bolyai Univ., Cluj-Napoca, 112–115.
- [24] I. A. Rus, Generalized Contractions and Applications, Cluj University Press, Cluj-Napoca, 2001.
- [25] I. A. Rus, Data dependence of the fixed points in a set with two metrics, Fixed Point Theory, Volume 8 No. 1 (2007), 115–123.10.1155/2007/41930
- [26] I. A. Rus, A. Petrusel, G. Petrusel, Fixed Point Theory, Cluj University Press Cluj-Napoca, 2008.
- [27] B. Samet and M. Turinici, Fixed point theorems on a metric space endowed with an arbitrary binary relation and applications, Commun. Math. Anal., 13.2 (2012), 82–97.
- [28] S. P.Singh, On a fixed point theorem in metric space, Rend. Semin. Mat. Univ. Padova, 43 (1970), 229–232.
- [29] T. Suzuki, A new type of fixed point theorem in metric spaces, Nonlinear Analysis, 71 (2009), 5313-5317.10.1016/j.na.2009.04.017
- [30] M. Turinici, Ran-Reurings theorems in ordered Metric Spaces, preprint, arxiv:1103.5207(2011).
- [31] M. Turinici, Contractive maps in locally transitive relational metric spaces, The Scientific World Journal, vol. 2014, article ID 169358.10.1155/2014/169358396771524737960