Cite

[1] T. Abeljawad, K. Abodayeh, N. Mlaiki, On fixed point generalizations to partial b-metric spaces, Journal of Computational Analysis & Applications 19 (2015), 883-891.Search in Google Scholar

[2] I.A. Bakhtin, The contraction principle in quasimetric spaces, Func. An., Ulianowsk, Gos. Ped. Ins. 30 (1989), 26-37.Search in Google Scholar

[3] M. Bota, A. Molnar, C. Varga, On Ekeland's variational principle in b-metric spaces, Fixed Point Theory 12 (2011), 21-28.Search in Google Scholar

[4] S. Czerwik, Contraction mappings in b-metric spaces, Acta Mathematica et Informatica Universitatis Ostraviensis 1 (1993), 5-11.Search in Google Scholar

[5] M. Kir, H. Kiziltunc, On Some Well Known Fixed Point Theorems in b-Metric Spaces, Turkish Journal of Analysis and Number Theory 1 (2013), 13-16.10.12691/tjant-1-1-4Search in Google Scholar

[6] C. Li, R.P. Agarwal, C.-L. Tang, Infinitely many periodic solutions for ordinary p-Laplacian systems, Adv. Nonlinear Anal. 4 (2015), 251-261.10.1515/anona-2014-0048Search in Google Scholar

[7] N. Mlaiki, α-ψ-Contractive Mapping on S-Metric Space, Mathematical Sciences Letters 4 (2015), 9-12.Search in Google Scholar

[8] N. Mlaiki, Common fixed points in complex S-metric space, Advances in Fixed Point Theory 4 (2014), 509-524.Search in Google Scholar

[9] N. Mlaiki, A contraction principle in partial S-metric space, Universal Journal of Mathematics and Mathematical Sciences 5 (2014), 109-119.Search in Google Scholar

[10] R. Precup, Nash-type equilibria and periodic solutions to nonvariational systems, Adv. Nonlinear Anal. 3 (2014), no. 4, 197-207.Search in Google Scholar

[11] D. Repovš, A two-parameter control for contractive-like multivalued mappings. Topology Appl. 159 (2012), no. 7, 18991905.Search in Google Scholar

[12] D. Repovš, P.V. Semenov, Continuous Selections of Multivalued Mappings, Mathematics and its Applications, Vol. 455, Kluwer Academic Publishers, Dordrecht, 1998.10.1007/978-94-017-1162-3Search in Google Scholar

[13] S. Sedghi, N. Shobe, A. Aliouche, A generalization of fixed point theorems in S-metric spaces, Mat. Vesnik. 64 (2012), 258-266.Search in Google Scholar

[14] S. Sedghi, N. Shobe, A Common unique random fixed point theorems in S-metric spaces, Journal of Prime Research in Mathematics 7 (2011), 25-34.Search in Google Scholar

[15] S. Shukla, Partial b-Metric Spaces and Fixed Point Theorems, Mediterranean Journal of Mathematics 11 (2014), 703-711.10.1007/s00009-013-0327-4Open DOISearch in Google Scholar

eISSN:
1844-0835
Language:
English
Publication timeframe:
Volume Open
Journal Subjects:
Mathematics, General Mathematics