References

  1. Acar O. Fixed point result for rational type \(\phi\)-Geraghty contration. Mathemtica Moravica 2021, 25 (2), 35–41.
  2. Acar O., Altun I. A fixed point theorem for \(\psi\)F-Geraghty contration on metric-like spaces. Fasciculi Mathematici 2017, 59, 5–12.
  3. Alghamdi M.A., Hussain N., Salimi P. Fixed point and coupled fixed point theorems on \(b\)-metric like space. J. Inequal. Appl. 2013, 2013 (1), 402.
  4. Ali U.M., Kamran T., Postolache M. Solution of Volterra integral inclusion in \(b\)-metric spaces via new fixed point theorem. Nonlinear Anal. Model. Control 2017, 22 (1), 17–30.
  5. Babu A.S., Dosenović T., Dosenović D.D., Ali M.M. Some Presić type results in b-dislocated metric spaces. Constr. Math. Anal. 2019, 2 (1), 40–48.
  6. Bakhtin I.A. The contraction mapping principle in quasi metric spaces. Funct. Anal. Unianowsk Gos. Ped. Inst. 1989, 30, 26–37.
  7. Czerwik S. Contraction mappings in \(b\)-metric space. Acta Math. Inf. Univ. Ostraviensis 1993, 1 (1), 5–11.
  8. Faraji H., Savić D., Radenović S. Fixed Point Theorems for Geraghty Contraction Type Mappings in \(b\)-Metric Spaces and Applications. Axioms 2019, 8 (1), 34.
  9. George A., Veeramani P. On some results in fuzzy metric spaces. Fuzzy Sets and Systems 1994, 64 (3), 395–399.
  10. Geraghty M.A. On contractive mappings. Proc. Amer. Math. Soc. 1973, 40, 604–608.
  11. Grabiec M. Fixed points in fuzzy metric spaces. Fuzzy Sets and Systems 1988, 27 (3), 385–389.
  12. Gupta V., Mani N., Saini A. Fixed point theorems and its applications in Fuzzy metric spaces. In: Proc. of the Conf. AEMDS-2013, April, 2013. Elsevier, 2013, 1–9.
  13. Hussain N., Salimi P., Parvaneh V. Fixed point results for various contractions in parametric and fuzzy b-metric spaces. J. Nonlinear Sci. Appl. 2015, 8 (5), 719–739.
  14. Kadelburg Z., Radenović S. Notes on Some Recent Papers Concerning F-Contractions in b-metric Spaces. Constr. Math. Anal. 2018, 1 (2), 108–112.
  15. Kamran T., Samreen M., ul Ain Q. A generalization of \(b\)-metric space and some fixed point theorems. Mathematics 2017, 5 (2), 19.
  16. Karapinar E. A Short Survey on the Recent Fixed Point Results on b-Metric Spaces. Constr. Math. Anal. 2018, 1 (1), 15–44.
  17. Kramosil I., Michálek J. Fuzzy metric and statistical metric spaces. Kybernetica 1975, 11 (5), 336–334.
  18. Kumar S. Fixed Points and Continuity for a Pair of Contractive Maps in Metric Spaces with Application to Nonlinear Volterra-integral Equations. J. Function Spaces 2021, 2021, article ID 9982217.
  19. Mehmood F., Ali R., Ionescu C., Kamran T. Extended fuzzy \(b\)-metric Spaces. J. Math. Anal. 2017, 8, 124–131.
  20. Mehmood F., Ali R., Hussain N. Contractions in fuzzy rectangular \(b\)-metric spaces with application. J. Intelligent \(\&\) Fuzzy Syst. 2019, 37 (1), 1275–1285. doi:10.3233/JIFS-182719
  21. Nǎdǎban S. Fuzzy \(b\)-metric Spaces. Int. J. Comput. Communicat. \(\&\) Control 2016, 11 (2), 273–281.
  22. Nazam M., Arshad A., Park C., Hussain A. On soution of a system of differential equations via fixed point theorem. J. Comput. Anal. Appl. 2018, 27 (3), 417–426.
  23. Roldán-López-de-Hierro A.F., Karapinar E., Manro S. Some new fixed point theorems in fuzzy metric space. J. Intelligent \(\&\) Fuzzy Systems 2014, 27 (5), 2257–2264.
  24. Turkoglu D., Sangurlu M. Fixed point theorems for fuzzy \(\psi\)-contractive mappings in fuzzy metric spaces. J. Intelligent \(\&\) Fuzzy Systems 2014, 26 (1), 137–142.
  25. Vasuki R., Veeramani P. Fixed point theorems and Cauchy sequences in fuzzy metric spaces. Fuzzy Sets and Systems 2003, 135 (3), 415–417.
  26. Zadeh L.A. Fuzzy sets. Information and Control 1965, 8 (3), 338–353.
  27. Wangwe L., Kumar S. Fixed Point Theorems for Multi-valued \(\alpha\)-F-contractions in Partial metric spaces with an Application. Results Nonlin. Anal. 2021, 4 (3), 130–148.
  28. Wangwe L., Kumar S. Common fixed point theorem for generalized F-Kannan Suzuki type mapping in TVS valued cone metric space with applications. J. Math. 2022, 2022, article ID 6504663.