Common fixed point results for generalized orthogonal $F$-Suzuki contraction for family of multivalued mappings in orthogonal $b$-metric spaces

키워드

참고문헌 (33)

1. M. Abbas, "Common fixed points of (R,α)-generalized rational multivalued contractions in R-complete b-metric spaces", Commun. Optimization Theory, 2019, pp.14~ (2019)
2. Mujahid Abbas, "Common Fixed Points of Family of Multivalued F-Contraction Mappings on Ordered Metric Spaces", Vietnam Journal of Mathematics, 48(1), pp.11~21 (2020), Springer Science and Business Media LLC[DOI]
3. Mujahid Abbas, "Fixed point theorems for two new classes of multivalued mappings", Applied Mathematics Letters, 22(9), pp.1364~1368 (2009), Elsevier BV[DOI]
4. Asadollah Aghajani, "Common fixed point of generalized weak contractive mappings in partially ordered b-metric spaces", Mathematica Slovaca, 64(4), pp.941~960 (2014), Walter de Gruyter GmbH[DOI]
5. T. O. Alakoya, "Viscosity S-iteration method with inertial technique and self-adaptive step size for split variational inclusion, equilibrium and fixed point problems", Computational and Applied Mathematics, 41(1), pp.31~ (2022), Springer Science and Business Media LLC[DOI]
6. Hamed Hamdan Alsulami, "Fixed points of generalized F-Suzuki type contraction in complete b-metric spaces", Discrete Dynamics in Nature and Society, 2015, pp.1~8 (2015), Hindawi Limited[DOI]
7. I. A. Bakhtin, "Functional analysis", pp.26~37 (1989), Ul'yanovsk. Gos. Ped. Inst.
8. Stefan Banach, "Sur les opérations dans les ensembles abstraits et leur application aux équations intégrales", Fundamenta Mathematicae, 3, pp.133~181 (1922), Institute of Mathematics, Polish Academy of Sciences[DOI]
9. Ismat Beg, "Fixed Point of Orthogonal F-Suzuki Contraction Mapping on O-Complete b-Metric Spaces with Applications", Journal of Function Spaces, 2021, pp.1~12 (2021), Hindawi Limited[DOI]
10. M. Bota, "On Ekeland's variational principle in b-metric spaces", Fixed Point Theory, 12(1), pp.21~28 (2011)
11. Monica Cosentino, "Fixed point results for F-contractive mappings of Hardy-Rogers-type", Filomat, 28(4), pp.715~722 (2014), National Library of Serbia[DOI]
12. S. Czerwik, "Contraction mappings in b-metric spaces", Acta Math. Inform. Univ. Os-traviensis, 1, pp.5~11 (1993)
13. M. E. Gordji, "Fixed point theory in generalized orthogonal metric space", J. Linear Topol. Algebra, 6(3), pp.251~260 (2017)
14. M. E. Gordji, "Fixed point theory in"-connected orthogonal metric space", Shand Commun. Math. Anal, 16(1), pp.35~46 (2019)
15. M.E. Gordji, "On orthogonal sets and Banach fixed point theorem", Fixed Point Theory, 18(2), pp.569~578 (2017), Babes-Bolyai University[DOI]
16. A. Latif, "Geometric xed points for single and multivalued mappings", Demon-stratio Math, 30(4), pp.791~800 (1997)
17. B. T. Leyew, "Fixed point results of generalized Suzuki-Geraghty contrac-tions on f-orbitally complete b-metric spaces", Politehn. Univ. Bucharest Sci. Bull. Ser. A Appl. Math. Phys, 79(2), pp.113~124 (2017)
18. A. A. Mebawondu, "Some fixed point results for a generalized TAC-Suzuki-Berinde type F-contractions in b-metric spaces", Appl. Math. E-Notes, 19, pp.629~653 (2019)
19. Akindele A. Mebawondu, "Some fixed point results for TAC-Suzuki contractive mappings", 대한수학회논문집, 34(4), pp.1201~1222 (2019), 대한수학회[DOI]
20. A. A. Mebawondu, "Suzuki-type fixed point results in Gb-metric spaces", Asian-European Journal of Mathematics, 14(05), pp.2150070~ (2020), World Scientific Pub Co Pte Lt[DOI]
21. Juan J. Nieto, "Contractive Mapping Theorems in Partially Ordered Sets and Applications to Ordinary Differential Equations", Order, 22(3), pp.223~239 (2005), Springer Science and Business Media LLC[DOI]
22. Juan J. Nieto, "Existence and Uniqueness of Fixed Point in Partially Ordered Sets and Applications to Ordinary Differential Equations", Acta Mathematica Sinica, English Series, 23(12), pp.2205~2212 (2006), Springer Science and Business Media LLC[DOI]
23. G. N. Ogwo, "Iterative algorithm with self-adaptive step size for approximating the common solution of variational inequality and fixed point problems", Optimization, pp.1~35 (2021), Informa UK Limited[DOI]
24. G. N. Ogwo, "Inertial iterative method with self-adaptive step size for finite family of split monotone variational inclusion and xed point problems in Banach spaces", Demonstr. Math (2021)
25. Hossein Piri, "Some fixed point theorems concerning F-contraction in complete metric spaces", Fixed Point Theory and Applications, 2014(1), pp.11~ (2014), Springer Science and Business Media LLC[DOI]
26. André C. M. Ran, "A fixed point theorem in partially ordered sets and some applications to matrix equations", Proceedings of the American Mathematical Society, 132(5), pp.1435~1443 (2003), American Mathematical Society (AMS)[DOI]
27. Ioan A. Rus, "Data dependence of the fixed point set of some multivalued weakly Picard operators", Nonlinear Analysis: Theory, Methods & Applications, 52(8), pp.1947~1959 (2003), Elsevier BV[DOI]
28. Kanokwan Sawangsup, "Fixed point theorems for orthogonal F-contraction mappings on O-complete metric spaces", Journal of Fixed Point Theory and Applications, 22(1), pp.14~ (2019), Springer Science and Business Media LLC[DOI]
29. Margherita Sgroi, "Multi-valued F-contractions and the solutions of certain functional and integral equations", Filomat, 27(7), pp.1259~1268 (2013), National Library of Serbia[DOI]
30. V. A. Uzor, "Strong convergence of a self-adaptive inertial Tseng's extragradient method for pseudomonotone variational inequalities and xed point problems", Open Math (2022)
31. Dariusz Wardowski, "Fixed points of a new type of contractive mappings in complete metric spaces", Fixed Point Theory and Applications, 2012(1), pp.6~ (2012), Springer Science and Business Media LLC[DOI]
32. D. Wardowski, "Fixed Points Of F-Weak Contractions On Complete Metric Spaces", Demonstratio Mathematica, 47(1), pp.146~155 (2014), Walter de Gruyter GmbH[DOI]
33. Qing Yang, "Fixed point theorem for orthogonal contraction of Hardy-Rogers-type mapping on $O$-complete metric spaces", AIMS Mathematics, 5(6), pp.5734~5742 (2020), American Institute of Mathematical Sciences (AIMS)[DOI]

관련 논문AI추천