Existence of a Solution of the Integral Equations on Tripled Quasi-metric Spaces with Applications

키워드

참고문헌 (29)

1. R. P. Agarwal, "Fixed point theo-rems in quasimetric spaces and applications to multidimensional xed point theo-rems on G-metric spaces", J. Nonlinear Convex Anal, 16(9), pp.1787~1816 (2015)[DOI]
2. M. U. Ali, "On (α,ψ,η)-contractive multivalued map-pings", Fixed Point Theory Appl, pp.2014~ (2014)[DOI]
3. A. Aliouche, "General common fixed point theorems for occasionally weakly compatible hybrid mappings and applications", Novi Sad. J. Math, 39(1), pp.89~109 (2009)
4. M.A. Alghamdi, "G-β-ψ-contractive-type mappings and related fixed point theorems", J. Inequal. Appl, pp.2013~ (2013)[DOI]
5. M.A. Alghamdi, "G-β-ψ-contractive type mappings in G-metric spaces", Fixed Point Theory Appl, pp.2013~ (2013)[DOI]
6. V. Berinde, "Approximating fixed points of implicit almost contractions", Hacet. J. Math. Stat, 41(1), pp.93~102 (2012)
7. V. Berinde, "Common fixed points of mappings satisfying implicit con-tractive conditions", Fixed Point Theory Appl, pp.2012~ (2012)[DOI]
8. L.B. Ciric, "A generalization of Banach's contraction principle", Proc. Amer. Math. Soc, 45(2), pp.267~273 (1974)[DOI]
9. R.C. Dimri, "Coincidence theorems for comparable generalized nonlinear contractions in ordered partial metric spaces", Comm. Korean Math. Soc, 32(2), pp.375~387 (2017)[DOI]
10. M. Imdad, "Remarks on some xed point theorems sat-isfying implicit relations", Rad. Math, 11(1), pp.135~143 (2012)[DOI]
11. M. Jleli, "Best proximity points for generalized alpha-psi-proximal contractive type mappings", J. Appl. Math, pp.2013~ (2013)[DOI]
12. M. Jleli, "Fixed point results for α-ψλ-contractions on gauge spaces and applications", Abstr. Appl. Anal, pp.2013~ (2013)[DOI]
13. M. Jleli, "Remarks on G metric spaces and xed point theorems", Fixed Point Theory Appl, pp.2012~ (2012)[DOI]
14. E. Karapinar, "Generalized α-ψ-contractive type mappings and related xed point theorems with applications", Abstr. Appl. Anal, pp.2012~ (2012)[DOI]
15. E. Karapinar, "Fixed point theory for cyclic weak ϕ-contraction", Appl. Math. Lett, 24, pp.822~825 (2011)[DOI]
16. V. La Rosa, "Common xed points for α-ψ-φ-contractions in general-ized metric spaces", Nonlinear Anal. Model. Control, 19(1), pp.43~54[DOI]
17. B. Mohammadi, "Some results on xed points of α-ψ-Ciric generalized multifunctions", Fixed Point Theory Appl, pp.2013~ (2013)[DOI]
18. Z. Mustafa, "A new approach to generalized metric spaces", J. Nonlin-ear Convex Anal, 7, pp.289~297 (2006)[DOI]
19. M. Pacurar, "Fixed point theory for cyclic φ-contractions", Nonlinear Anal., Theory Methods Appl., Ser. A, 72(34), pp.1181~1187 (2010)[DOI]
20. V. Popa, "Fixed point theorems for implicit contractive mappings", Stud. Cercet. Stiint., Ser. Mat. Univ. Bacau, 7, pp.129~133 (1997)
21. V. Popa, "Some xed point theorems for compatible mappings satisfying an implicit rela-tion", Demonstr. Math, 32, pp.157~163 (1999)[DOI]
22. V. Popa, "A general xed point theorem for four weakly compatible mappings sat-isfying an implicit relation", Filomat, 19, pp.45~51 (2005)[DOI]
23. V. Popa, "A general xed point theorem for mappings satisfying an ϕ-implicit relation in complete G-metric spaces", Gazi Univ. J. Science, 25(2), pp.403~408 (2012)[DOI]
24. V. Popa, "A General xed point theorem for pairs of weakly com-patible mappings in G-metric spaces", J. Nonlinear Sci. App, 5(2), pp.151~160 (2012)[DOI]
25. G. Prasad, "On solution of boundary value problem via week con-tractions", J. Fun, pp.2022~ (2022)[DOI]
26. G. Prasad, "Coincidence points of relational ψcontractions and an application", Afr. Mat, 32, pp.1475~1490 (2021)[DOI]
27. G. Prasad, "Fixed point theorems via comparable mappings in or-dered metric spaces", J. Anal, 27(4), pp.1139~1150 (2019)[DOI]
28. S. Reich, "Well-posedness of xed point problems", Far East J. Math. Sci., Spec. Vol., Part III, pp.393~401 (2001)[DOI]
29. B. Samet, "Fixed point theorems for α-ψ-contractive type map-pings", Nonlinear Anal., Theory Methods Appl., Ser. A, 75(4), pp.2154~2165 (2012)[DOI]