Genelleştirilmiş Metrik Uzaylarda Sabit Nokta Teoremleri

Abbas, M., Ali, B. and Suleiman, Y. I. 2015. Generalized coupled common fixed point results in partial lyordered A−metric spaces. Fixed Point Theoryand Applications,2015:1, 1-24. doi:10.1186/s13663-015-0309-2.

Afra, J. M. 2015. Double contraction in S −metric spaces. International Journal of Mathematical Analysis, 3:9, 117-125.

Afshari, H., Aydi, H. and Karapınar, E., 2018. On generalized − -Geraghty contractions on metric spaces.

Agarwal, R. P., O’ Regan, D. and Sahu, D. R., 2007. Iterative construction of fixed points of nearly asymp totically non expansive mappings, J. Nonlinear Convex Anal., 8 (1), 61-79.

Aghajani, A., Abbas, M., Roshan, J.R., Common Fixed Point of Generalized Weak Contractive Mappings in Partially Ordered b-Metric Spaces, Math. Slovaca, 64 (4), 941–960, 2014.

Al-Thagafi, A. and Shahzad, N. 2008. Generalized non expansive selfmaps and invariant approximations. Act a Mathematica Sinica, English Series, 24:5, 867- 876.

Asim, M., Imdad, M., Radenovic, S. 2019. Fixed point results in extended rectangular bmetric spaces with an application, UPB Sci. Bull., Ser. A, 81 (2), 11-20.

Aydi, H., Postolache, M., and Shatanawi, W. 2012. Coupled fixed point results for(ψφ, )−weakly contractive mappings in ordered G −metric spaces. Computers&Mathematics with Applications, 63:1, 298-309.

Aydin, E. and Kutukcu, S. 2017. Modular A−metricspaces. Journal of Science and Arts, 17:3, 423-432.

Banach, S., 1922. Sur lesoperations dans lesensembles abstrait et leurapplication aux equations, integrals, Fund. Math., 3, 133–181.

Bao, B., Xu, S., Shi, L. and CojbasicRajic, V. 2015. Fixed point theorems on generalized c −distance in ordered cone b −metric spaces. International Journal of Nonlinear Analysis and Applications, 6:1, 9-22.

Berinde, V., Generalized Contractions in Quasi-Metric Spaces, ‘‘Babeş Bolyai’’ University, Faculty of Mathematics and Computer Science, Research Seminars, Seminar of Fixed Point Theory, 3, 3-9, 1993.

Boriceanu, M., Bota, M. &Petrusel, A., 2010. Multi valued fractals in -metric spaces, Cent. Eur. J. Math., 8(2), 367-377.

Bota, M., Molnar, A., Varga, C., 2011. On Ekeland’s variational principle in -metric spaces, Fixed Point Theory, 12(2), 21-28.

Boussel sal, M. 2018. Common fixed point theorems for some mappings satisfying φ−type contractive conditions in A−metric spaces. Asian Journal of Mathematics and Physics, 2:2, 51-60.

Branciari, A. 2001. A fixed point theorem for mappings satisfying a general contractive condition of integral type. International Journal of Mathematics and Mathematical Sciences, 29:9, 531-536.

Cho, S.-H., 2007. On fixed point theorems in D −metric spaces. International Journal of Mathematical Analysis, 22, 1059-1065.

Choudhury, Binayak,S.(2009). Unique fixed point theorem for weakly Contractive mappings. Kathmandu Univ J. Science Engineering and Technology, 5(1), 6-12.

Ciric, Lj. B., 1974. A generalization of Banach's contraction principle, American Mathematical Society, 45 (1974), 267- 273.

Ćirić, L., Parvaneh, V. and Hussain, N. 2016. Fixed point results for weaklyα−admissiblepairs. Filomat, 30:14, 3697- 3713.

Czerwik, S. 1993. Contraction mappings in b-metric spaces, Act a Mathematica et Informatica Universitatis Ostraviensis, 1 (1), 5-11.

Dey, L. K. and Senapati, T. 2018. Remarks on common fixed pointresults in ∗ C −algebra-valued metric spaces. Journal of Informatics and Mathematical Sciences, 10:1-2, 333-337.

Dhage, B. C. 1984. A study of some fixed point theorem, Doctoral Dissertation, Marathwada University, 138, Aurangabad, India.

Dhage, B. C. 1992. Generalized metric spaces mappings with fixed point. Bulletin of Calcutta Mathematical Society, 84, 329-336.

Dhage, B. C. 1994. On generalized metric spaces and topological structure II. Pureand Applied Mathematica, 1-2, 37-41.

Dhage, B. C., Pathan A. M. and Rhoades B. E. 1998. A general existence principle for fixed point theorems in D −metric spaces. International Journal of Mathematics and Mathematical Sciences, 23:7, 441-448.

Dhage, B. C. 2000. Generalized metric spaces and topological structure-I. Annalele Stintificeale Universitatii Al.I. Cuza, 46:1, 3-24.

Došenovic, T., Rakic, D., Caric, B. and Radenovic, S. 2016. Multivalued generalizations of fixed point results in fuzzy metric spaces. Nonlinear Analysis: Modellingand Control, 21:2, 211-222.

Dukic, D., Kadelburg, Z., Radenovi´c, S., 2011. Fixedpoints of Geraghty-typemappings in various generalized metric spaces. Abstr. Appl. Anal., 561245.

Dung, N. V. 2013. On coupled common fixed points for mixed weakly monotonemaps in partiallyordered S −metric spaces. Fixed Point Theoryand Applications, 2013:1, 1-17.

Dung, N. V., Hieu, N. T. and Radojević, S. 2014. Fixed point theorems for g −monotonemaps on partiallyordered S −metrics paces, Filomat, 28, 1885- 1898.

Fadail, Z. M. and Ahmad, A. G. B. 2013. Coupled coincidence pointand common coupled fixed point results in cone b −metric spaces. Fixed Point Theory and Applications, 2013:1, 1-14.

Frechet, M., Sur Quelques Points Du Calcul Fonctionnel, Rendiconti Circolo Mat. Palermo, 22, 1–74, 1906.

Hieu, N.T., Chac L.T., 2017. Some fixed point theorems For generalized-Geraghty contraction type mappings in b-metric spaces and some applicationsto the nonlinear integral equation, 32(2), 231-253.

Huang, L. G. and Zhang, X. 2007. Conemetric spaces and fixed point theorems of contractive mappings. Journal of Mathematical Analysis and Applications, 332, 1468-1476.

Huang, H. and Xu, S. 2013. Fixed point theorems of contractive mappings in cone b −metric spaces and applications. Fixed Point Theoryand Applications, 2013:1, 1- 10.

Hussain, N. andShah, M. H. 2011. KKM mappings in cone b −metricspaces. Computers and Mathematics with Applications, 62, 1677-1684.

Gahler, S. 1963. 2 −metric heraumeundihre topologische strüktüre. Mathematisc he Nachricten, 26, 115-148. 69

Gahler, S. 1965. Uber die uniformisierbakait 2 −metris cheraume, Mathematische Nachricten, 28, 235–244.

Gahler, S. 1966. Zurgeo metric 2 −metris cheraume, Revue Roumainedes Mathematiques Pures et Appliquees, 11, 655– 664.

George, A. and Veeramani, P. 1994. On some results in fuzzy metric space. Fuzzy Sets and Systems, 64, 395-399.

George, R., Radenovic, S., Reshma, K.P., Shukla, S., 2015. Rectangular b-metric space and contraction principles, J. Non linearSci. Appl. 8 (2015), 1005-1013.

Gholidahneh, A., Sedghi, S., Došenovic, T. and Radenovic, S. 2017. Ordered S −metric spaces and coupled common fixed point theorems of integral type contraction. Mathematics Inter disciplinary Research, 2, 71-84.

Goebel, K., Kirk, W.A., 1990, Topics in metric fixed point theory, Cambridge University Press,

Govery, A. K. and Singh, M. 2017. Fixed point theorem in fuzzy metric space through weak compatibility, Journal of Analysis & Number Theory, 5:1, 1-4.

Gregori, V. and Romaguera, S. 2000. Some properties of fuzzy metric spaces. Fuzzy Sets and Systems, 115:3, 485- 489.

Gupta, A. 2013. Cyclic contraction on S −metric space. International Journal of Analysis and Applications, 3:2, 119-130.

Iseki, K. 1976. Fixed point theorems in Banach spaces, Mathematics Seminar Notes, Kobe University, 2, 11-13.

Iseki, K. 1977. Mathematics on 2 −normed spaces, Bulletin of Korean Mathematical Society, 13:2,127-135.

Jungck, G. 1988. Compatible mappings and common fixed points. International Journal of Mathematics and Mathematical Sciences, 11:2, 285-288.

Jungck, G. and Rhoades, B. E. 1998. Fixed point for set valued functions without continuity. Indian Journal of Pure Applied Mathematics, 29:3, 771-779.

Kamran, T., Samreen, M., UL Ain, Q. 2017. A generalization of b-metric space and some fixed point theorems, Mathematics, 5 (2), 19.

Kannan R. (1968).Some results on fixed points, Bulletin Calcutta Mathematical Society, 60, 71-76

Karapınar, E. S. and Agarval, R. P. 2013, Further fixed point results on G −metric spaces, Fixed Point Theoryand Applications, 2013:1, 1-14

Kramosil, O. and Michalek, J. 1975. Fuzzy metric and statistical metric spaces. Kybernetika, 11, 336-344.

Malbotra, S. K. and Singh, V. 2014. New results on occasionally weakly compatible mappings and fixed point theorem in fuzzy metric spaces satisfying integral type inequality. International Journal of Engineering and Science, 4:3, 7-14.

Manish, K. M., Sharma, P. andOjha, D. B. 2010. On common fixed point theorems in fuzzy metric spaces satisfying integral type inequality. Research Journal of Applied Sciences, Engineering and Technology, 2:8, 727-733.

Mihet, D. (2009), On Kannan fixed point principle in generalized metric spaces, The Journal of Nonlinear Scienceand Applications, 2(2), 92-96.

Mitrovic, Z. D., Radenovic, S., 2017. The Banach and Reich contractions in bv(s)-metric spaces, Journal of Fixed Point Theory Applications 19 (2017), 3087-3095

Mlaiki, N. and Rohen, Y. 2017. Some coupled fixed point theorems in partiallyordered Ab −metric space. Journal of Nonlinear Sciencesand Applications, 10, 1731-1743.

Morillas, S., Gregori, V., Peris-Fajarnés, G. and Latorre, P. 2005. A fast impulsiv enoise colorimage filterusing fuzzy metrics. Real-Time Imaging, 11:5-6, 417- 428.

Mustafa, Z. and Sims, B. 2003. Some remarks concerning D −metric spaces. International Conferences on Fixed Point Theoryand Application, 13-19 July, Proceedings, 189-198, Valencia, Spain.

Mustafa, Z. and Sims, B. 2006. A new approachto generalized metric spaces. Journal of Nonlinear and Convex Analysis, 7:2, 289-297.

Mustafa, Z., Parvaneh, V., Roshan, J.R., Kadelburg, Z., 2 b - Metric Spaces and Some Fixed Point Theorems, Fixed Point Theory and Applications, 2014 (144), 1-23, 2014.

Pandey, G. P. and Sharma, S. 2015. Integral type inequality in fuzzy metric space using occasionally weakly compatible mapping. International Journal of Sciences and Research, 5, 16-20.

Park, J. H. 2004. Intuitionistic fuzzy metric spaces. Chaos, Solitons & Fractals, 22:5, 1039-1046.

Parkhey, B., Daheriya, R. D. and Ughade, M. 2018. Fixed point theorems for expansive mapping in A−metricspace. Journal of Computer and Mathematical Sciences, 9:9, 1142- 1150.

Prudhvi, K. 2015. Fixed point theorems in S −metric spaces. Universal Journal of Computational Mathematics, 3:2, 19-21.

Radenović, S., Pavlović, M., Paunović, L. and Kadelburg, Z. 2017. A note on generalized operator quasi contractions in cone metric spaces. Scientific Publications of the Stat University of Novi Pazar Series A: Applied Mathematics, Informatics and mechanics, 9:2, 127-132.

Rajiput, A., Jatav, P. C. and Tripathi, N. 2011. Common fixed points of compatible maps in intuitionistic fuzzy metric space of integral type. International Journal of Applied Mathematical Analysis and Applications, 6:1-2, 207-218.

Roshan, J. R., Shobkolaei, N., Sedghi, S. and Abbas, M. 2014. Common fixed point of four maps in b −metric spaces. Hacettepe Journal of Mathematics and Statistics, 43:4, 613-624.

Rouzkard,F. and Imdad, M. 2012. Some common fixed point theorems on complex valued metric spaces. Computers&Mathematics with Applications, 64:6, 1866- 1874.

Samet, B., Vetro, C., Vetro, P. 2012. Fixed point theorems for α–ψ-contractive type mappings, Nonlinear Analysis: Theory, Methods & Applications, 75 (4), 2154- 2165.

Sánchez, I. and Sanchis, M. 2018. Complete in variant fuzzy metrics on groups. Fuzzy Sets and Systems, 330, 41-51.

Sedghi, S., Shobe, N. and Zhou, H. 2007. A common fixed point theorems in ∗ D −metric spaces. Fixed Point Theoryand Applications, 2007:1, 1-13.

Sedghi, S., Shobe, N. and Aliouche, A. 2012. A generalization of fixed point theorem in S −metric spaces. Matematicki Vesnik, 64:3, 258-266.

Shah, R., Zada, A. and Khan, I. 2015. Some fixed point theorems of integral type contraction in cone b-metric spaces. Turkish Journal of Analysis and Number Theory, 3:6, 165- 169.

Sharma, A. K. 1980. A note on fixed point in 2 −metric spaces, Indian Journal of Pureand Applied Mathematics, 11:12, 1580-1583.

Sharma, S. 2002. Common fixed point theorems in fuzzy metric spaces. Fuzzy Sets and Systems, 127:3, 345-352.

Shatanawi, W. 2011. Some fixed point theorems in ordered G −metric spaces and applications. Hindawi Publishing Corporation Abstractand Applied Analysis, 2011, 1-11.

Shatanawi, W., Abodayeh, K., Mukheimer, A. 2018. Some fixed point theorems in extended b-metric spaces, Politehn. Univ. BucharestSci. Bull. Ser. A Appl. Math.Phys, 80, 71-78.

Singh, S. L. and Tomar, A. 2003. Weaker forms of commuting maps and existence of fixed points. Journal of the Korea Society of Mathematical Education Series B, 10:3, 145-161.

Singh, B., Jain, S. and Jain, Sh. 2006. Fixed point theorems in D −metric space through semi-compatibility. Novi Sad Journal of Mathematics, 36:1, 11-19.

Souayah, N. and Mlaiki, N. 2016. A fixed point theorem in Sb −metric spaces. Journal of Mathematics and Computer Science, 16, 131-139.

Taş, N. and Özgür, N. Y. 2018. Common fixed points of continuous mappings on S −metric spaces. Mathematical Notes, 104:3-4, 587-600.

Ughade, M., Turkoglu, D., Singh, S. R. and Daheriya, R. D. 2016. Some fixed point theorems in Ab −metric space. British Journal of Mathematics & ComputerScience, 19, 1– 24.

Vasuki, R. and Veeramani, P. 2003. Fixed point theorems and Cauchy sequences in fuzzy metric spaces. Fuzzy Sets and Systems, 135:3, 415-417.

Veerapandi, T. and Pillai, M. A. 2011. A common fixed point theorems in ∗ D −metric spaces. African Journal of Mathematics and Computer Science Research, 4:8, 273-280.