Zacytuj

[1] Altun, I.; Taşdemir A. On best proximity points of interpolative proximal contractions. Quaes. Math., 44 (2021), no. 9, 1233–1241. Search in Google Scholar

[2] Aydi, H.; Chen, Chi-Ming; Karapinar, E. Interpolative Ciric-Reich-Rus Type Contractions via the Branciari Distance. Mathematics 7 (2019), No. 1, Article Number: 84. Search in Google Scholar

[3] Aydi, H.; Karapinar, E.; Róldan Lopez de Hierro, A. F. ω-Interpolative Ciric-Reich-Rus-Type Contractions. Mathematics 7 (2019), No. 1, Article Number: 57. Search in Google Scholar

[4] Berinde, V. Approximating fixed points of implicit almost contractions. Hacettepe J. Math. Stat. 41 (2012), no. 1, 93–102. Search in Google Scholar

[5] Berinde, V. Weak and strong convergence theorems for the Krasnoselskij iterative algorithm in the class of enriched strictly pseudocontractive operators. An. Univ. Vest Timiş. Ser. Mat.-Inform. 56 (2018), no. 2, 13–27. Search in Google Scholar

[6] Berinde, V. Approximating fixed points of enriched nonexpansive mappings by Krasnoselskij iteration in Hilbert spaces. Carpathian J. Math. 35 (2019), no. 3, 293–304. Search in Google Scholar

[7] Berinde, V. Approximating fixed points of enriched nonexpansive mappings in Banach spaces by using a retraction-displacement condition. Carpathian J. Math. 36 (2020), no. 1, 27–34. Search in Google Scholar

[8] Berinde, V.; Măruşter, Şt.; Rus, I. A. An abstract point of view on iterative approximation of fixed points of nonself operators. J. Nonlinear Convex Anal. 15 (2014), no. 5, 851–865. Search in Google Scholar

[9] Berinde, V.; Păcurar, M. Coupled fixed point theorems for generalized symmetric Meir-Keeler contractions in ordered metric spaces. Fixed Point Theory Appl. 2012, 2012:115, 11 pp.10.1186/1687-1812-2012-115 Search in Google Scholar

[10] Berinde, V.; Păcurar, M. Approximating fixed points of enriched contractions in Banach spaces. J. Fixed Point Theory Appl. 22 (2020), no. 2, Paper 38, 10 pp.10.1007/s11784-020-0769-9 Search in Google Scholar

[11] Berinde, V.; Păcurar, M. Kannan’s fixed point approximation for solving split feasibility and variational inequality problems. J. Comput. Appl. Math. 386 (2021), 113217, 9 pp.10.1016/j.cam.2020.113217 Search in Google Scholar

[12] Berinde, V.; Păcurar, M. Fixed point theorems for enriched Ćirić-Reich-Rus contractions in Banach spaces and convex metric spaces. Carpathian J. Math. 37 (2021), no. 2, 173–184. Search in Google Scholar

[13] Berinde, V.; Păcurar, M. Fixed point theorems for Chatterjea type mappings in Banach spaces. J. Fixed Point Theory Appl. 23 (2021), no. 4, Paper No. 66, 16 pp.10.1007/s11784-021-00904-x Search in Google Scholar

[14] Berinde, V.; Păcurar, M. Iterative approximation of fixed points of single-valued almost contractions. in Fixed Point Theory and Graph Theory, 29–97, Elsevier/Academic Press, Amsterdam, 2016.10.1016/B978-0-12-804295-3.50002-4 Search in Google Scholar

[15] Berinde, V.; Păcurar, M. Krasnoselskij-type algorithms for variational inequality problems and fixed point problems in Banach spaces. arXiv:2103.10289 Search in Google Scholar

[16] Berinde, V.; Păcurar, M. Existence and approximation of fixed points of enriched contractions and enriched φ-contractions. Symmetry 2021, 13(3), 498, https://doi.org/10.3390/sym13030498. Search in Google Scholar

[17] Berinde, V.; Păcurar, M. Fixed point theorems for unsaturated and saturated classes of contractive mappings in Banach spaces. Symmetry 2021, 13(4), 713, https://doi.org/10.3390/sym13040713. Search in Google Scholar

[18] Berinde, V.; Rus, I. A. Asymptotic regularity, fixed points and successive approximations. Filomat 34 (2020), no. 3, 965–981. Search in Google Scholar

[19] Caccioppoli, R. Un teorema generale sull’esistenza di elementi uniti in una transformazione funzionale. Rend. Accad. Lincei. 11 (1930), 794–799. Search in Google Scholar

[20] Chatterjea, S.K. Fixed-point theorems. C. R. Acad. Bulgare Sci. 25 (1972), 727–730. Search in Google Scholar

[21] Chifu, C.; Petruşel, G. Generalized contractions in metric spaces endowed with a graph. Fixed Point Theory Appl. 2012, 2012:161, 9 pp.10.1186/1687-1812-2012-161 Search in Google Scholar

[22] Ćirić, L. B. Generalized contractions and fixed-point theorems. Publ. Inst. Math. (Beograd) (N.S.) 12(26) (1971), 19–26. Search in Google Scholar

[23] Ćirić, L. B. A generalization of Banach’s contraction principle. Proc. Am. Math. Soc. 45 (1974), 267–273. Search in Google Scholar

[24] Debnath, P.; Mitrović, Z. D.; Radenović, S. Interpolative Hardy-Rogers and Reich-Rus-Ćirić type contractions in b-metric spaces and rectangular b-metric spaces. Mat. Vesnik 72 (2020), no. 4, 368–374. Search in Google Scholar

[25] Debnath, P.; de La Sen, M. Fixed-Points of Interpolative Ciric-Reich-Rus-Type Contractions in b-Metric Spaces. Symmetry 12 (2020), no. 1, Article Number: 12. Search in Google Scholar

[26] Debnath, P.; de La Sen, M. Set-Valued Interpolative Hardy-Rogers and Set-Valued Reich-Rus-Ciric-Type Contractions in b-Metric Spaces. Mathematics 7 (2019), no. 9, Article Number: 849. Search in Google Scholar

[27] Errai, Y.; Marhrani, El M.; Aamri, M. Fixed Points of g-Interpolative Ciric-Reich-Rus-Type Contractions in b-Metric Spaces. Axioms 9 (2020), no. 4, Article Number: 132. Search in Google Scholar

[28] Fukhar-ud-din, H.; Berinde, V. Iterative methods for the class of quasi-contractive type operators and comparison of their rate of convergence in convex metric spaces. Filomat 30 (2016), no. 1, 223–230. Search in Google Scholar

[29] Gautam, P., Mishra, V. N. and Negi, K. Common fixed point theorems for cyclic Ćirić-Reich-Rus contraction mappings in quasi-partial b-metric space. Ann. Fuzzy Math. Inform. 20 (2020), no. 2, 149–156. Search in Google Scholar

[30] Gautam, P.; Sanchez Ruiz, L. M.; Verma, S. Fixed Point of Interpolative Rus-Reich-Ciric Contraction Mapping on Rectangular Quasi-Partial b-Metric Space. Symmetry 13 (2021), no. 1, Article Number: 32. Search in Google Scholar

[31] Joseph, J. E.; Kwack, M. H. Alternative approaches to proofs of contraction mapping fixed point theorems. Missouri J. Math. Sci. 11 (1999), no. 3, 167–175. Search in Google Scholar

[32] Kannan, R. Some results on fixed points. Bull. Calcutta Math. Soc. 60 (1968), 71–76. Search in Google Scholar

[33] Kannan, R. Some results on fixed points. II. Am. Math. Monthly, 76 (1969), 405–408. Search in Google Scholar

[34] Karapinar, E.; Agarwal, R. P.; Aydi, H. Interpolative Reich-Rus-Ciric Type Contractions on Partial Metric Spaces. Mathematics 6 (2018), no. 11, Article Number: 256. Search in Google Scholar

[35] Karapinar, E.; Agarwal, R. P. Interpolative Rus-Reich-Ćirić type contractions via simulation functions. An. Ştiinţ. Univ. “Ovidius” Constanţa Ser. Mat. 27 (2019), no. 3, 137–152. Search in Google Scholar

[36] Mirzaee, S.; Gordji, M. E. (G, ψ)-Ciric-Reich-Rus contraction on metric space endowed with a graph. Int. J. Nonlinear Anal. Appl. 11 (2020), no. 1, 191–197. Search in Google Scholar

[37] Mishra, V. N.; Sánchez Ruiz, L. M.; Gautam, P.; Verma, S. Interpolative Reich-Rus-Ćirić and Hardy-Rogers Contraction on Quasi-Partial b-Metric Space and Related Fixed Point Results. Mathematics 8 (2020), No. 9, Article Number: 1598. Search in Google Scholar

[38] Mishra, L. N.; Mishra, V. N.; Gautam, P.; Negi, K. Fixed point theorems for Cyclic-Ćirić-Reich-Rus contraction mapping in quasi-partial b-metric spaces. Sci. Publ. State Univ. Novi Pazar Ser. A: Appl. Math. Inform. And Mech. 12 (2020), No. 1, 47–56. Search in Google Scholar

[39] Mohammadi, B.; Parvaneh, V.; Aydi, H. On extended interpolative Ćirić-Reich-Rus type F -contractions and an application. J. Inequal. Appl. 2019, Paper No. 290, 11 pp.10.1186/s13660-019-2227-z Search in Google Scholar

[40] Petric, M. A. Some remarks concerning Ćirić-Reich-Rus operators. Creat. Math. Inform. 18 (2009), no. 2, 188–193. Search in Google Scholar

[41] Reich, S. Some remarks concerning contraction mappings. Canad. Math. Bull. 14 (1971), 121–124. Search in Google Scholar

[42] Rus, I.A. Some fixed point theorems in metric spaces. Rend. Istit. Mat. Univ. Trieste 3 (1971), 169–172 (1972). Search in Google Scholar

[43] Rus, I.A. Generalized Contractions and Applications, Cluj Univ. Press, Cluj-Napoca, 2001. Search in Google Scholar

[44] Rus, I.A., Petruşel A. and Petruşel, G. Fixed Point Theory, Cluj University Press, Cluj-Napoca, 2008. Search in Google Scholar

[45] Zakany, M. New classes of local almost contractions. Acta Univ. Sapientiae Math. 10 (2018), no. 2, 378–394. Search in Google Scholar

eISSN:
1844-0835
Język:
Angielski
Częstotliwość wydawania:
Volume Open
Dziedziny czasopisma:
Mathematics, General Mathematics