1 |
E. Hacioglu, F. Gursoy, S. Maldar, Y. Atalan, and G. V. Milovanovic, Iterative approximation of fixed points and applications to two-point second-order boundary value problems and to machine learning, Applied Numerical Mathematics., 167 (2021), 143-172.
DOI
|
2 |
G. Jungck, Commuting mappings and fixed points, Amer. Math. Monthly, 83 (1976), 261-263.
DOI
|
3 |
R. Chugh, S. Kumar, On the stability and strong convergence for Jungck-Agarwal et al. iteration procedure, Int. J. Comput. Appl., 64 (2013), 39-44.
|
4 |
M. Kumar, P. Kumar, and S. Kumar, Common fixed point theorems in complex valued metric spaces, J. Ana. Num. Theor., 2 (2014), 103-109.
|
5 |
S. Maldar, Y. Atalan, and K. Dogan, Comparison rate of convergence and data dependence for a new iteration method, Tbil. Math. J.,13 (2020), 65-79.
|
6 |
S. Maldar, Gelecegin dunyasinda bilimsel ve mesleki calismalar: Matematik ve fen bilimleri, Ekin Basim Yayin Dagitim, 2019.
|
7 |
S. Maldar, Yeni bir iterasyon yontemi icin yakinsaklik hizi, Igdir Uni. Fen Bil. Ens. Dergisi, 10 (2) (2020), 1263-1272.
|
8 |
Z. Mustafa and B. Sims, A new approach to generalized metric spaces, J Nonlinear Convex Anal., 7 (2006), 289.
|
9 |
G. A. Okeke and K. J. Kim, Fixed point theorems in complex valued Banach spaces with applications to a nonlinear integral equation, Nonlinear Funct. Anal. Appl., 25 (2020), 411-436.
DOI
|
10 |
M. Ozturk, I. A. Kosal, and H. H. Kosal, Coincidence and common fixed point theorems via C-class functions in elliptic valued metric spaces, An. S.t. Univ. Ovidius Constanta., 29 (1) (2021), 165-182.
|
11 |
A. Petrusel and I. Rus, A class of functional-integral equations via picard operator technique, Ann. Acad. Rom. Sci.,10 (2018), 15-24.
|
12 |
D. R. Sahu, Applications of the S-iteration process to constrained minimization problems and split feasibility problems Fixed point theo., 12 (1) (2011), 187-204.
|
13 |
N. Sharma, L. N. Mishra, V. N. Mishra, H. Almusawa, Endpoint approximation of standard three-step multi-valued iteration algorithm for nonexpansive mappings Appl. Math. Inf. Sci., 15 (1) (2021), 73-81.
DOI
|
14 |
N. Sharma, L. N. Mishra, V. N. Mishra, S. Pandey,Solution of delay differential equation via Nv1 iteration algorithm European J. Pure Appl. Math., 13 (5) (2020), 1110-1130.
DOI
|
15 |
N. Sharma, L.N. Mishra, S.N. Mishra, V.N. Mishra, Empirical study of new iterative algorithm for generalized nonexpansive operators J. Math. Comput. Sci., 25 (3) (2022), 284-295.
|
16 |
S. L. Singh, C. Bhatnagar, and S. N. Mishra, Stability of Jungck-type iterative procedures, Int. J. Math. Sci., 19 (2005), 3035-3043.
|
17 |
K. Sitthikul and S. Saejung, Some fixed point theorems in complex valued metric spaces, Fixed Point Theory Appl.,(2012), 189.
|
18 |
S. M. Soltuz and T. Grosan, Data dependence for Ishikawa iteration when dealing with contractive-like operators, Fixed Point Theory Appl., 2008 (2008), 1-7.
|
19 |
S. Soursouri, N. Shobkolaei, S. Sedghi, I. Altun, A Common fixed point theorem on ordered partial S-metric spaces and applications, Korean J. Math., 28 (2) (2020), 169-189.
DOI
|
20 |
X. Weng, Fixed point iteration for local strictly pseudo-contractive mapping, Proc. Am. Math. Soc.,113 (1991), 727-731.
DOI
|
21 |
T. Zamfirescu, Fixed point theorems in metric spaces, Archiv der Mathematik, 23 (1972), 292-298.
DOI
|
22 |
F. M. Zeyada, G. H. Hassan, and M. A. Ahmed, A generalization of a fixed point theorem due to hitzler and seda in dislocated quasi-metric spaces, Arab. J. Sci. Eng., 31 (2006), 111.
|
23 |
G. A. Okeke, Iterative approximation of fixed points of contraction mappings in complex valued Banach spaces, Arab J. Math. Sci., 25 (1) (2019), 83-105.
DOI
|
24 |
S. Czerwik, Contraction mappings in b-metric spaces, Acta Math. Univ. Ostrav., 23 (1993), 5-11.
|
25 |
W. Phuengrattana and S. Suantai, Comparison of the rate of convergence of various iterative methods for the class of weak contractions in Banach spaces Thai J. Math., 11, 217-226 (2012).
|
26 |
L. N. Mishra, V. Dewangan, V. N. Mishra, H. Amrulloh, Coupled best proximity point theorems for mixed g-monotone mappings in partially ordered metric spaces, J. Math. Comput. Sci., 11 (5) (2021),6168-6192.
|
27 |
S. Maldar, An examination of data dependence for Jungck-type iteration method, Erciyes Uni. Fen Bil. Enst. Fen Bil. Dergisi., 36 (2020), 374-384.
|
28 |
L. N. Mishra, V. Dewangan, V. N. Mishra, S. Karateke, Best proximity points of admissible almost generalized weakly contractive mappings with rational expressions on b-metric spaces, J. Math. Computer Sci., 22 (2) (2021), 97-109.
DOI
|
29 |
A. R. Khan, F. Gursoy, and V. Karakaya, Jungck-Khan iterative scheme and higher convergence rate, Int. J. Comput. Math., 93 (2016), 2092-2105.
DOI
|
30 |
Y. Atalan and V. Karakaya, Investigation of some fixed point theorems in hyperbolic spaces for a three step iteration process, Korean J. Math., 27 (2019), 929-947.
DOI
|
31 |
A. Azam, B. Fisher, and M. Khan, Common fixed point theorems in complex valued metric spaces, Numer. Funct. Anal. Optim., 32 (2011), 243-253.
DOI
|
32 |
R. Chugh and V. Kumar, Strong convergence and stability results for Jungck-SP iterative scheme. Int. J. Comput. Appl., 36 (2011), 40-46.
|
33 |
V. Berinde, Iterative approximation of fixed points, Springer, 2007.
|
34 |
K. Dogan, F. Gursoy, and V. Karakaya Some fixed point results in the generalized convex metric spaces, TWMS J. of Apl. and Eng. Math., 10 (2020), 11-23.
|
35 |
N. Hussain, V. Kumar, and M. A. Kutbi, On rate of convergence of Jungck-type iterative schemes, Abstr. Appl. Anal., 2013 (2013).
|
36 |
W. M. Alfaqih, M. Imdad, and F. Rouzkard, Unified common fixed point theorems in complex valued metric spaces via an implicit relation with applications, Bol. da Soc. Parana. de Mat., 38 (2020), 9-29.
|
37 |
Y. Atalan and V. Karakaya, Obtaining new fixed point theorems using generalized Banach-contraction principle Erciyes Uni. Fen Bil. Enst. Fen Bil. Dergisi., 35 (3) (2020), 34-45.
|
38 |
Y. Atalan and V. Karakaya, Iterative solution of functional Volterra-Fredholm integral equation with deviating argument, J. Non. Con. Anal., 18 (4) (2017), 675-684.
|
39 |
T. Cardinali and P. Rubbioni, A generalization of the Caristi fixed point theorem in metric spaces, Fixed Point Theory Appl., 11 (2010), 3-10.
|
40 |
D. Dhiman, L. N. Mishra, V. N. Mishra, Solvability of some non-linear functional integral equations via measure of noncompactness, Adv. Stud. Contemp. Math., 32 2 (2022), 157-171.
|
41 |
E. Hacioglu and V. Karakaya, :Existence and convergence for a new multivalued hybrid mapping in cat (k) spaces, Carpathian J. Math., 33 (2017), 319-326.
DOI
|