# WoS (ISI) Citations

Citations in Web of Science (ISI) publications (2006-2020)

= independent citations =

• Total citations collected: >2419 citations (for 101 cited papers), last updated 1 March 2020
• Five most cited papers: paper 1 (428 citations); 3 (152 citations); 2 (142 citations); 4 (121 citations); 5 (117 citations).

[1] V. Berinde, Iterative approximation of fixed points, Lecture Notes in Mathematics, Springer, 2007

1.1. M. Abbas, S. H. Khan, B.E. Rhoades, Simpler is also better in approximating fixed points, Appl. Math. Comput. 205 (2008) 428–431

1.2. Rus, I.A., The theory of a metrical fixed point theorem: theoretical and applicative relevances, Fixed Point Theory 9 (2008), No. 2, 541-559

1.3. Chidume, C.E., Geometric Properties of Banach Spaces and Nonlinear Iterations, Lectures Notes in Mathematics, Springer, 2009

1.4. Naseer Shahzad, Habtu Zegeye, On Mann and Ishikawa iteration schemes for multi-valued maps in Banach spaces, Nonlinear Anal. TMA, 71 (2009), 838-844

1.5. C.E. Chidume, N. Djitté, Approximation of solutions of Hammerstein equations with bounded strongly accretive nonlinear operators, Nonlinear Anal. TMA, 70 (2009) 4071-4078

1.6. C.E. Chidume, N. Djitté, Iterative approximation of solutions of nonlinear equations of Hammerstein type, Nonlinear Anal. TMA, 70 (2009) 4086-4092

1.7. N. Hussain, Y.J. Cho, Weak contractions, common fixed points and invariant approxima-tions, J. Ineq. Appl. Vol. 2009 (2009), Article ID 390634, 10 pages doi:10.1155/2009/390634

1.8. Madalina Pacurar, Approximating common fixed points of Presic-Kannan type operators by a multi-step iterative method, An. St. Univ. Ovidius Constanta, 17 (2009), No. 1, 153–168

1.9. A. El-Sayed Ahmed, A. Kamal, Construction of Fixed Points by Some Iterative Schemes, Fixed Point Theory Appl. Vol. 2009, Article ID 612491, 17 pages doi:10.1155/2009/612491

1.10. M.O. Olatinwo, Some results on the continuous dependence of the fixed points in normed linear space, Fixed Point Theory, 10 (2009), No. 1, 151-157

1.11. I. Akkerman et al., A variational Germano approach for stabilized finite element methods, Comput. Methods Appl. Mech. Engrg. (2009), doi:10.1016/j.cma.2009.10.001

1.12. I. Păvaloiu, A unified treatment of the modified Newton and chord methods, Carpathian J. Math., 25 (2009) 192-196

1.13. C.E. Chidume, C.O. Chidume, Iterative methods for common fixed points for a countable family of nonexpansive mappings in uniformly convex spaces, Nonlinear Anal. TMA, 71 (2009), 4346-4356

1.14. C.E. Chidume, Naseer Shahzad, Weak convergence theorems for a finite family of strict pseudocontractions, Nonlinear Anal. 72 (2010) 1257-1265

1.15. Charles E. Chidume, Stefan Maruster, Iterative methods for the computation of fixed points of demicontractive mappings, J. Comput. Appl. Math. 234 (2010) 861-882

1.16. Q. Liu, Z. Liu, N. Huang, Approximating the common ﬁxed points of two sequences of uniformly quasi-Lipschitzian mappings in convex metric spaces, Appl. Math. Comput. 216 (2010) 883-889

1.17. Kreinovich V, Nguyen HT, Sriboonchitta S, Symmetries: A General Approach to Integrated Uncertainty Management, International Symposium on Integrated Uncertainty Management and Applications, APR 09-11, 2010 Japan Adv Inst Sci & Technol, Ishikawa, Japan; Integrated uncertainty management and applications  Book Series: Advances in Intelligent and Soft Computing   Volume: 68   Pages: 141-152   Published: 2010

1.18. Ioan A. Rus, Some nonlinear functional differential and integral equations, via weakly Picard operator theory: a survey, Carpathian J. Math.26 (2010), No. 2, 230–258

1.19. M. Abbas, P. Vetro and S. H. Khan, On ﬁxed points of Berinde’s contractive mappings in cone metric spaces, Carpathian J. Math.26 (2010), No. 2, 121–133

1.20. Y. Shehu and J. N. Ezeora, Path Convergence and Approximation of Common Zeroes of a Finite Family of m-Accretive Mappings in Banach Spaces, Abstr. Appl. Anal. Volume 2010, Article ID 285376, 14 pages doi:10.1155/2010/285376

1.21. Ceng, L.C., Teboulle, M., Yao, J.C., Weak convergence of an iterative method for pseudomonotone variational inequalities and fixed-point problems Optim. Theory Appl. 146 (2010), No. 1, 19-31

1.22. Rus IA, Some Applications of Weakly Picard Operators, Ninth international symposium on symbolic and numeric algorithms for scientific computing, Proceedings   Pages: 7-10   Published: 2007 2010

1.23. Maruster, S, Strong convergence of the projection method in convex feasibility problem, Ninth International Symposium on Symbolic and Numeric Algorithms for Scientific Computing, proceedings   Pages: 376-380   Published: 2007 2010

1.24. Jin Wang, Armando Barreto, Naphtali Rishe, Jean Andrian and Malek Adjouadi, A  fast  incremental  multilinear principal component analysis algorithm, Intern. J. Innovative Comput., Inform. Control 7 (2011), No. 10, 6019–6040

1.25.  Lauran M, Existence results for some differential equations with deviating argument, Filomat  25 (2011)  No.  2   21-31

1.26.  I. Mojsej, Alena Tartalova, Sufficient conditions for the existence of some nonoscillatory solutions of third-order nonlinear differential equations, Carpathian J. Math.27 (2011), No. 1, 105–113

1.27. Rezapour S, Haghi RH, Rhoades BE, Some results about T-stability and almost T-stability, Fixed Point Theory  12 (2011) No. 1 179-186

1.28. Manevitch LI, Kovaleva AS, Manevitch EL, et al., Limiting phase trajectories and nonstationary resonance oscillations of the Duffing oscillator. Part 2. A dissipative oscillator, Commun. Nonlinear Sci. Numer. Simul.    16 (2011)   No. 2   1098-1105 2010

1.29. Samet, B., Vetro, C., Berinde mappings in orbitally complete metric spaces, Chaos, Solitons Fractals, 44 (2011), No. 12, 1075-1079

1.30. Paul-Emile Maingé, Ştefan Măruşter, Convergence in norm of modified Krasnoselski–Mann iterations for fixed points of demicontractive mappings, Appl. Math. Comput., 217 (2011), No. 24, 9864-9874

1.31. Yu-Chao Tang, Ji-Gen Peng, Liang-Gen Hu, Li-Wei Liu, A necessary and sufficient condition for the strong convergence of Lipschitzian pseudocontractive mapping in Banach spaces,  Appl. Math. Lett., 24 (2011), No. 11, pp. 1823-1826

1.32. Petric, M., Best proximity point theorems for weak cyclic Kannan contractions, Filomat 25 (2011), No. 1, 145-154

1.33. C. E. Chidume, E. U. Ofoedu, Solution of nonlinear integral equations of Hammerstein type. Nonlinear Anal. 74 (2011), No. 13, 4293-4299, doi:10.1016/j.na.2011.02.017

1.34. Prasad B, Katiyar K, Fractals via Ishikawa Iteration, 1st International Conference on Logic, Information, Control and Computation, FEB 25-27, 2011 Gandhigram, INDIA; Source: CONTROL, COMPUTATION AND INFORMATION SYSTEMS  Book Series: Communications in Computer and Information Science   Volume: 140   Pages: 197-203   Published: 2011 31

1.35. Pacurar, Madalina, Fixed points of almost Presic operators by a k-step iterative method, AN. STIINT. UNIV. AL. I. CUZA IASI. MAT. (N.S.), Tomul LVII, 2011, Supliment DOI: 10.2478/v10157-011-0014-3

1.36. Teodorescu, D., Fixed points for perturbed contractions, Fixed Point Theory 12 (2011), No. 2, 485-488

1.37. A. Steinboeck, D. Wild, T. Kiefer, A. Kugi, A fast simulation method for 1D heat conduction, Math. Comput. Simulation 82 (2011) 392-403

1.38. P. Chaoha, P. Chanthorn, Fixed point sets through iteration schemes, J. Math. Anal. Appl. 386 (2012) 273-277

1.39. Dejan Ilić, V. Pavlović , V. Rakočević, Extensions of the Zamfirescu theorem to partial metric spaces, Math. Comput. Model. 55 (2012) 801–809

1.40. Olatinwo, M.O., Postolache, M., Stability results for Jungck-type iterative processes in convex metric spaces, Appl. Math. Comput. 218 (2012), No. 12, 6727-6732

1.41. Cadariu, L., Radu, V., A general fixed point method for the stability of the monomial functional equation, Carpathian J. Math., 28 (2012), No. 1, 25-36

1.42. Ronto, A., Ronto, M., Existence results for three-point boundary value problems for systems of linear functional differential equations, Carpathian J. Math., 28 (2012), No. 1, 163-182

1.43. Pacurar, M., Common fixed points for almost Presic type operators, Carpathian J. Math., 28 (2012), No. 1, 117-126

1.44. M. Borcut, Tripled coincidence theorems for contractive type mappings in partially ordered metric spaces, Applied Math. Comput. 218 (2012) No. 14, 7339–7346

1.45. Shehu, Y.,Ezeora, J.N., Convergence theorems for approximation of fixed points of nonexpansive mappings in Banach spaces, Fixed Point Theory 13 (2012), No. 1, 237-246

1.46. Rus, I.A., An abstract point of view on iterative approximation of fixed points: Impact on the theory of fixed point equations, Fixed Point Theory 13 (2012), No. 1, 179-192

1.47. M. S. Khan; M. Berzig; B. Samet, Some convergence results for iterative sequences of Presic type and applications,  Adv. Difference Equ. 2012, 2012:38 doi:10.1186/1687-1847-2012-38

1.48. C.E. Chidume, Y. Shehu, Approximation of solutions of generalized equations of Hammerstein type, Comput. Math. Appl. 63 (2012) 966–974

1.49. C. E. Chidume and N. Djitte, Strong Convergence Theorems for Zeros of Bounded Maximal Monotone Nonlinear Operators, Abstr. Appl. Anal. Volume 2012, Article ID 681348, 19 pages doi:10.1155/2012/681348

1.50. I. Altun, O. Acar, Fixed point theorems for weak contractions in the sense of Berinde on partial metric spaces, Topology Appl. 159 (2012) No. 10-11, 2642-2648

1.51. Oana Bumbariu, A new Aitken type method for accelerating iterative sequences, Appl. Math. Comput. 219 (2012) 78–82

1.52. Chidume, C.E., Shehu, Y., Strong convergence theorem for approximation of solutions of equations of Hammerstein type, Nonlinear Anal. 75 (2012), No. 14, 5664-5671

1.53. Bojor, F., Fixed points of Kannan mappings in metric spaces endowed with a graph, An. Stiint. Univ. “Ovidius” Constanta Ser. Mat. 20 (2012), No. 1, 31-40

1.54. Meng, Q., Khoo, H.L., A computational model for the probit-based dynamic stochastic user optimal traffic assignment problem, J. Adv. Transportation, 46 (2012), No. 1, 80-94

1.55. Hussain, N., Chugh, R., Kumar, V., Rafiq, A., On the rate of convergence of Kirk-type iterative schemes, J. Appl. Math., Volume 2012, 2012, Article number526503

1.56. S. Andras, Iterates of the multidimensional Cesaro operator, Carpathian J. Math.28 (2012), No. 2, 191-198

1.57. F. Bojor, Fixed points of Bianchini mappings in metric spaces endowed with a graph, Carpathian J. Math.28 (2012), No. 2, 207-214

1.58. M. Borcut, Tripled fixed point theorems for monotone mappings in partially ordered metric spaces, Carpathian J. Math.28 (2012), No. 2, 215-222

1.59. I. A. Rus, Properties of the solutions of those equations for which the Krasnoselskii iteration converges, Carpathian J. Math.28 (2012), No. 2, 329-336

1.60. Shatanawi, W., Postolache, M., Some fixed-point results for a G-weak contraction in G-metric spaces, Abstr. Appl. Anal., 2012, art. no. 815870

1.61. Kohl, M., Ivlev, A.V., Brandt, P., Morfill, G.E., Löwen, H., Microscopic theory for anisotropic pair correlations in driven binary mixtures, J. Physics-Condensed Matter 24 (46) , 2012, art. no. 464115

1.62. Chidume, C. E.; Shehu, Y., Approximation of solutions of generalized equations of Hammerstein type, Nonlinear Anal. 75 (2012), No. 15, 5894-5904 DOI: 10.1016/j.na.2012.06.003

1.63. Lauran, M., Existence results for some nonlinear integral equations, Miskolc Math. Notes 13 (2012), No. 1, 67-74

1.64. Gu, F., Strong convergence of parallel iterative algorithm with mean errors for two finite families of Ćirić quasi-contractive operators, Abstr. Appl. Anal. 2012, art. no. 626547

1.65. Karapinar, E., Samet, B., Generalized $\alpha-\varphi$ Contractive type mappings and related fixed point theorems with applications, Abstr. Appl. Anal. 2012, art. no. 793486

1.66. Haghi, R. H.; Postolache, M.; Rezapour, Sh, On T-Stability of the Picard Iteration for Generalized phi-Contraction Mappings, Abstr. Appl. Anal. 2012, Article Number: 658971   DOI: 10.1155/2012/658971

1.67. Akbar, F.; Khan, A. R.; Sultana, N., Common fixed point and approximation results for generalized (f, g)-weak contractions, Fixed Point Theory Appl. 2012, Article Number: 75 DOI: 10.1186/1687-1812-2012-75

1.68. Guruacharya, S.; Niyato, D.; Hossain, E.; et al., Hierarchical Competition in Femtocell-Based Cellular Networks, 2010 IEEE GLOBAL TELECOMMUNICATIONS CONFERENCE GLOBECOM 2010  Book Series: IEEE Global Telecommunications Conference (Globecom)

1.69. Cegielski, A., Censor, Y., Opial-Type Theorems and the Common Fixed Point Problem, in Fixed-Point Algorithms for Inverse Problems in Science and Engineering, Springer Optimization and Its Applications 2011, pp 155-183

1.70. Chidume, C.E., Djitte, N., An iterative method for solving nonlinear integral equations of Hammerstein type, Appl. Math. Comput., 219 (2013), 10, 5613-5621

1.71. Chidume, C.E., Shehu, Y., Iterative approximation of solutions of equations of Hammerstein type in certain Banach spaces, Appl. Math. Comput., 219 (2013), No. 10, 5657-5667

1.72. Timis, I., Stability of Jungck-type iterative procedure for some contractive type mappings via implicit relations, Miskolc Math. Notes, 13 (2012), No. 2, 555–567

1.73. H. Iiduka, Fixed Point Optimization Algorithms for Distributed Optimization in Networked Systems,   SIAM J. Optim., 23 (2013), No. 1, 1–26

1.74. W. Shatanawi and M. Postolache, Some Fixed-Point Results for a Weak Contraction in Metric Spaces, Abstr. Appl. Anal. 2012, Article ID 815870, 19 pages doi:10.1155/2012/815870

1.75. M. Jleli, V. Čojbašić Rajić, B. Samet, C. Vetro, Fixed point theorems on ordered metric spaces and applications to nonlinear elastic beam equations, J. Fixed Point Theory Appl. August 2012

1.76. O. Bumbariu, An acceleration technique for slowly convergent fixed point iterative methods, Miskolc Math. Notes 13 (2012), No. 2, 271–281

1.77. Martin-Marquez, V., Reich, S., Sabach, S., Iterative methods for approximating fixed points of bregman nonexpansive operators, Discrete Contin. Dyn. Syst. Continuous Dynamical Systems – Series S 6 (2013), No. 4, 1043-1063

1.78. Petko D Proinov, A unified theory of cone metric spaces and its applications to the fixed point theory, Fixed Point Theory Appl. 2013, 2013:103 doi:10.1186/1687-1812-2013-103

1.79. N. Bildik, Y. Bakır, A. Mutlu, The new modified Ishikawa iteration method for the approximate solution of different types of differential equations, Fixed Point Theory Appl. March, 2013:52

1.80. A. Alotaibi, V. Kumar and N. Hussain, Convergence Comparison and Stability of Jungck-Kirk Type Algorithms for Common Fixed Point Problems, Fixed Point Theory Appl. 2013, 2013:173 doi:10.1186/1687-1812-2013-173

1.81. Maryam A Alghamdi, E. Karapinar, G-β-ψ-contractive type mappings in G-metric spaces, Fixed Point Theory Appl. May 2013, 2013:123

1.82. S. H. Khan, A Picard-Mann hybrid iterative process, Fixed Point Theory Appl. March 2013, 2013:69

1.83. N. Djitte, M. Sene, An Iterative Algorithm for Approximating Solutions of Hammerstein Integral Equations, Numer. Funct. Anal.  Opt., DOI: 10.1080/01630563.2013.812111

1.84. Gürsoy, Fakik, Vatan Karakaya, and B. E. Rhoades, Some convergence and stability results for the Kirk multistep and Kirk-sp fixed point iterative algorithms, Abstr. Appl. Anal. 2013.

1.85. C. E Chidume, N. Djitté and J. N Ezeora, Convergence theorems for fixed points of uniformly continuous \Phi-pseudo-contractive-type operator, Fixed Point Theory Appl. 2013, 2013:321  doi:10.1186/1687-1812-2013-321

1.86. W. Shatanawi and M. Postolache, Common fixed point theorems for dominating and weak annihilator mappings in ordered metric spaces, Fixed Point Theory Appl. 2013, 2013:271  doi:10.1186/1687-1812-2013-271

1.87. A. Cegielski, Iterative Methods for Fixed Point Problems in Hilbert Spaces, Lecture Notes in Mathematics, Volume 2057, Springer 2013

1.88. Y. H. Yao, M. Postolache, and Y.-C. Liou, Coupling Ishikawa algorithms with hybrid techniques for pseudocontractive mappings, Fixed Point Theory Appl. 2013, 2013:211

1.89. G. Mınak, Ö. Acar and I. Altun, Multivalued Pseudo-Picard Operators and Fixed Point Results, J. Funct. Spaces Appl. Volume 2013 (2013), Article ID 827458, 7 pages

1.90. Tang, Y. and Liu, L., Iterative algorithms for finding minimum-norm fixed point of nonexpansive mappings and applications. Math. Meth. Appl. Sci. (2013)  doi: 10.1002/mma.2874

1.91. Vatan Karakaya, Faik Gürsoy, Kadri Doğan, and Müzeyyen Ertürk, Data Dependence Results for Multistep and CR Iterative Schemes in the Class of Contractive-Like Operators, Abstr. Appl. Anal. Volume 2013 (2013), Article ID 381980, 7 pages

1.92. Yekini Shehu, A convergence analysis result for constrained convex minimization problem, Optimization: A Journal of Mathematical Programming and Operations Research, DOI: 10.1080/02331934.2013.840620

1.93. F. Gursoy, V. Karakaya, B. E. Rhoades, Data dependence results of a new multi-step and s-iterative schemes for contractive-like operators, Fixed Point Theory Appl. 2013, 2013:76     doi:10.1186/1687-1812-2013-76

1.94. Nicolae-Adrian Secelean, Iterated function systems consisting of F-contractions, Fixed Point Theory Appl. 2013, 2013:277  doi:10.1186/1687-1812-2013-277

1.95. Rontó, A., Rontó, M., On constructive investigation of a class of non-linear boundary value problems for functional differential equations. Carpathian J. Math.29 (2013), no. 1, 91–108.

1.96. Hafiz Fukhar-ud-din, Strong convergence of an Ishikawa-type algorithm in CAT(0) spaces, Fixed Point Theory Appl. 2013, 2013:207  doi:10.1186/1687-1812-2013-207

1.97. Petruşel, A., Rus, I.A., Şerban, M.-A., The role of equivalent metrics in fixed point theory, Topol. Methods Nonlinear Anal. 41 (2013), No. 1, 85-112

1.98. E. Karapinar and R. P Agarwal, A note on ‘Coupled fixed point theorems for α-ψ-contractive-type mappings in partially ordered metric spaces’, Fixed Point Theory Appl. 2013, 2013:216

1.99. V. Karakaya, K. Doğan, F. Gürsoy, and M. Ertürk, Fixed Point of a New Three-Step Iteration Algorithm under Contractive-Like Operators over Normed Spaces, Abstr. Appl. Anal., Vol. 2013 (2013), Article ID 560258, 9 pages

1.100. Yekini Shehu, Strong convergence theorem for integral equations of Hammerstein type in Hilbert spaces, Appl. Math. Comput., 231 (2014), 140-147

1.101. Secelean, N.-A., Generalized iterated function systems on the space l^\infty(X), J Math Anal Appl 410 (2014), No. 2, pp. 847-858

1.102. N. Hussain, A. Latif, P. Salimi, Best proximity point results for modified Suzuki α-ψ-proximal contractions, Fixed Point Theory Appl. 2014, 2014:10

1.103. N. A. Gibson, B. Forget, On the stability of the Discrete Generalized Multigroup method, Annals of Nuclear Energy, 65 (2014), 421–432

1.104. N. Hussain, M. A. Kutbi, and P. Salimi, Fixed Point Theory in $\alpha$-Complete Metric Spaces with Applications, Abstr. Appl. Anal.  2014 (2014), Article ID 280817, 11 pages

1.105. S. Iemoto, K. Hishinuma and H. Iiduka, Approximate solutions to variational inequality over the fixed point set of a strongly nonexpansive mapping, Fixed Point Theory Appl. 2014, 2014:51  doi:10.1186/1687-1812-2014-51

1.106. S.A. Khuri, A. Sayfy, Variational iteration method: Green’s functions and fixed point iterations perspective, Appl. Math. Lett., Available online 20 February 2014

1.107. H. Akewe, G. Amechi Okeke and A. F Olayi, Strong convergence and stability of Kirk-multistep-type iterative schemes for contractive-type operators, Fixed Point Theory Appl. 2014, 2014:45  doi:10.1186/1687-1812-2014-45

1.108. Singh, N., Jain, R., Coupled fixed point results for weakly related mappings in partially ordered metric spaces, Bull. Iranian Math. Soc., 40 (2014), no. 1, 29-40

1.109. Petruşel, A., Rus, I.A., Serban, M.A., Basic problems of the metric fixed point theory and the relevance of a metric fixed point theorem for a multivalued operator, J. Nonlinear Convex Anal. 15 (2014), no. 3, 493-513

1.110. A. R. Khan, V. Kumar, N. Hussain, Analytical and numerical treatment of Jungck-type iterative schemes, Appl. Math. Comput. 231 (2014) 521–535

1.111. F. Facchinei, J.-S. Pang, G. Scutari, Non-cooperative games with minmax objectives, Computational Optimization and Applications March 2014

1.112. Y. Shehu, Convergence theorems for maximal monotone operators and fixed point problems in Banach spaces, Appl. Math. Computat. 239 (2014) 285–298

1.113. Ram, Jokhan, Equilibrium theory of molecular fluids: Structure and freezing transitions, PHYSICS REPORTS-REVIEW SECTION OF PHYSICS LETTERS  538 (2014), No. 4, 121-185

1.114. Blaszczyk, A., Flueckiger, R., Mueller, T. et al., Convergence behaviour of coupled pressure and thermal networks, COMPEL-THE INTERNATIONAL JOURNAL FOR COMPUTATION AND MATHEMATICS IN ELECTRICAL AND ELECTRONIC ENGINEERING  33 (2014), No. 4 Special Issue: SI 1233-1250

1.115. Faik Gürsoy, Vatan Karakaya, and B. E. Rhoades, Some Convergence and Stability Results for the Kirk Multistep and Kirk-SP Fixed Point Iterative Algorithms, Abstr Appl Anal Volume 2014 (2014), Article ID 806537, 12 pages

1.116. Petko D Proinov, Ivanka A Nikolova, Iterative approximation of fixed points of quasi-contraction mappings in cone metric spaces, J Inequal Appl, 2014:226

1.117. Yair Censor, Andrzej Cegielski, Projection methods: an annotated bibliography of books and reviews, Optimization: A Journal of Mathematical Programming and Operations Research, DOI:10.1080/02331934.2014.957701 Published online: 15 Oct 2014

1.118. Rose, L., Belmega, E. V., Saad, W. et al., Pricing in Heterogeneous Wireless Networks: Hierarchical Games and Dynamics, IEEE TRANS. ON WIRELESS COMMUN.  13 (2014), No. 9, 4985-5001

1.119. J. Harjani, J. Rocha, and K. Sadarangani, α-Coupled Fixed Points and Their Application in Dynamic Programming, Abstr Appl Anal Volume 2014 (2014), Article ID 593645, 4 pages

1.120. Sakurai, Kaito; Iiduka, Hideaki, Acceleration of the Halpern algorithm to search for a fixed point of a nonexpansive mapping, Fixed Point Theory Appl 2014: 202

1.121. Iiduka, Hideaki; Hishinuma, Kazuhiro, Acceleration method combining broadcast and incremental distributed optimization algorithms, SIAM J OPTIM  24 (2014), No. 4, 1840-1863

1.122. Erduran, Ali; Kadelburg, Z.; Nashine, H. K.; et al., A fixed point theorem for (phi, L)-weak contraction mappings on a partial metric space, J Nonlinear Sci Appl 7 (2014), No. 3, 196-204

1.123. F. Gürsoy and V. Karakaya, Some Convergence and Stability Results for Two New Kirk Type Hybrid Fixed Point Iterative Algorithms, J. Function Spaces, Vol. 2014 (2014), Article ID 684191, 8 pages

1.124. Samet, B., Fixed points for alpha-psi contractive mappings with an application to quadratic integral equations, ELECTRONIC J DIFF EQ  Published: JUN 30 2014

1.125. Brzdek, J.; Cadariu, L.; Cieplinski, K., Fixed Point Theory and the Ulam Stability, J FUNCTION SPACES Article Number: 829419   Published: 2014

1.126. Chidume, C. E.; Shehu, Y., Iterative approximation of solutions of generalized equations of hammerstein type, FIXED POINT THEORY 15 (2014), No. 2, 427-440

1.127. Supak Phiangsungnoen, Wutiphol Sintunavarat and Poom Kumam, Fixed point results, generalized Ulam-Hyers stability and well-posedness via α-admissible mappings in b-metric spaces, Fixed Point Theory Appl 2014, 2014:188  doi:10.1186/1687-1812-2014-188

1.128. Erdal Karapınar, Priya Shahi and Kenan Tas, Generalized α-ψ-contractive type mappings of integral type and related fixed point theorems, J Inequal Appl 2014, 2014:160  doi:10.1186/1029-242X-2014-160

1.129. Mınak, G., Helvacı, A., Altun, I., Ćirić type generalized $F$-contractions on complete metric spaces and fixed point results. Filomat 28 (2014), no. 6, 1143–1151.

1.130. Hussain, N.; Karapınar, E.; Sedghi, S.; Shobkolaei, N.; Firouzian, S. Cyclic $(\phi)$-contractions in uniform spaces and related fixed point results. Abstr. Appl. Anal. 2014, Art. ID 976859, 7 pp.

1.131. Izhar Uddin, Sumitra Dalal and Mohammad Imdad, Approximating fixed points for generalized nonexpansive mapping in CAT(0) spaces, J Inequal Appl 2014, 2014:155  doi:10.1186/1029-242X-2014-155

1.132. Rus, Ioan A. The generalized retraction methods in fixed point theory for nonself operators. Fixed Point Theory 15 (2014), no. 2, 559–578.

1.133. Berzig, M., Chandok, S., Khan, M. S., Generalized Krasnoselskii fixed point theorem involving auxiliary functions in bimetric spaces and application to two-point boundary value problem. Appl. Math. Comput. 248 (2014), 323–327.

1.134. Uddin, I., Abdou, A. A. N.; Imdad, M., A new iteration scheme for a hybrid pair of generalized nonexpansive mappings. Fixed Point Theory Appl. 2014, 2014:205, 13 pp.

1.135. Gonca Durmaz, Gülhan Mınak, and Ishak Altun, Fixed Point Results for α-ψ-Contractive Mappings Including Almost Contractions and Applications, Abstr Appl Anal Volume 2014 (2014), Article ID 869123, 10 pages

1.136. Kantrowitz, R., Neumann, M. M., A fixed point approach to the steady state for stochastic matrices. Rocky Mountain J. Math. 44 (2014), no. 4, 1243–1250.

1.137. Qingqing Cheng, Yongfu Su and Jingling Zhang, Convergence theorems for modified generalized f-projections and generalized non expansive mappings, J Inequal Appl 2014, 2014:305  doi:10.1186/1029-242X-2014-305

1.138. Manuel De la Sen and Asier Ibeas, Properties of convergence of a class of iterative processes generated by sequences of self-mappings with applications to switched dynamic systems, J Inequal Appl 2014, 2014:498  doi:10.1186/1029-242X-2014-498

1.139. Fukhar-Ud-Din, Hafiz, Existence and approximation of fixed points in convex metric spaces, Carpathian J Math  30 (2014), No. 2, 175-185

1.140. Mujahid Abbas, Farshid Khojasteh, Common f-endpoint for hybrid generalized multi-valued contraction mappings, Revista de la Real Academia de Ciencias Exactas, Fisicas y Naturales. Serie A. Matematicas September 2014, Volume 108, Issue 2, pp 369-375

1.141. Ahmed El-Sayed Ahmed, Sayed Attia Ahmed, Fixed points by certain iterative schemes with applications, Fixed Point Theory Appl May 2014, 2014:121

1.142. Acar, Ö., G. Durmaz, and G. Minak, Generalized multivalued f-contractions on complete metric spaces, Bull. Iranian Math. Soc. 40 (2014), No. 6, 1469-1478

1.143. Kutbi, M. A., Karapınar, E., Ahmad, J., Azam, A., Some fixed point results for multi-valued mappings in $b$-metric spaces. J. Inequal. Appl. 2014, 2014:126, 11 pp.

1.144. Dutta, H., Some iterated convergence and fixed point theorems in real linear n-normed spaces, Miskolc Math Notes 15 (2014), No. 2, 423-437

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1.198. Shin Min Kang, Hamed H. Alsulami, Arif Rafiq, Abdul Aziz Shahid, S-iteration scheme and polynomiography,  J. Nonlinear Sci. Appl. 8 (2015), 617–627

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1.205. Colombino, Marcello; Summers, Tyler H.; Smith, Roy S., Quadratic Two-Team Games, IEEE 2015 54TH IEEE CONFERENCE ON DECISION AND CONTROL (CDC)   Pages: 4557-4562   Published: 2015

1.206. Micula, Sanda. An iterative numerical method for Fredholm-Volterra integral equations of the second kind. Appl. Math. Comput. 270 (2015), 935–942.

1.207. C. E. Chidume and Y. Shehu, Iterative approximation of solutions of generalized equations of Hammerstein type, Fixed Point Theory 16 (2015), no. 1, 91-102

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1.213. Fukhar-ud-din, H., Convergence of Ishikawa type iteration process for three quasi-nonexpansive mappings in a convex metric space. An. Ştiinţ. Univ. „Ovidius” Constanţa Ser. Mat. 23 (2015), no. 2, 83–92.

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1.216. Micula, S., A fast converging iterative method for Volterra integral equations of the second kind with delayed arguments. Fixed Point Theory 16 (2015), no. 2, 371–380.

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1.285. Brun, Todd A.; Wilde, Mark M., Simulations of Closed Timelike Curves, FOUNDATIONS OF PHYSICS   Volume: 47   Issue: 3   Pages: 375-391   Published: MAR 2017

1.286. Moon, Jun; Basar, Tamer, Linear Quadratic Risk-Sensitive and Robust Mean Field Games, IEEE TRANSACTIONS ON AUTOMATIC CONTROL   Volume: 62   Issue: 3   Pages: 1062-1077   Published: MAR 2017

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1.298. Angelov, Vasil; Kiskinov, Hristo; Zahariev, Andrey; Georgiev, Ljubomir. On a fixed point theorem in uniform spaces and its application to nonlinear Volterra type operators. Fixed Point Theory 18 (2017), no. 1, 47–56.

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1.300. Kafri, H. Q.; Khuri, S. A.; Sayfy, A., A Fixed-Point Iteration Approach for Solving a BVP Arising in Chemical Reactor Theory, CHEMICAL ENGINEERING COMMUNICATIONS   Volume: 204   Issue: 2   Pages: 198-204   Published: 2017

1.301. Mbabazi, Deanroy; Migliaccio, Kati W.; Crane, Jonathan H.; et al., An irrigation schedule testing model for optimization of the Smart irrigation avocado app, AGRICULTURAL WATER MANAGEMENT   Volume: 179   Special Issue: SI   Pages: 390-400   Published: JAN 2017

1.302. Rahmani, M.; Koutsopoulos, H. N.; Jenelius, Erik, Travel time estimation from sparse floating car data with consistent path inference: A fixed point approach, TRANSPORTATION RESEARCH PART C-EMERGING TECHNOLOGIES Vol: 85, 628-643   Published: DEC 2017

1.303. Dong, Qiaoli; Jiang, Dan; Cholamjiak, Prasit; Shehu, Yekini. A strong convergence result involving an inertial forward-backward algorithm for monotone inclusions. J. Fixed Point Theory Appl. 19 (2017), no. 4, 3097–3118.

1.304. Micula, Sanda. On some iterative numerical methods for a Volterra functional integral equation of the second kind. J. Fixed Point Theory Appl. 19 (2017), no. 3, 1815–1824.

1.305. Fard, Omid S.; Bidgoli, T. A. Existence and uniqueness of solutions to the second order fuzzy dynamic equations on time scales. Adv. Difference Equ. 2017, Paper No. 231, 17 pp.

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1.307. Flotterod, Gunnar, A search acceleration method for optimization problems with transport simulation constraints, TRANSPORTATION RESEARCH PART B-METHODOLOGICAL   Volume: 98   Pages: 239-260   Published: APR 2017

1.308. Toscano, Elena; Vetro, Calogero. Admissible perturbations of $\alpha$-$\psi$-pseudocontractive operators: convergence theorems. Math. Methods Appl. Sci. 40 (2017), no. 5, 1438–1447.

1.309. Ţicală, Cristina. Approximating fixed points of asymptotically demicontractive mappings by iterative schemes defined as admissible perturbations. Carpathian J. Math. 33 (2017), no. 3, 381–388.

1.310. Zou, Suli; Hiskens, Ian; Ma, Zhongjing; et al., Consensus-Based Coordination of Electric Vehicle Charging, IEEE CAA Journal Automatica Sinica; Moveo IFAC PAPERSONLINE   Volume: 50   Issue: 1   Pages: 8881-8887   Published: 2017

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1.312. Deori, Luca; Margellos, Kostas; Prandini, Maria, On the connection between Nash equilibria and social optima in electric vehicle charging control games, Conference: 20th World Congress of the International-Federation-of-Automatic-Control (IFAC) Location: Toulouse, FRANCE Date: JUL 09-14, 2017 IFAC PAPERSONLINE   Volume: 50   Issue: 1   Pages: 14320-14325   Published: 2017

1.313. Olgun, Murat; Alyıldız, Tuğçe; Biçer, Özge; Altun, Ishak. Fixed point results for $F$-contractions on space with two metrics. Filomat 31 (2017), no. 17, 5421–5426.

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1.315. Ameer, E.; Arshad, M., Two New Generalizations for F-Contraction on Closed Ball and Fixed Point Theorems with Application, JOURNAL OF MATHEMATICAL EXTENSION 11 (2017), NO. 3, 43-67.

1.316. Garcia-Falset, Jesus; Marino, Giuseppe; Zaccone, Roberta. An explicit midpoint algorithm in Banach spaces. J. Nonlinear Convex Anal. 18 (2017), no. 11, 1933–1952.

1.317. Kafri, H. Q.; Khuri, S. A.; Sayfy, A., Bratu-like equation arising in electrospinning process: a Green’s function fixed-point iteration approach, INTERNATIONAL JOURNAL OF COMPUTING SCIENCE AND MATHEMATICS   Volume: 8  Issue: 4   Pages: 364-373   Published: 2017

1.318. Kocev, Darko; Rakočević, Vladimir. On a theorem of Brian Fisher in the framework of w-distance. Carpathian J. Math. 33 (2017), no. 2, 199–205.

1.319. Mendy, J. T.; Sene, Moustapha; Djitte, Ngalla. Explicit algorithm for Hammerstein equations with bounded, hemi-continuous and monotone mappings. Minimax Theory Appl. 2 (2017), no. 2, 319–343.

1.320. Zhou, Mi; Liu, Xiao-Lan; Radenovic, Stojan, S-gamma-phi-phi-contractive type mappings in S-metric spaces, JOURNAL OF NONLINEAR SCIENCES AND APPLICATIONS 10 (2017), NO. 4, 1613-1639.

1.321. De la Sen, Manuel. About fixed points in $\rm CAT(0)$ spaces under a combined structure of two self-mappings. J. Math. 2017, Art. ID 1470582, 13 pp.

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1.325. Abbas, Mujahid; Nazir, Talat; Aleksić Lampert, Tatjana; Radenović, Stojan. Common fixed points of set-valued $F$-contraction mappings on domain of sets endowed with directed graph. Comput. Appl. Math. 36 (2017), no. 4, 1607–1622.

1.326. Popescu, Ovidiu; Stan, Gabriel. A generalization of Nadler’s fixed point theorem. Results Math. 72 (2017), no. 3, 1525–1534.

1.327. Acar, Özlem. A fixed point theorem for multivalued almost $F_\delta$-contraction. Results Math. 72 (2017), no. 3, 1545–1553.

1.328. Pons, Arion; Gutschmidt, Stefanie, Multiparameter Solution Methods for Semistructured Aeroelastic Flutter Problems. AIAA JOURNAL   Volume: 55   Issue: 10   Pages: 3530-3538   Published: OCT 2017

1.329. Sawangsup, K.; Sintunavarat, W.; Roldán López de Hierro, A. F. Fixed point theorems for $F_{\germ R}$-contractions with applications to solution of nonlinear matrix equations. J. Fixed Point Theory Appl. 19 (2017), no. 3, 1711–1725.

1.330. Olatinwo, Memudu Olaposi. Some non-unique fixed point theorems of Ćirić type using rational-type contractive conditions. Georgian Math. J. 24 (2017), no. 3, 455–461.

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1.333. Wadai, M.; Kılıçman, A. On the two-point boundary value problems using variational-fixed point iterative scheme. Malays. J. Math. Sci. 11 (2017), 137–160.

1.334. Fard, Omid Solaymani; Bidgoli, Tayebeh Aliabdoli; Rivaz, Azim. On existence and uniqueness of solutions to the fuzzy dynamic equations on time scales. Math. Comput. Appl. 22 (2017), no. 1, Paper No. 16, 16 pp.

1.335. Gursoy, F.; Khan, A. R.; Fukhar-ud-din, H. Convergence and data dependence results for quasi-contractive type operators in hyperbolic spaces. Hacet. J. Math. Stat. 46 (2017), no. 3, 373–388.

1.336. Panyanak, Bancha. Approximating endpoints of multi-valued nonexpansive mappings in Banach spaces. J. Fixed Point Theory Appl. 20 (2018), no. 2, Art. 77, 8 pp.

1.337. Yildirimoglu, Mehmet; Kahraman, Osman, Searching for empirical evidence on traffic equilibrium, PLOS ONE   Volume: 13   Issue: 5     Article Number: e0196997   Published: MAY 7 2018

1.338. Shehu, Yekini; Iyiola, Olaniyi. S. Convergence of hybrid viscosity and steepest-descent methods for pseudocontractive mappings and nonlinear Hammerstein equations. Acta Math. Sci. Ser. B (Engl. Ed.) 38 (2018), no. 2, 610–626.

1.339. Georgescu, Flavian; Miculescu, Radu; Mihail, Alexandru. A study of the attractor of a $\varphi$-$\max$-IFS via a relatively new method. J. Fixed Point Theory Appl. 20 (2018), no. 1, Art. 24, 13 pp.

1.340. Ramesh Kumar, D.; Pitchaimani, M. Approximation and stability of common fixed points of Prešić type mappings in ultrametric spaces. J. Fixed Point Theory Appl. 20 (2018), no. 1, Art. 4, 21 pp.

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1.343. De la Sen, M. On Some Convergence Properties of the Modified Ishikawa Scheme for Asymptotic Demicontractive Self-Mappings with Matricial Parameterizing Sequences. J. Math. 2018, Art. ID 3840784, 13 pp.

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1.345. Ullah, Asmat; Khan, Israr Ali; Mehmood, Nayyar, Fixed Point and Common Fixed Point Results of D-F-Contractions via Measure of Non-compactness with Applications, COMMUNICATIONS IN MATHEMATICS AND APPLICATIONS   Volume: 9   Issue: 1   Special Issue: SI   Pages: 53-62

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1.347. Ahmad, Jamshaid; Al-Mazrooei, Abdullah Eqal. Common fixed point theorems for multivalued mappings on metric spaces with a directed graph. Bull. Math. Anal. Appl. 10 (2018), no. 1, 26—37

1.348. Gürsoy, Faik; Khan, Abdul Rahim; Ertürk, Müzeyyen; Karakaya, Vatan. Convergence and data dependency of normal-$S$ iterative method for discontinuous operators on Banach space. Numer. Funct. Anal. Optim. 39 (2018), no. 3, 322–345.

1.349. Ullah, Kifayat; Arshad, Muhammad, Numerical Reckoning Fixed Points for Suzuki’s Generalized Nonexpansive Mappings via New Iteration Process, FILOMAT Volume: 32   Issue: 1   Pages: 187-196   Published: 2018

1.350. Barache, Bahia; Arab, Idir; Dahmani, Abdelnasser, Exponential inequalities for Mann’s iterative scheme with functional random errors, SEQUENTIAL ANALYSIS-DESIGN METHODS AND APPLICATIONS   Volume: 37   Issue: 1   Pages: 18-30   Published: 2018

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1.360. Amer, M.; Busson, A.; Lassous, I. G. Association Optimization in Wi-Fi Networks based on the Channel Busy Time Estimation. IFIP NETWORKING CONFERENCE (IFIP NETWORKING) AND WORKSHOPS   Pages: 298-306   Published: 2018

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1.362. Ilchev, A. On an Application of Coupled Best Proximity Points Theorems for Solving Systems of Linear Equations. Book Series: AIP Conference Proceedings   Volume: 2048     Article Number: UNSP 050003   Published: 2018

1.363. Ilchev, A. Error Estimates for Approximating Best Proximity Points for Kannan Cyclic Contractive Maps. Book Series: AIP Conference Proceedings   Volume: 2048     Article Number: UNSP 050002   Published: 2018

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1.367. Carli, R.; Dotoli, M. Distributed Control for Waterfilling of Networked Control Systems with Coupling Constraints. IEEE Conference On Decision And Control (CDC)   Book Series: IEEE Conference on Decision and Control   Pages: 3710-3715   Published: 2018

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1.374. Zhang, Bing; Zhang, Yu, An Individual Differentiated Coexisting Mechanism for Multiple Wireless Body Area Networks Based on Game Theory. IEEE ACCESS   Volume: 6     Published: 2018

1.375. Usurelu, G. I.; Postolache, M. Convergence Analysis for a Three-Step Thakur Iteration for Suzuki-Type Nonexpansive Mappings with Visualization. SYMMETRY-BASEL   Volume: 11   Issue: 12     Article Number: 1441   Published: DEC 2019

1.376. Bouza-Herrera, Carlos N.; Allende-Alonso, Sira M.; Vishwakarma, Gajendra K.; Singh, Neha. Estimation of optimum sample size allocation: an illustration with body mass index for evaluating the effect of a dietetic supplement. Int. J. Biomath. 12 (2019), no. 8, 1950086, 12 pp.

1.377. Micula, Sanda, On Some Iterative Numerical Methods for Mixed Volterra-Fredholm Integral Equations. SYMMETRY-BASEL   Volume: 11   Issue: 10     Article Number: 1200   Published: OCT 2019

1.378. Li, Xiaoli; Rui, Hongxing; Chen, Shuangshuang. A fully conservative block-centered finite difference method for simulating Darcy-Forchheimer compressible wormhole propagation. Numer. Algorithms 82 (2019), no. 2, 451–478.

1.379. Okeke, Godwin Amechi. Convergence analysis of the Picard-Ishikawa hybrid iterative process with applications. Afr. Mat. 30 (2019), no. 5-6, 817–835.

1.380. Sherson, T.; Heusdens, R.; Kleijn, W. B, On the Distributed Method of Multipliers for Separable Convex Optimization Problems. IEEE Transactions On Signal And Information Processing Over Networks   Volume: 5   Issue: 3   Pages: 495-510   Published: SEP 2019

1.381. Hishinuma, K.; Iiduka, H. Incremental and Parallel Machine Learning Algorithms With Automated Learning Rate Adjustments. FRONTIERS IN ROBOTICS AND AI   Volume: 6     Article Number: 77   Published: AUG 27 2019

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1.383. Wang, Chao. Approximating fixed points of nonlinear mappings in convex metric space. Thai J. Math. 17 (2019), no. 2, 379–387.

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1.385. Deori, Luca; Margellos, Kostas; Prandini, Maria. Regularized Jacobi Iteration for Decentralized Convex Quadratic Optimization With Separable Constraints. IEEE Transactions On Control Systems Technology   Volume: 27   Issue: 4   Pages: 1636-1644   Published: JUL 2019

1.386. Tang, Yan; Bao, Zhiqing. New semi-implicit midpoint rule for zero of monotone mappings in Banach spaces. Numer. Algorithms 81 (2019), no. 3, 853–878.

1.387. Chauhan, Surjeet Singh; Imdad, Mohammad; Kaur, Gurjeet; et al. Some fixed point theorems for S-F-contraction in complete fuzzy metric spaces. Afrika Matematika   Volume: 30   Issue: 3-4   Pages: 651-662   Published: JUN 2019

1.388. Khuri, S. A.; Sayfy, A. A fixed point iteration method using Green’s functions for the solution of nonlinear boundary value problems over semi-Infinite intervals. International Journal Of Computer Mathematics  https://doi.org/10.1080/00207160.2019.1615618

1.389. Paccagnan, Dario; Gentile, Basilio; Parise, Francesca; et al. Nash and Wardrop Equilibria in Aggregative Games With Coupling Constraints. IEEE Transactions On Automatic Control   Volume: 64   Issue: 4   Pages: 1373-1388   Published: APR 2019

1.390. Wang, Chao; Li, Xueli; Huang, Pengkun. On the error estimation and T-stability of the Ishikawa iteration for strongly demicontractive mappings. J. Inequal. Appl. 2019, Paper No. 75, 12 pp.

1.391. Pitea, Ariana, Best Proximity Results on Dualistic Partial Metric Spaces. SYMMETRY-BASEL   Volume: 11   Issue: 3     Article Number: 306   Published: MAR 1 2019

1.392. Tajeddini, M. A.; Kebriaei, H. A Mean-Field Game Method for Decentralized Charging Coordination of a Large Population of Plug-in Electric Vehicles. IEEE Systems Journal   Volume: 13   Issue: 1   Pages: 854-863   Published: MAR 2019

1.393. Górnicki, Jarosław. Remarks on asymptotic regularity and fixed points. J. Fixed Point Theory Appl. 21 (2019), no. 1, Art. 29, 20 pp.

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1.395. Gibali, Aviv; Shehu, Yekini. An efficient iterative method for finding common fixed point and variational inequalities in Hilbert spaces. Optimization 68 (2019), no. 1, 13–32.

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1.397. Uddin, Izhar; Ali, Javid; Rakocevic, V. Some convergence theorems for new iteration scheme in CAT(0) spaces. Miskolc Math. Notes 20 (2019)   Issue: 2   Pages: 1285-1297

1.398. Nguyen Cong Luong; Wang, Ping; Niyato, Dusit; et al. Applications of Economic and Pricing Models for Resource Management in 5G Wireless Networks: A Survey. IEEE Communications Surveys And Tutorials   v. 21   Issue: 4   Pages: 3298-3339   Published: 2019

1.399. Dogan, K. A comparative study on some recent iterative schemes. Journal Of Nonlinear And Convex Analysis   Volume: 20   Issue: 11   Special Issue: SI   Pages: 2411-2423   Published: 2019

1.400. Hishinuma, Kazuhiro; Iiduka, H. Convergence analysis of incremental and parallel line search subgradient methods in Hilbert space. Journal Of Nonlinear And Convex Analysis   Volume: 20   Issue: 9   Special Issue: SI   Pages: 1937-1947   Published: 2019

1.401. Shukla, D. P.; Tiwari, V. Fixed point algorithms using iteration technique. Journal Of Interdisciplinary Mathematics  Volume: 22   Issue: 4   Pages: 581-592   Published: 2019

1.402. Atiponrat, Watchareepan; Dangskul, Supreedee; Khemphet, Anchalee. Coincidence point theorems for KC-contraction mappings in $JS$-metric spaces endowed with a directed graph. Carpathian J. Math. 35 (2019), no. 3, 263–272.

1.403. Chidume, C. E.; Adamu, A.; Okereke, L. C. Approximation of solutions of Hammerstein equations with monotone mappings in real Banach spaces. Carpathian J. Math. 35 (2019), no. 3, 305–316.

1.404. Zou, Suli; Warrington, Joseph; Lygeros, John, Game-theoretic robust energy coordination for a neighbourhood of smart homes. 18TH European Control Conference (ECC)   Pages: 3402-3407   Published: 2019

1.405. Tajeddini, M. A.; Kebriaei, H.; Glielmo, L. Decentralized Charging Coordination of Plug-in Electric Vehicles Based on Reverse Stackelberg Game, 18TH European Control Conference (ECC)   Pages: 3414-3419   Published: 2019

1.406. Rus, Ioan A. Convergence results for fixed point iterative algorithms in metric spaces. Carpathian J. Math. 35 (2019), no. 2, 209–220.

1.407. Şahin, Aynur. Some new results of M-iteration process in hyperbolic spaces. Carpathian J. Math. 35 (2019), no. 2, 221–232.

1.408. Frick, Damian; Georghiou, Angelos; Jerez, Juan L.; Domahidi, Alexander; Morari, Manfred. Low-complexity method for hybrid MPC with local guarantees. SIAM J. Control Optim. 57 (2019), no. 4, 2328–2361.

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5.103. Ansari, A. H.; Moeini, B.; Yildirim, I; et al. Coupled fixed point theorems for rational type contractions via C-class functions. International Journal Of Nonlinear Analysis And Applications   Volume: 10   Issue: 1   Pages: 77-98   Published: SUM-FAL 2019

5.104. Samei, M. E. Convergence of an Iterative Scheme for Multifunctions on Fuzzy Metric Spaces. Sahand Commun. Math. Anal. 15 (2019) no. 1, 91-106.

5.105. Zlatanov, Boyan. A variational principle and coupled fixed points. J. Fixed Point Theory Appl. 21 (2019), no. 2, Art. 69, 13 pp.

5.106. Petruşel, Adrian; Petruşel, Gabriela. Coupled fractal dynamics via Meir-Keeler operators. Chaos Solitons Fractals 122 (2019), 206–212.

5.107. Aydi, H.; Rashid, T.; Khan, Q. H.; et al. Fixed Point Results Using F-t-Contractions in Ordered Metric Spaces Having t-Property. Symmetry-Basel 11 (2019), no. 3 Article Number: 313

5.108. Dhage, B. C. A coupled hybrid fixed point theorem involving the sum of two coupled operators in a partially ordered Banach space with applications. Tamkang J. Math. 50 (2019) no. 1  1-36

5.109. Hazarika, B.; Arab, R.; Kumam, P. Coupled fixed point theorems in partially ordered metric spaces via mixed $g$-monotone property. J. Fixed Point Theory Appl. 21 (2019), no. 1, Art. 1, 19 pp.

5.110. Dhage, B. C. Coupled and mixed coupled hybrid fixed point principles in a partially ordered Banach algebra and PBVPs of nonlinear coupled quadratic differential equations. Differ. Equ. Appl. 11 (2019), no. 1, 1–85.

5.111. Li, Jinlu; Petrusel, A. Extended coupled fixed point problems for set-valued mappings on partially ordered Banach spaces and their applications to systems of hammerstein integral equations. J. Nonlinear Convex Anal. 20 (2019), no. 11 SI, 2321-2333.

5.112. Petruşel, Adrian; Petruşel, Gabriela. Fixed points, coupled fixed points and best proximity points for cyclic operators. J. Nonlinear Convex Anal. 20 (2019), no. 8, 1637–1646.

5.113. Petruşel, Adrian; Petruşel, Gabriela; Yao, Jen-Chih. Coupled fixed point theorems in quasimetric spaces without mixed monotonicity. Carpathian J. Math. 35 (2019), no. 2, 185–192.

5.114. Samei, M. E. Some Fixed Point Results on Intuitionistic Fuzzy Metric Spaces with a Graph. Sahand Communications In Mathematical Analysis 13 (2019) no. 1, 141-152.

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6.5. Samet, B., Vetro, C., Berinde mappings in orbitally complete metric spaces, Chaos, Solitons Fractals, 44 (2011), No. 12, 1075-1079

6.6. Bogale, TE; Vandendorpe, L, Sum MSE Optimization for Downlink Multiuser MIMO Systems with per Antenna Power Constraint: Downlink-Uplink Duality Approach, 2011 IEEE 22nd International Symposium on Personal Indoor and Mobile Radio Communications (PIMRC), 2035-2039; 2011

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6.8. Shatanawi, Wasfi; Nashine, Hemant Kumar, A generalization of Banach’s contraction principle for nonlinear contraction in a partial metric space, J Nonlinear Sci Appl 5 (2012), No. 1 Special Issue, 37-43

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6.15. Duran Turkoglu and Vildan Ozturk, Common Fixed Point Results for Four Mappings on Partial Metric Spaces, Abstr. Appl. Anal., Volume 2012 (2012), Article ID 190862, 11 pages doi:10.1155/2012/190862R

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6.48. N. Hussain, P. Salimi, V. Parvaneh, Fixed point results for various contractions in parametric and fuzzy b-metric spaces, J. Nonlinear Sci. Appl. 8 (2015), 719-739

6.49. Jianhua Chen, Xianjiu Huang, Fixed point theorems for fuzzy mappings in metric spaces with an application, J. Inequal. Appl. 2015, 2015:78

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6.51. Khan, M. S.; Berzig, M.; Chandok, S. Fixed point theorems in bimetric space endowed with binary relation and applications. Miskolc Math. Notes 16 (2015), no. 2, 939–951.

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7.37. M. Abbas, F. Khojasteh, Common $f$-endpoint for hybrid generalized multi-valued contraction mappings, Rev. R. Acad. Cienc. Exactas Fís. Nat. Ser. A Math. RACSAM, November 2012 DOI 10.1007/s13398-012-0107-1

7.38. Gu, Feng. Strong convergence of parallel iterative algorithm with mean errors for two finite families of Ćirić quasi-contractive operators. Abstr. Appl. Anal. 2012, Art. ID 626547, 10 pp.

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7.42. Yekini Shehu, Strong convergence theorem for integral equations of Hammerstein type in Hilbert spaces, Appl. Math. Comput., 231 (2014), 140-147

7.43. Wei-Qi Deng, A modified Picard-Mann hybrid iterative algorithm for common fixed points of countable families of nonexpansive mappings, Fixed Point Theory Appl. 2014, 2014:58  doi:10.1186/1687-1812-2014-58

7.44. Supak Phiangsungnoen and Poom Kumam, Generalized Ulam-Hyers stability and well-posedness for fixed point equation via α-admissibility, J Inequal Appl 2014, 2014:418  doi:10.1186/1029-242X-2014-418

7.45. Dogan, Kadri; Karakaya, Vatan, On the Convergence and Stability Results for a New General Iterative Process, Sci. World J. Article Number: 852475 Published: 2014

7.46. Chidume, C. E.; Shehu, Y., Iterative approximation of solutions of generalized equations of hammerstein type, FIXED POINT THEORY 15 (2014), No. 2, 427-440

7.47. De la Sen, Manuel; Ibeas, Asier. Properties of convergence of a class of iterative processes generated by sequences of self-mappings with applications to switched dynamic systems. J. Inequal. Appl. 2014, 2014:498, 22 pp.

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7.49. Abbas, Mujahid; Khojasteh, Farshid. Common $f$-endpoint for hybrid generalized multi-valued contraction mappings. Rev. R. Acad. Cienc. Exactas Fís. Nat. Ser. A Mat. RACSAM 108 (2014), no. 2, 369–375.

7.50. Karapınar, Erdal; Shahi, Priya; Tas, Kenan. Generalized $\alpha$-$\psi$-contractive type mappings of integral type and related fixed point theorems. J. Inequal. Appl. 2014, 2014:160, 18 pp.

7.51. Akewe, Hudson; Okeke, Godwin Amechi; Olayiwola, Adekunle F. Strong convergence and stability of Kirk-multistep-type iterative schemes for contractive-type operators. Fixed Point Theory Appl. 2014, 2014:45, 24 pp.

7.52. Mujahid Abbas, Farshid Khojasteh, Common f-endpoint for hybrid generalized multi-valued contraction mappings, Revista de la Real Academia de Ciencias Exactas, Fisicas y Naturales. Serie A. Matematicas September 2014, Volume 108, Issue 2, pp 369-375

7.53. Almeida, Ángel; Roldán-López-de-Hierro, Antonio-Francisco; Sadarangani, Kishin. On a fixed point theorem and its application in dynamic programming. Appl. Anal. Discrete Math. 9 (2015), no. 2, 221–244.

7.54. Shahi, P., Kaur, J., Bhatia, S.S., Fixed point theorems for α-ψ-contractive type mappings of integral type with applications, J. Nonlinear Convex Anal. 16 (2015), no. 4, 745-760

7.55. C. E. Chidume and Y. Shehu, Iterative approximation of solutions of generalized equations of Hammerstein type, Fixed Point Theory 16 (2015), no. 1, 91-102

7.56. Priya Shahi, Jatinderdeep Kaur, and S. S. Bhatia, Coincidence and Common Fixed Point Results for Generalized α-ψContractive Type Mappings with Applications, Bull. Belg. Math. Soc. Simon Stevin Volume 22, Number 2 (2015), 299-318.

7.57. Okeke, G. A., Kim, J. K., Convergence and summable almost $T$-stability of the random Picard-Mann hybrid iterative process. J. Inequal. Appl. 2015, 2015:290, 14 pp.

7.58. Redjel, Najeh; Dehici, Abdelkader; Karapınar, Erdal; Erhan, İnci M. Fixed point theorems for $(\alpha,\psi)$-Meir-Keeler-Khan mappings. J. Nonlinear Sci. Appl. 8 (2015), no. 6, 955–964.

7.59. Kang, S. M.; Ali, F.; Rafiq, A.; Kwun, Y. C.; Jabeen, S., On the convergence of Mann and Ishikawa type iterations in the class of quasi contractive operators. J. Comput. Anal. Appl. 21 (2016), no. 3, 451–459.

7.60. Redjel, Najeh; Dehici, Abdelkader; Erhan, İnci M. A fixed point theorem for Meir-Keeler type contraction via Gupta-Saxena expression. Fixed Point Theory Appl. 2015, 2015:115, 9 pp.

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7.63. Shobkolaei, Nabi; Sedghi, Shaban. Suzuki-type fixed point results for E-contractive maps in uniform spaces. Thai J. Math. 14 (2016), no. 3, 575–583.

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7.65. Olatinwo, Memudu Olaposi. Some non-unique fixed point theorems of Ćirić type using rational-type contractive conditions. Georgian Math. J. 24 (2017), no. 3, 455–461.

7.66. Okeke, Godwin Amechi; Abbas, Mujahid. A solution of delay differential equations via Picard-Krasnoselskii hybrid iterative process. Arab. J. Math. (Springer) 6 (2017), no. 1, 21–29.

7.67. Jacob, G. K.; Postolache, M.; Marudai, M.; Raja, V. Norm convergence iterations for best proximity points of non-self non-expansive mappings. Politehn. Univ. Bucharest Sci. Bull. Ser. A Appl. Math. Phys. 79 (2017), no. 1, 49–56.

7.68. Karapınar, Erdal; Dehici, Abdelkader; Redjel, Nadjeh. On some fixed points of $\alpha$-$\psi$ contractive mappings with rational expressions. J. Nonlinear Sci. Appl. 10 (2017), no. 4, 1569–1581.

7.69. Beg, Ismat; Pathak, Hemant Kumar. Coincidence point with application to stability of iterative procedure in cone metric spaces. Appl. Appl. Math. 13 (2018), no. 2, 1018–1038.

7.70. Wattanataweekul, Manakorn. Approximating common fixed points for two $G$-asymptotically nonexpansive mappings with directed grahps. Thai J. Math. 16 (2018), no. 3, 817–830.

7.71. Shehu, Y.; Iyiola, Olaniyi. S. Convergence of hybrid viscosity and steepest-descent methods for pseudocontractive mappings and nonlinear Hammerstein equations. Acta Math. Sci. Ser. B (Engl. Ed.) 38 (2018), no. 2, 610–626.

7.72. Suparatulatorn, Raweerote; Cholamjiak, Watcharaporn; Suantai, Suthep. A modified S-iteration process for G-nonexpansive mappings in Banach spaces with graphs. Numer. Algorithms 77 (2018), no. 2, 479–490.

7.73. Okeke, Godwin Amechi. Convergence analysis of the Picard-Ishikawa hybrid iterative process with applications. Afr. Mat. 30 (2019), no. 5-6, 817–835.

7.74. Sridarat, P.; Suparaturatorn, R.; Suantai, S.; Cho, Y. J. Convergence analysis of SP-iteration for $G$-nonexpansive mappings with directed graphs. Bull. Malays. Math. Sci. Soc. 42 (2019), no. 5, 2361–2380.

7.75. Thianwan, T.; Yambangwai, D. Convergence analysis for a new two-step iteration process for G-nonexpansive mappings with directed graphs. J. Fixed Point Theory Appl. 21 (2019), no. 2, Art. 44, 16 pp.

7.76. Sattari Shajari, P.; Shidfar, A. Application of weighted homotopy analysis method to solve an inverse source problem for wave equation. Inverse Probl. Sci. Eng. 27 (2019), no. 1, 61–88.

7.77. Okeke, Godwin Amechi. Random fixed point theorems in certain Banach spaces. J. Nonlinear Convex Anal. 20 (2019), no. 10, 2155–2170.

7.78. Kumar, Manoj; Araci, Serkan. Common fixed point theorems for generalized $G$-$\eta$-$\chi$-contractive type mappings with applications. Bol. Soc. Parana. Mat. (3) 37 (2019), no. 1, 9–20.

7.79. Goswami, N.; Haokip, N.; Mishra, V. N. An extended s-iteration scheme for g-contractive type mappings in b-metric spaces with graph. Int. J. Anal. Appl. 18 (2020), no. 1, 33-49

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8.3. M. Jleli, V. Čojbašić Rajić, B. Samet, C. Vetro, Fixed point theorems on ordered metric spaces and applications to nonlinear elastic beam equations, J. Fixed Point Theory Appl. August 2012

8.4. M. Jain, K. Tas, S. Kumar and N. Gupta, Coupled common fixed point results involving a (\Phi,\Psi)-contractive condition for mixed g-monotone operators in partially ordered metric spaces, J. Ineq. Appl. 2012, 2012:285

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8.8. Samet, B., Karapinar, E., Aydi, H., Rajić, V.C., Discussion on some coupled fixed point theorems, Fixed Point Theory Appl. 2013, art. no. 50

8.9. Phakdi Charoensawan, Tripled coincidence point theorems for a φ-contractive mapping in a complete metric space without the mixed g-monotone property, Fixed Point Theory Appl. 2013, 2013:252  doi:10.1186/1687-1812-2013-252

8.10. Z. Mustafa, J. R. Roshan and V. Parvaneh, Existence of a tripled coincidence point in ordered Gb-metric spaces and applications to a system of integral equations, J. Ineq. Appl. 2013, 2013:453  doi:10.1186/1029-242X-2013-453

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8.12. R. P. Agarwal, Z. Kadelburg and S. Radenović, On coupled fixed point results in asymmetric G-metric spaces, J. Ineq. Appl. 2013, 2013:528  doi:10.1186/1029-242X-2013-528

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8.22. Shatanawi, W., Postolache, M., Mustafa, Z., Tripled and coincidence fixed point theorems for contractive mappings satisfying $\Phi$-maps in partially ordered metric spaces. An. Ştiinţ. Univ. „Ovidius” Constanţa Ser. Mat. 22 (2014), no. 3, 179–203.

8.23. Erhan, İ. M., Karapınar, E., Roldán-López-de-Hierro, A.-F., Shahzad, N., Remarks on Coupled coincidence point results for a generalized compatible pair with applications’. Fixed Point Theory Appl. 2014, 2014:207, 10 pp.

8.24. S. A. Al-Mezel, H. H. Alsulami, E. Karapinar, and Antonio-Francisco Roldán López-de-Hierro, Discussion on „Multidimensional Coincidence Points” via Recent Publications, Abstr Appl Anal, Volume 2014, Article ID 287492, 13 pages

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8.47. Petrusel, A.; Petrusel, G.; Samet, B.; et al., Coupled fixed point theorems for symmetric contractions in b-metric spaces with applications to operator equation systems, Fixed Point Theory 17 (2016), no. 2, 457-475

8.48. Deshpande, B.; Handa, A.; Deepmala. Using implicit relation to prove common coupled fixed point theorems for two hybrid pairs of mappings. TWMS J. Appl. Eng. Math. 6 (2016), no. 1, 30–46.

8.49. Kir, Mehmet; Kiziltunc, Hukmi, An extended coupled coincidence point theorem and related results, SIGMA JOURNAL OF ENGINEERING AND NATURAL SCIENCES-SIGMA MUHENDISLIK VE FEN BILIMLERI DERGISI 34 (2016), no. 4, 517-525

8.50. Deshpande, B.; Handa, A. Huge coupled coincidence point theorem for generalized compatible pair of mappings with applications. J. Korean Soc. Math. Educ. Ser. B Pure Appl. Math. 23 (2016), no. 1, 73–96.

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8.52. Yang, He; Agarwal, Ravi P.; Nashine, Hemant K.; Liang, Yue. Fixed point theorems in partially ordered Banach spaces with applications to nonlinear fractional evolution equations. J. Fixed Point Theory Appl. 19 (2017), no. 3, 1661–1678.

8.53. Kir, Mehmet; Yolacan, Esra; Kiziltunc, Hukmi. Coupled fixed point theorems in complete metric spaces endowed with a directed graph and application. Open Math. 15 (2017), no. 1, 734–744.

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8.55. Yolacan, E.; Kiziltunc, H. The New Approach for Some Coupled Fixed Point Results. Communications In Mathematics And Applications 8 (2017), no. 3, 253-270

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8.57. Sang, Yanbin. Fixed point results for generalized contractive mappings involving altering distance functions on complete quasi-metric spaces and applications. J. Nonlinear Sci. Appl. 10 (2017), no. 4, 1377–1398.

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8.60. Hussain, S.; Sarwar, Muhammad; Li, Yongjin. $n$-tupled fixed point results with rational type contraction in $b$-metric spaces. Eur. J. Pure Appl. Math. 11 (2018), no. 1, 331–351.

8.61. Charoensawan, P. Tripled coincidence point theorems with $M$-invariant set for a $\alpha$-$\psi$-contractive mapping in partially metric spaces. Thai J. Math. 16 (2018), no. 1, 121–138.

8.62. Tang, Yanxia; Guan, Jinyu; Mei, Rui; Xu, Yongchun; Su, Yongfu. System of multivariate pseudo-contractive operator equations and the existence of solutions. J. Fixed Point Theory Appl. 20 (2018), no. 2, Art. 56, 26 pp.

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8.64. Darwish, M. A.; Sadarangani, K. On generalized coupled fixed points with applications to the solvability of coupled systems of nonlinear quadratic integral equations. Fixed Point Theory 19 (2018), no. 2, 527–544.

8.65. Chaobankoh, T.; Charoensawan, P. Common tripled fixed point theorems for $\psi$-Geraghty-type contraction mappings endowed with a directed graph. Thai J. Math. 17 (2019), no. 1, 11–30.

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9.21. Shatanawi, W., Postolache, M., Coincidence and fixed point results for generalized weak contractions in the sense of Berinde on partial metric spaces, Fixed Point Theory Appl. 2013, art. no. 54

9.22. Abbas, M., Altun, I., Romaguera, S., Common fixed points of Ćirić-type contractions on partial metric spaces, Publ. Math. Debrecen 82 (2013), No. 2, 425-438

9.23. W. Shatanawi, Reza Saadati and Choonkil Park, Almost contractive coupled mapping in ordered complete metric spaces, J. Ineq. Appl. 2013, 2013:565  doi:10.1186/1029-242X-2013-565

9.24. J. R. Roshan, V. Parvaneh, S. Sedghi, N. Shobkolaei and W. Shatanawi, Common fixed points of almost generalized (ψ, φ) s-contractive mappings in ordered b-metric spaces, Fixed Point Theory Appl. 2013, 2013:159  doi:10.1186/1687-1812-2013-159

9.25. N. Hussain, V. Parvaneh, J. R. Roshan and Z. Kadelburg, Fixed points of cyclic weakly (ψ,φ,L,A,B)-contractive mappings in ordered b-metric spaces with applications, Fixed Point Theory Appl. 2013, 2013:256  doi:10.1186/1687-1812-2013-256

9.26. H. Aydi, S. H. Amor, and E. Karapinar, Some Almost Generalized (\Phi, \Psi)-Contractions in G-Metric Spaces, Abstr. Appl. Anal. Volume 2013 (2013), Article ID 165420, 11 pages

9.27. A. Amini-Harandi, M. Fakhar, H. R. Hajisharifi and N. Hussain, Some new results on fixed and best proximity points in preordered metric spaces, Fixed Point Theory Appl. 2013, 2013:263

9.28. F. Shaddad, M. Noorani, S. M Alsulami, Common fixed-point results for generalized Berinde-type contractions which involve altering distance functions, Fixed Point Theory Appl. 2014, 2014:24

9.29. S. Rathee, A. Kumar, Some common fixed-point and invariant approximation results with generalized almost contractions, Fixed Point Theory Appl. 2014, 2014:23

9.30. N. Hussain,1 M. A. Kutbi, S. Khaleghizadeh, and P. Salimi, Discussions on Recent Results for \alpha-\phi-Contractive Mappings, Abstr. Appl. Anal., Vol. 2014 (2014), Article ID 456482, 13 pages

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9.33. Zead Mustafa, Vahid Parvaneh, Jamal Rezaei Roshan and Zoran Kadelburg, b 2 -Metric spaces and some fixed point theorems, Fixed Point Theory Appl 2014, 2014:144

9.34. Seong-Hoon Cho, Fixed Point Theorems for Ćirić-Berinde Type Contractive Multivalued Mappings, Abstr Appl Anal Article ID 768238 Accepted 28 October 2014

9.35. Latif, A., Roshan, J. R., Parvaneh, V., Hussain, N., Fixed point results via $\alpha$-admissible mappings and cyclic contractive mappings in partial $b$-metric spaces. J. Inequal. Appl. 2014, 2014:345, 26 pp.

9.36. Durmaz, G.; Mınak, G.; Altun, I. Fixed point results for $\alpha$-$\psi$-contractive mappings including almost contractions and applications. Abstr. Appl. Anal. 2014, Art. ID 869123, 10 pp.

9.37. Savita Rathee, Anil Kumar, and Kenan Tas, Invariant Approximation Results via Common Fixed Point Theorems for Generalized Weak Contraction Maps, Abstr Appl Anal Volume 2014 (2014), Article ID 752107, 11 pages

9.38. Reza Allahyari, Reza Arab and Ali Shole Haghighi, A generalization on weak contractions in partially ordered b-metric spaces and its application to quadratic integral equations, J Inequal Appl 2014, 2014:355 doi:10.1186/1029-242X-2014-355

9.39. Abbas, M., Jong Kyu Kim, and Talat N., Common Fixed Point of Mappings Satisfying Almost Generalized Contractive Condition in Partially Ordered G-Metric Spaces, J. Comput. Anal. Appl. 19 (2015), No. 1

9.40. D. Paesano and P. Vetro, Fixed points and completeness on partial metric spaces, Miskolc Math. Notes Vol. 16 (2015), No. 1, pp. 369–383

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9.42. O. Popescu, A new type of contractions that characterizes metric completeness, Carpathian J. Math.31 (2015), No. 3, 381-387

9.43. Acar, Özlem; Altun, Ishak; Durmaz, Gonca. A fixed point theorem for new type contractions on weak partial metric spaces. Vietnam J. Math. 43 (2015), no. 3, 635–644.

9.44. Beloul, S. Common fixed point theorems for multi-valued contractions satisfying generalized condition (B) on partial metric spaces. Facta Univ. Ser. Math. Inform. 30 (2015), no. 5, 555–566.

9.45. George, R.; Reshma, K. P.; Padmavati, A. Fixed point theorems for cyclic contractions in b-metric. Journal Of Nonlinear Functional Analysis Article Number: 5 Published: 2015

9.46. Hussain, N., Arshad, M., Abbas, M., Hussain, A., Generalized dynamic process for generalized (f, L)-almost F-contraction with applications, Journal of Nonlinear Science and Applications, 9 (2016), No. 4, 1702-1715

9.47. Boriwan, P.; Petrot, N.; Suantai, S. Fixed point theorems for Prešić almost contraction mappings in orbitally complete metric spaces endowed with directed graphs. Carpathian J. Math. 32 (2016), no. 3, 303–313.

9.48. Dinarvand, Mina. Fixed points for generalized Geraghty contractions of Berinde type on partial metric spaces. Appl. Math. E-Notes 16 (2016), 176–190.

9.49. Hussain, Aftab; Arshad, Muhammad; Abbas, Mujahid. New type of fixed point result of F-contraction with applications. J. Appl. Anal. Comput. 7 (2017), no. 3, 1112–1126.

9.50. Kutbi, M. A.; Rathee, Savita; Kumar, Anil. Common fixed points for almost contractions with altering distance functions. J. Nonlinear Convex Anal. 18 (2017), no. 8, 1435–1457.

9.51. Hussain, N.; Hezarjaribi, M.; Salimi, P. Global optimal solutions for hybrid Geraghty-Suzuki proximal contractions. J. Math. Anal. 9 (2018), no. 4, 10–27.

9.52. Shahkoohi, R. J.; Bagheri, Z. Rational Geraghty Contractive Mappings and Fixed Point Theorems in Ordered b(2)-metric Spaces. Sahand Commun. Math. Anal. 13 (2019), no. 1, 179-212

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10.3. Madalina Pacurar, Approximating common fixed points of Presic-Kannan type operators by a multi-step iterative method, An. St. Univ. Ovidius Constanta, 17 (2009), No. 1, 153–168

10.4. Petko D. Proinov, New general convergence theory for iterative processes and its applications to Newton–Kantorovich type theorems, J. Complexity 26 (2010) 3-42

10.5. M. Abbas, P. Vetro and S. H. Khan, On ﬁxed points of Berinde’s contractive mappings in cone metric spaces, Carpathian J. Math.26 (2010), No. 2, 121–133

10.6. Samet, B., Vetro, C., Berinde mappings in orbitally complete metric spaces, Chaos, Solitons Fractals, 44 (2011), No. 12, 1075-1079

10.7. Morales, J.R., Rojas, E.M., Coincidence points for multivalued mappings, An. Ştiinţ. Univ. “Ovidius’’ Constanţa Ser. Mat., 19 (2011), No. 3, 137-150

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10.10. M. S. Khan; M. Berzig; B. Samet, Some convergence results for iterative sequences of Presic type and applications, Adv. Difference Equ. 2012, 2012:38 doi:10.1186/1687-1847-2012-38

10.11. W. Shatanawi, Some fixed point results for a generalized w-weak contraction mappings in orbitally metric spaces, Chaos, Solitons & Fractals 45 (2012) 520–526

10.12. I. Altun, O. Acar, Fixed point theorems for weak contractions in the sense of Berinde on partial metric spaces, Topology Appl. 159 (2012) No. 10-11, 2642-2648

10.13. F. Bojor, Fixed points of Bianchini mappings in metric spaces endowed with a graph, Carpathian J. Math.28 (2012), No. 2, 207-214

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10.15. Shatanawi, W., Postolache, M., Coincidence and fixed point results for generalized weak contractions in the sense of Berinde on partial metric spaces, Fixed Point Theory Appl. 2013, art. no. 54

10.16. G. Minak, O. Acar, and Ishak Altun, Multivalued Pseudo-Picard Operators and Fixed Point Results, J. Funct. Spaces Appl. Volume 2013 (2013), Article ID 827458, 7 pages

10.17. W. Shatanawi, Reza Saadati and Choonkil Park, Almost contractive coupled mapping in ordered complete metric spaces, J. Ineq. Appl. 2013, 2013:565 doi:10.1186/1029-242X-2013-565

10.18. F. Gursoy, V. Karakaya, B. E. Rhoades, Data dependence results of a new multi-step and s-iterative schemes for contractive-like operators, Fixed Point Theory Appl. 2013, 2013:76

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10.20. Erduran, A., Kadelburg, Z.; Nashine, H. K.; Vetro, C., A fixed point theorem for $(\phi,L)$-weak contraction mappings on a partial metric space. J. Nonlinear Sci. Appl. 7 (2014), no. 3, 196–204.

10.21. Zead Mustafa, Vahid Parvaneh, Jamal Rezaei Roshan and Zoran Kadelburg, b 2 -Metric spaces and some fixed point theorems, Fixed Point Theory Appl 2014, 2014:144

10.22. Mınak, G., Helvacı, A., Altun, I., Ćirić type generalized $F$-contractions on complete metric spaces and fixed point results. Filomat 28 (2014), no. 6, 1143–1151.

10.23. Gonca Durmaz, Gülhan Mınak, and Ishak Altun, Fixed Point Results for α-ψ-Contractive Mappings Including Almost Contractions and Applications, Abstr Appl Anal Volume 2014 (2014), Article ID 869123, 10 pages

10.24. Ö. Acar; G. Durmaz; G Minak, Generalized multivalued $F$-contractions on complete metric spaces, Bull. Iranian Math. Soc. 40 (2014), No. 6, 1469-1478

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10.26. Cho, S.-H., A fixed point theorem for a Ćirić-Berinde type mapping in orbitally complete metric spaces, Carpathian J Math 30 (2014), No. 1, 63-64

10.27. F. Shaddad, M. Noorani, S. M. Alsulami, Common fixed-point results for generalized Berinde-type contractions which involve altering distance functions, Fixed Point Theory Appl. 2014, 2014:24

10.28. Minak, Gülhan; Altun, Ishak; Romaguera, Salvador. Recent developments about multivalued weakly Picard operators. Bull. Belg. Math. Soc. Simon Stevin 22 (2015), no. 3, 411–422.

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10.30. Udo-utun, Xavier A.; Siddiqui, Zakawat U.; Balla, Mohammed Y. An extension of the contraction mapping principle to Lipschitzian mappings. Fixed Point Theory Appl. 2015, 2015:162, 7 pp.

10.31. M. Cvetkovic and V. Rakocevic, Extensions of Perov theorem, Carpathian J. Math.31 (2015), No. 2, 181-188

10.32. Aydi, Hassen; Felhi, Abdelbasset; Sahmim, Slah. Fixed points of multivalued nonself almost contractions in metric-like spaces. Math. Sci. (Springer) 9 (2015), no. 2, 103–108.

10.33. F. Bojor and M. Tilca, Fixed point theorems for Zamfirescu mappings in metric spaces endowed with a graph, Carpathian J. Math., 31 (2015), No. 3, 297-305

10.34. George, R.; Reshma, K. P.; Padmavati, A. Fixed point theorems for cyclic contractions in b-metric. Journal Of Nonlinear Functional Analysis Article Number: 5   Published: 2015

10.35. Altun, Ishak; Minak, Gülhan; Dağ, Hacer. Multivalued $F$-contractions on complete metric spaces. J. Nonlinear Convex Anal. 16 (2015), no. 4, 659–666.

10.36. Cvetković, Marija; Rakočević, Vladimir; Rhoades, B. E. Fixed point theorems for contractive mappings of Perov type. J. Nonlinear Convex Anal. 16 (2015), no. 10, 2117–2127.

10.37. Piri, H.; Rahrovi, S. Generalized multivalued f-weak contractions on complete metric spaces. Sahand Commun. Math. Anal. Vol. 2   Issue: 2   Pages: 1-11   Published: SUM-FAL 2015

10.38. Acar, Özlem; Altun, Ishak; Durmaz, Gonca. A fixed point theorem for new type contractions on weak partial metric spaces. Vietnam J. Math. 43 (2015), no. 3, 635–644.

10.39. Tiammee, J., Cho, Y. J., Suantai, S., Fixed point theorems for nonself G-almost contractive mappings in Banach spaces endowed with graphs, Carpathian J. Math.32 (2016), No. 3, 375-382

10.40. Altun, I.; Durmaz, G.; Mınak, G.; Romaguera, S., Multivalued almost $F$-contractions on complete metric spaces. Filomat 30 (2016), no. 2, 441–448.

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10.42. Olgun, M.; Biçer, O.; Alyildiz, T., A new aspect to Picard operators with simulation functions. Turkish J. Math. 40 (2016), no. 4, 832–837.

10.43. Secelean, N.-A.; Wardowski, D. psi F-Contractions: Not Necessarily Nonexpansive Picard Operators. Results In Mathematics 70 (2016), no. 3-4, 415-431.

10.44. Ullah, K.; Arshad, M. On different results for new three step iteration process in Banach spaces. Springerplus   Volume: 5 Article Number: UNSP 1616   Published: SEP 20 2016

10.45. Sumalai, Phumin; Kumam, Poom; Panthong, Chaowalit. Some coincidence points theorems for multi-valued $F$-weak contractions on complete metric space endowed with a graph. [Paging previously given as 51–66]. Thai J. Math. 14 (2016), Special issue, 61–76.

10.46. Kosol, S. Weak and strong convergence theorems of some iterative methods for common fixed points of Berinde nonexpansive mappings in Banach spaces. Thai J. Math. 15 (2017), no. 3, 629–639.

10.47. Acar, Özlem. A fixed point theorem for multivalued almost $F_\delta$-contraction. Results Math. 72 (2017), no. 3, 1545–1553.

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10.49. Joshi, Vishal; Singh, Deepak; Petruşel, Adrian. Existence results for integral equations and boundary value problems via fixed point theorems for generalized $F$-contractions in $b$-metric-like spaces. J. Funct. Spaces 2017, Art. ID 1649864, 14 pp.

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10.51. Mohsenialhosseini, S. A. M. Approximate fixed points of operators on $G$-metric spaces. Politehn. Univ. Bucharest Sci. Bull. Ser. A Appl. Math. Phys. 79 (2017), no. 3, 85–96.

10.52. Popa, Valeriu. Fixed point theorems for two pairs of mappings satisfying a new type of common limit range property. Filomat 31 (2017), no. 11, 3181–3192.

10.53. Zakany, Monika. Fixed point theorems for local almost contractions. Miskolc Math. Notes 18 (2017), no. 1, 499–506.

10.54. Atalan, Yunus; Karakaya, Vatan. Iterative solution of functional Volterra-Fredholm integral equation with deviating argument. J. Nonlinear Convex Anal. 18 (2017), no. 4, 675–684.

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10.61. Ullah, A.; Khan, I. A.; Mehmood, N. Fixed Point and Common Fixed Point Results of D-F-Contractions via Measure of Non-compactness with Applications. Communications In Mathematics And Applications   Volume: 9   Issue: 1   Special Issue: SI   Pages: 53-62

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10.64. Shahkoohi, Roghaye Jalal; Bagheri, Z. Rational Geraghty Contractive Mappings and Fixed Point Theorems in Ordered b(2)-metric Spaces. Sahand Communications In Mathematical Analysis   Volume: 13   Issue: 1   Pages: 179-212   Published: WIN 2019

10.65. Khan, Mohammad Saeed; Singh, Yumnam Mahendra; Abbas, Mujahid; et al. On non-unique fixed point of Ciric type operators in extended b-metric spaces and applications. Rendiconti Del Circolo Matematico Di Palermo Early Access: NOV 2019

10.66. Mohsenialhosseini, Seyed Ali Mohammad; Saheli, M. Diameter Approximate Best Proximity Pair in Fuzzy Normed Spaces. Sahand Communications In Mathematical Analysis   Volume: 16   Issue: 1   Pages: 17-34   Published: FAL 2019

10.67. Kumam, W.; Khammahawong, K.; Kumam, P. Error estimate of data dependence for discontinuous operators by new iteration process with convergence analysis. Numer. Funct. Anal. Optim. 40 (2019), no. 14, 1644–1677.

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11.1. V. Ghorbanian, Sh. Rezapour, N. Shahzad, Some ordered fixed point results and the property (P), Comput. Math. Appl. 63 (2012) 1361-1368

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11.4. Doric, D., Nonlinear coupled coincidence and coupled ﬁxed point theorems for not necessary commutative contractive mappings in partially ordered probabilistic metric spaces, Appl. Math. Comput. 219 (2013) 5926–5935

11.5. Phakdi Charoensawan, Tripled coincidence point theorems for a φ-contractive mapping in a complete metric space without the mixed g-monotone property, Fixed Point Theory Appl. 2013, 2013:252 doi:10.1186/1687-1812-2013-252

11.6. A. Roldán, J. Martínez-Moreno, C. Roldán, and E. Karapinar, Multidimensional Fixed-Point Theorems in Partially Ordered Complete Partial Metric Spaces under (\Psi, \Phi)-Contractivity Conditions, Abstr. Appl. Anal. Volume 2013 (2013), Article ID 634371, 12 pages

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11.9. Shuang Wang, Coincidence point theorems for G-isotone mappings in partially ordered metric spaces, Fixed Point Theory Appl. 2013, 2013:96

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11.19. Marwan Amin Kutbi, Nawab Hussain, Jamal Rezaei Roshan, and Vahid Parvaneh, Coupled and Tripled Coincidence Point Results with Application to Fredholm Integral Equations, Abstr. Appl. Anal., Volume 2014, Article ID 568718, 18 pages

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11.22. Marwan Amin Kutbi, Jamshaid Ahmad, Mujahid Abbas, and Muhammad Arshad, Tripled Coincidence and Common Fixed Point Results for Two Pairs of Hybrid Mappings, Abstr Appl Anal Volume 2014 (2014), Article ID 803729, 11 pages

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Bunlue, Nuttawut; Suantai, Suthep. Convergence theorems of fixed point iterative methods defined by admissible functions. Thai J. Math. 13 (2015), no. 3, 527–537. 90.2. Ţicală, Cristina. Approximating fixed points of asymptotically demicontractive mappings by iterative schemes defined as admissible perturbations. Carpathian J. Math. 33 (2017), no. 3, 381–388. 90.3. Toscano, Elena; Vetro, Calogero. Admissible perturbations of$\alpha$-$\psi$-pseudocontractive operators: convergence theorems. Math. Methods Appl. Sci. 40 (2017), no. 5, 1438–1447. 90.4. Toscano, Elena; Vetro, Calogero. Fixed point iterative schemes for variational inequality problems. J. Convex Anal. 25 (2018), no. 2, 701–715. 90.5. Rus, Ioan A. Convergence results for fixed point iterative algorithms in metric spaces. Carpathian J. Math. 35 (2019), no. 2, 209–220. [91] Berinde, V.; Petrusel, A.; Rus, I. A.; Şerban, M. A. 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Journal Of Nonlinear And Variational Analysis 3 (2019), no. 2 Special Issue: SI Pages: 141-148. 91.6. Petrusel, Adrian; Rus, Ioan A. Fixed point theory in terms of a metric and of an order relation. Fixed Point Theory 20 (2019), no. 2, 601-622. 91.7. Petrusel, Adrian; Petrusel, G. Fixed points, coupled fixed points and best proximity points for cyclic operators. Journal Of Nonlinear And Convex Analysis 20 (2019), no. 8 Special Issue: SI Pages: 1637-1646. 91.8. Petruşel, A.; Petruşel, G.; Yao, Jen-Chih. Existence and stability results for a system of operator equations via fixed point theory for nonself orbital contractions. J. Fixed Point Theory Appl. 21 (2019), no. 3, Art. 73, 18 pp. 91.9. Petrusel, A.; Petrusel, G.; Yao, J.-C. Graph contractions in vector-valued metric spaces and applications. Optimization Early Access: JAN 2020 [92] Choban, M. M.; Berinde, V. A general concept of multiple fixed point for mappings defined on spaces with a distance. Carpathian J. 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96.2. Puangpee, J.; Suantai, S. Fixed point theorems for multivalued nonself kannan-berinde contraction mappings in complete metric spaces. Fixed Point Theory 20 (2019), no. 2, 623-634.

[97] Berinde, V. Generalized contractions and higher order hyperbolic partial differential equations. Bul. Ştiinţ. Univ. Baia Mare Ser. B 11 (1995), no. 1-2, 39–54.

97.1. Hussain, N.; Al-Mazrooei, A. E.; Khan, A. R.; Ahmad, J. Solution of Volterra integral equation in metric spaces via new fixed point theorem. Filomat 32 (2018), no. 12, 4341–4350.

[98] Berinde, Vasile. Conditions for the convergence of the Newton method. An. Ştiinţ. Univ. Ovidius Constanţa Ser. Mat. 3 (1995), no. 1, 22–28.

98.1. Quinn, Daniel B.; van Halder, Yous; Lentink, D. Adaptive control of turbulence intensity is accelerated by frugal flow sampling. Journal Of The Royal Society Interface 14 (2017), no. 136 Article Number: 20170621

[99] V.Berinde, On an integral equation of Volterra type using a generalized Lipschitz condition, Bul. Stiint.Univ. Baia Mare, Fasc.Mat.-Inf., 9 (1993), 1–8

99.1. Hussain, Nawab; Al-Mazrooei, Abdullah Eqal; Khan, Abdul Rahim; Ahmad, Jamshaid. Solution of Volterra integral equation in metric spaces via new fixed point theorem. Filomat 32 (2018), no. 12, 4341–4350.

[100] Berinde, V. On the convergence of the Newton method. Trans Univ Kosice  Volume: 1   Pages: 68-77   Published: 1997

100.1. Lee, Seunghyung; Sonmez, Ozan; Hung, Silas S. O.; et al. Development of growth rate, body lipid, moisture, and energy models for white sturgeon (Acipenser transmontanus) fed at various feeding rates. Animal Nutrition   Volume: 3   Issue: 1   Pages: 46-60   Published: MAR 2017

[101] Berinde, V. Fixed point theorems for nonexpansive operators on non convex sets, Bul. Stiint. Univ. Baia Mare, Ser. B 15 (1999), no. 1-2, 27-31.

101.1. Hussain, Nawab; Kutbi, Marwan Amine; Berinde, Vasile. Dotson’s convexity, Banach operator pair and best simultaneous approximations. Math. Commun. 15 (2010), no. 2, 377–386.

Total citations WoS (ISI) (2006-2020): 2419

Last updated:  1 March 2020