WoS (ISI) Citations | Vasile Berinde

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

1.145. 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

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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.

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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.

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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

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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

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11.23 Vats, R. K., Tas, K., Sihag, V., Kumar, A., Triple fixed point theorems via $\alpha$-series in partially ordered metric spaces. J. Inequal. Appl. 2014, 2014:176, 12 pp.

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28.20. Alsulami, Hamed H.; Gülyaz, Selma; Karapınar, Erdal; Erhan, İnci M. An Ulam stability result on quasi-$b$-metric-like spaces. Open Math. 14 (2016), 1087–1103.

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38.1. G.V.R. Babu, K.N.V. Vara Prashad, Comparison of fastness of the convergence among Krasnoselskij, Mann, and Ishikawa iterations in arbitrary real Banach spaces, Fixed Point Theory Appl. Volume 2006, Article ID 35704, Pages 1–12

38.2. Z. Huang, Noor, M.A., Equivalency of convergence between one-step iteration algorithm and two-step iteration algorithm of variational inclusions for H-monotone mappings, Comput. Math. Appl., 53 (2007), 1567-1571

38.3. Saddeek, A. M.; Hussain, N. Duality fixed points for multivalued generalized k(1)j-pseudocontractive lipschitzian mappings. Acta Mathematica Universitatis Comenianae 88 (2019), no. 1, 101-112.

[39] Vasile Berinde, Error estimates in the approximation of the fixed points for a class of ϕ -contractions, Studia Univ. ”Babeş-Bolyai”, 35 (1990), 2, 86-89

39.1. Serban, M.A., Fixed point theorems for triangular operators, Carpathian J. Math. 24 (2008), No. 3, 409-416

39.2. Rus IA, Petrusel A, Serban MA, Fibre Picard Operators on Gauge Spaces and Applications, Z. Anal. Anwend. 27 (2008) No. 4 407-423

39.3. Şerban, Marcel-Adrian. Saturated fibre contraction principle. Fixed Point Theory 18 (2017), no. 2, 729–740.

[40] V. Berinde, Approximation of fixed points of some nonself generalized $\phi$-contractions, Math. Balkanica (N.S.) 18 (2004), no. 1-2, 85-93.

40.1. L. Gajic, Vl. Rakocevic, Pair of non-self-mappings and common fixed points, Appl. Math. Comput. 187 (2007), 999-1006

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

[41] Berinde, Vasile; and Pacurar, Madalina, The measure of a great idea: 50 years on from the creation of the International Mathematical Olympiad. European Mathematical Society Newsletter 74 (2009), 15–18

41.1. Duncan J. Melville, Laura Martini and Kim Plofker, Abstracts, Historia Mathematica 38 (2011) 136–159

41.2. Vlada, Marin, 2010: Year of Mathematics in Romania and Centenary of Romanian Mathematical Society. An unique Journal in the world: Mathematical Gazette at 115 anniversary. PROCEEDINGS OF THE 5TH INTERNATIONAL CONFERENCE ON VIRTUAL LEARNING, ICVL 2010 Book Series: Proceedings of the International Conference on Virtual learning Pages: 27-37 Published: 2010

[42] V. Berinde, On the convergence of Mann iteration for a class of quasi-contractive operators (Preprint)

42.1. G.V.R. Babu, K.N.V. Vara Prashad, Mann iteration converges faster than Ishikawa iteration for the class of Zamfirescu operators, Fixed Point Theory Appl., 2006, Article ID 49615, Pages 1–6

[43] N. Hussain, V. Berinde, Common fixed point and invariant approximation results in certain metrizable topological vector spaces, Fixed Point Theory Appl. 2006, Art. ID 23582, 13 pages

43.1. N. Hussain, Common ﬁxed points in best approximation for Banach operator pairs with ´Ciri´c type I-contractions, J. Math. Anal. Appl. 338 (2008) 1351–1363

43.2. Hussain, Nawab; Abbas, Mujahid; Kim, Jong Kyu. Common fixed point and invariant approximation in Menger convex metric spaces. Bull. Korean Math. Soc. 45 (2008), no. 4, 671–680.

43.3. A. R. Khan, F. Akbar and N. Sultana, Random coincidence points of subcompatible multivalued maps with applications, Carpathian J. Math.24 (2008), No. 2, 63-71

43.4. F. Akbar and A. R. Khan, Common Fixed Point and Approximation Results for Noncommuting Maps on Locally Convex Spaces, Fixed Point Theory Appl. Volume 2009, Article ID 207503, 14 pages, doi:10.1155/2009/207503

43.5. Hussain, N.; Pathak, H. K., Common fixed point and approximation results for H-operator pair with applications, Appl. Math. Comput. 218 (2012), No. 22, 11217-11225 DOI: 10.1016/j.amc.2012.05.013

43.6. M. A Kutbi, Common fixed point and invariant approximation results, Fixed Point Theory Appl. 2013, 2013:135

[44] V. Berinde, M. Berinde, On Zamfirescu’s fixed point theorem, Rev. Roumaine Math. Pures Appl. 50 (2005) 443–453.

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

44.2. Akbar Azam, Nayyar Mehmood, Multivalued fixed point theorems in tvs-cone metric spaces, Fixed Point Theory Appl. 2013, 2013:184

44.3. 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

[45] V. Berinde, A convergence theorem for some mean value fixed point iterations in the class of quasi contractive operators, Demonstr. Math., 38 (2005), No. 1, 177-184

45.1. Rafiq, A., Common fixed points through implicit iteration process with errors, Fixed Point Theory 8 (2007), No. 1, 105-113

45.2. N. Hussain, A. Rafiq, B. Damjanović and R. Lazović, On rate of convergence of various iterative schemes, Fixed Point Theory Appl. 2011, 2011:45 doi:10.1186/1687-1812-2011-45

45.3. Khan, S. H. Fixed Points of Quasi-Contractive Type Operators in Normed Spaces by a Three-step Iteration Process. Book Series: Lecture Notes in Engineering and Computer Science 144-147 2011

45.4. V. Kumar, A. Latif, A. Rafiq, N. Hussain, S-iteration process for quasi-contractive mappings, J. Ineq. Appl. 2013, 2013:206

45.5. Kang, S. M., Ćirić, L. B., Rafiq, A., Ali, F., and Kwun, Y. C., Faster Multistep Iterations for the Approximation of Fixed Points Applied to Zamfirescu Operators, Abstr. Appl. Anal. Vol. 2013

45.6. Sintunavarat, W.; Pitea, A., On a new iteration scheme for numerical reckoning fixed points of Berinde mappings with convergence analysis. J. Nonlinear Sci. Appl. 9 (2016), no. 5, 2553–2562.

45.7. Mogbademu, Adesanmi Alao. New iteration process for a general class of contractive mappings. Acta Comment. Univ. Tartu. Math. 20 (2016), no. 2, 117–122.

45.8. Başarir, Metin; Şahin, Aynur. Some results of the new iterative scheme in hyperbolic space. Commun. Korean Math. Soc. 32 (2017), no. 4, 1009–1024.

45.9. Zákány, Mónika. New classes of local almost contractions. Acta Univ. Sapientiae Math. 10 (2018), no. 2, 378–394.

45.10. Pansuwan, A.; Sintunavarat, W. The modified Picard-FB iterative algorithm for approximating the fixed points of conditional quasi-contractive mappings in convex metric spaces and its rate of convergence. J. Math. Anal. 9 (2018), no. 5, 55–66.

45.11. Khan, A. R.; Fukhar-Ud-Din, H.; Gürsoy, F. Rate of convergence and data dependency of almost Prešić contractive operators. J. Nonlinear Convex Anal. 19 (2018), no. 6, 1069–1081.

45.12. Gursoy, Faik; Eksteen, Johannes Jacobus Arnoldi; Khan, Abdul Rahim; et al. An iterative method and its application to stable inversion. Soft Computing 23 (2019), no. 16, 7393-7406.

45.13. Chen, Lili; Zou, Jie; Zhao, Yanfeng; Zhang, Mingguang. Iterative approximation of common attractive points of $(\alpha,\beta)$-generalized hybrid set-valued mappings. J. Fixed Point Theory Appl. 21 (2019), no. 2, Art. 58, 17 pp.

[46] V. Berinde, A fixed point theorem of Maia type in K-metric spaces, „Babes-Bolyai” Univ., Semin. on Fixed Point Theory (1991), No. 3, 7-14

46.1. Rus, I. A., Data dependence of the fixed points in a set with two metrics, Fixed Point Theory 8 (2007), No. 1, 115-123

46.2. H.K. Pathak, N. Shahzad, Fixed point results for generalized quasicontraction mappings in abstract metric spaces, Nonlinear Analysis 71 (2009) 6068-6076

46.3. Kadelburg, Z., Radenovic, S., Generalized quasicontractions in orbitally complete abstract metric spaces, Fixed Point Theory 13 (2012), No. 2, 527-536

[47] V. Berinde, Mădălina Păcurar, Iterative approximation of fixed points of almost contractions, Proceed. of Ninth International Symposium on Symbolic and Numeric Algorithms for Scientific Computing (2007), IEEE Computer Society, 2007, pp. 387-394

47.1. Pacurar, Mădălina, Sequences of almost contractions and fixed points, Carpathian J. Math., 24 (2008), no. 2, 101-109

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48.1. Rus IA, Petrusel A, Serban MA, Fibre Picard Operators on Gauge Spaces and Applications, Z. Anal. Anwend. 27 (2008) No. 4 407-423

48.2. Choban, Mitrofan M., Fixed points of mappings defined on spaces with distance, Carpathian J. Math. 32 (2016), no. 2, 173-188

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49.1. Z. Huang, Noor, M.A., Equivalency of convergence between one-step iteration algorithm and two-step iteration algorithm of variational inclusions for H-monotone mappings, Comput. Math. Appl., 53 (2007), 1567-1571

49.2. Pop, N., An algorithm for solving nonsmooth variational inequalities arising in frictional quasistatic contact problems, Carpathian J. Math., 24 (2008), no. 2, 101-109

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

49.5. Tembine, H.; Tempone, R.; Vilanova, P., Mean-field learning for satisfactory solutions, 2013 IEEE 52ND ANNUAL CONFERENCE ON DECISION AND CONTROL (CDC) Book Series: IEEE Conference on Decision and Control Pages: 4865-4870 Published: 2013

49.6. Fathollahi, S.; Ghiura, A.; Postolache, M.; Rezapour, S., A comparative study on the convergence rate of some iteration methods involving contractive mappings. Fixed Point Theory Appl. 2015, 2015:234, 24 pp.

49.7. Afshari, H.; Aydi, H., Some results about Krasnosel’skiĭ-Mann iteration process. J. Nonlinear Sci. Appl. 9 (2016), no. 6, 4852–4859.

49.8. 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.

49.9. Ertürk, Müzeyyen; Khan, Abdul Rahim; Karakaya, Vatan; Gürsoy, Faik. Convergence and data dependence results for hemicontractive operators. J. Nonlinear Convex Anal. 18 (2017), no. 4, 697–708.

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

49.11. Akhtar, Z.; Khan, Muhammad A. A. Rates of convergence for a class of generalized quasi contractive mappings in Kohlenbach hyperbolic spaces. Politehn. Univ. Bucharest Sci. Bull. Ser. A Appl. Math. Phys. 81 (2019), no. 1, 173–182.

49.12. Gürsoy, Faik; Ertürk, Müzeyyen; Abbas, Mujahid. A Picard-type iterative algorithm for general variational inequalities and nonexpansive mappings. Numer. Algorithms 83 (2020), no. 3, 867–883.

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

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

50.3. H. 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

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

50.5. Fathollahi, S.; Ghiura, A.; Postolache, M.; Rezapour, S., A comparative study on the convergence rate of some iteration methods involving contractive mappings. Fixed Point Theory Appl. 2015, 2015:234, 24 pp.

[51] Vasile Berinde, Mădălina Pacurar, A note on the paper „Remarks on fixed point theorems of Berinde”,Nonlinear Analysis Forum, 14 (2009) 119-124

51.1. Abbas, M., Coincidence points of multivalued f-almost nonexpansive mappings, Fixed Point Theory, 13 (2012), No. 1, 3-10

51.2. M. Abbas, B. Ali, S. Romaguera, Coincidence points of generalized multivalued (f, L−almost F−contraction with applications, J. Nonlinear Sci. Appl. 8 (2015), 919–934

51.3. 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

51.4. 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.

[52] Vasile Berinde, Approximating fixed points of implicit almost contractions, Hacet. J. Math. Stat. 40 (2012) No. 1 93-102

52.1. Hung, N.M., Karapinar, E., Van Luong, N., Coupled coincidence point theorem in partially ordered metric spaces via implicit relation, Abstr. Appl. Anal., Volume 2012, 2012, Article number796964

52.2. Gül, U., Karapinar, E., On almost contractions in partially ordered metric spaces via implicit relations, J. Ineq. Appl. 2012, art. no. 217

52.3. 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

52.4. Vetro, C., Vetro, F., Common fixed points of mappings satisfying implicit relations in partial metric spaces. J. Nonlinear Sci. Appl. 6 (2013), no. 3, 152–161.

52.5. Aydi, Hassen; Jellali, Manel; Karapınar, Erdal. Common fixed points for generalized $\alpha$-implicit contractions in partial metric spaces: consequences and application. Rev. R. Acad. Cienc. Exactas Fís. Nat. Ser. A Mat. RACSAM 109 (2015), no. 2, 367–384.

52.6. Chuensupantharat, N.; Kumam, P., Some Common Fixed Point on Generalized Cyclic Contraction Mappings with Implicit Relation and Its Applications, Commun. Mathematics and Applications 7 (2016), no. 3, 199-206

52.7. Aydi, H.; Jellali, M.; Karapinar, E., On fixed point results for alpha-implicit contractions in quasi-metric spaces and consequences, Nonlinear Analysis-Modelling and Control 21 (2016), no. 1, 40-56

52.8. Hajimojtahed, M.; Mirmostafaee, A. K. Implicit contractive mappings in spherically complete ultrametric spaces. Bull. Math. Anal. Appl. 8 (2016), no. 4, 72–77.

52.9. Aydi, Hassen. $\alpha$-implicit contractive pair of mappings on quasi $b$-metric spaces and an application to integral equations. J. Nonlinear Convex Anal. 17 (2016), no. 12, 2417–2433.

52.10. Aydi, Hassen; Felhi, Abdelbasset; Sahmim, Slah. Common fixed points via implicit contractions on $b$-metric-like spaces. J. Nonlinear Sci. Appl. 10 (2017), no. 4, 1524–1537.

52.11. Beloul, S. A common fixed point theorem for generalized almost contractions in metric-like spaces. Appl. Math. E-Notes 18 (2018), 127–139.

52.12. Chuensupantharat, N.; Kumam, P. Some results on implicit contractive conditions in metric spaces endowed with arbitrary binary relations. Math. Methods Appl. Sci. 41 (2018), no. 17, 7384–7398.

52.13. Klanarong, C.; Suantai, S. Best proximity point theorems for $G$-proximal weak contractions in complete metric spaces endowed with graphs. Carpathian J. Math. 34 (2018), no. 1, 65–75.

[53] V. Berinde, O. Bumbariu, Empirical study of a Padé type accelerating method of Picard iteration, Creative Math. Inform., 19 (2010), No. 2 149-159

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

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

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54.1. M. Abbas, A. R. Khan, SZ Németh, Complementarity problems via common fixed points in vector lattices, Fixed Point Theory Appl. 2012, 2012:60

54.2. M. M. Choban, Fixed points for mappings defined on generalized gauge spaces, Carpathian J. Math., 31 (2015), No. 3, 313-324

54.3. H. Rahimi, M. Abbas, G. S. Rad, Common Fixed Point Results for Four Mappings on Ordered Vector Metric Spaces, Filomat 29:4 (2015), 865–878

54.4. Choban, Mitrofan M., Fixed points of mappings defined on spaces with distance, Carpathian J. Math. 32 (2016), no. 2, 173-188

[55] Berinde, Vasile; Mortici, C., New sharp estimates of the generalized Euler-Mascheroni constant. Math. Inequal. Appl. 16 (2013), no. 1, 279–288.

55.1. Xu, H.M.,You, Xu, Continued fraction inequalities for the Euler-Mascheroni constant, J Ineq Appl 2014, 2014: 343

55.2. You, Xu. On new sequences converging towards the Ioachimescu’s constant. Results Math. 71 (2017), no. 3-4, 1491–1498.

55.3. Huang, Ti-Ren; Han, Bo-Wen; Ma, Xiao-Yan; Chu, Yu-Ming. Optimal bounds for the generalized Euler-Mascheroni constant. J. Inequal. Appl. 2018, Paper No. 118, 9 pp.

[56] Borcut, Marin; Păcurar, Mădălina; Berinde, Vasile. Tripled fixed point theorems for mixed monotone Kannan type contractive mappings. J. Appl. Math. 2014, Art. ID 120203, 8 pp.

56.1. Alsulami, H. H., Roldán-López-de-Hierro, A.-F., Karapınar, E., Radenović, S., Some inevitable remarks on „Tripled fixed point theorems for mixed monotone Kannan type contractive mappings”. J. Appl. Math. 2014, Art. ID 392301, 7 pp.

56.2. Abusalim, S. M., Noorani, M. S. Md., Tripled fixed point theorems in cone metric spaces under $F$-invariant set and $c$-distance. J. Nonlinear Sci. Appl. 8 (2015), no. 5, 750–762.

56.3. Dobrican, Melánia-Iulia. Coupled and tripled fixed point theorems on a metric space endowed with a binary relation. Miskolc Math. Notes 18 (2017), no. 1, 189–198.

[57] Berinde, Vasile; Vetro, Francesca. Fixed point for cyclic weak $(\psi,C)$-contractions in 0-complete partial metric spaces. Filomat 27 (2013), no. 8, 1405–1413.

57.1. Cosentino, M., Vetro, P., Fixed point results for $F$-contractive mappings of Hardy-Rogers-type. Filomat 28 (2014), no. 4, 715–722.

57.2. Jleli, M.; Samet, B., An improvement result concerning fixed point theory for cyclic contractions, Carpathian Journal of Mathematics 32 (2016), no. 3, 339-347

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58.1. Kovič, J., Permutation inequalities, Mathematical Inequalities and Applications Volume 17, Issue 2, April 2014, Pages 419-429

[59] Berinde, M.; Berinde, V., The Romanian Mathematical Society, European Mathematical Society Newsletter Volume: 40 Pages: 20-22 Published: 2001 URL: http://www.ems-ph.org/journals/newsletter/pdf/2001-06-40.pdf

59.1. Vlada, Marin, 2010: Year of Mathematics in Romania and Centenary of Romanian Mathematical Society. An unique Journal in the world: Mathematical Gazette at 115 anniversary. PROCEEDINGS OF THE 5TH INTERNATIONAL CONFERENCE ON VIRTUAL LEARNING, ICVL 2010 Book Series: Proceedings of the International Conference on Virtual learning Pages: 27-37 Published: 2010

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60.1. Vlada, Marin, Year of Mathematics in Romania and Centenary of Romanian Mathematical Society. An unique Journal in the world: Mathematical Gazette at 115 anniversary, in PROCEEDINGS OF THE 5TH INTERNATIONAL CONFERENCE ON VIRTUAL LEARNING, ICVL 2010 Book Series: Proceedings of the International Conference on Virtual learning Edited by: Vlada, M; Albeanu, G; Popovici, DM Pages: 27-37 Published: 2010

[61] Berinde, Vasile; Păcurar, Mădălina. Fixed point theorems for nonself single-valued almost contractions. Fixed Point Theory 14 (2013), no. 2, 301-311.

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

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

61.3. Bota, M.-F., Ilea, V., Fixed point theorems for nonself operators in $b$-metric spaces. Fixed Point Theory 16 (2015), no. 2, 225-232.

61.4. 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

61.5. Altun, I., Minak, G., An extension of Assad-Kirk’s fixed point theorem for multivalued non self mappings, Carpathian J. Math 32 (2016), No. 2, 147–155

61.6. Rus, Ioan A.; Şerban, Marcel-Adrian. Some fixed point theorems for nonself generalized contraction. Miskolc Math. Notes 17 (2016), no. 2, 1021–1031.

61.7. Tiammee, J.; Charoensawan, P.; Suantai, S. Fixed point theorems for multivalued nonself $G$-almost contractions in Banach spaces endowed with graphs. J. Funct. Spaces 2017, Art. ID 7053849, 5 pp.

61.8. Klanarong, C.; Suantai, S. Best proximity point theorems for $G$-proximal weak contractions in complete metric spaces endowed with graphs. Carpathian J. Math. 34 (2018), no. 1, 65–75.

61.9. 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.

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62.1. 2010: Vlada, Marin, Year of Mathematics in Romania and Centenary of Romanian Mathematical Society. An unique Journal in the world: Mathematical Gazette at 115 anniversary, in PROCEEDINGS OF THE 5TH INTERNATIONAL CONFERENCE ON VIRTUAL LEARNING, ICVL 2010 Book Series: Proceedings of the International Conference on Virtual learning Edited by: Vlada, M; Albeanu, G; Popovici, DM Pages: 27-37 Published: 2010

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63.1. Sintamarian, Alina, Some inequalities regarding a generalization of Ioachimescu’s constant, J. Inequal. Appl. 4 (2010), No. 3, 413-421

[64] 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.

64.1. Diop, C.; Sow, T. M. M.; Djitte, N.; et al., Constructive techniques for zeros of monotone mappings in certain Banach spaces, SpringerPlus, Vol. 4 (2015), Article Number: 383

64.2. Chidume, C. E.; Chidume, C. O.; Bello, A. U. An algorithm for computing zeros of generalized phi-strongly monotone and bounded maps in classical Banach spaces. Optimization 65 (2016), no. 4, 827–839.

64.3. 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.

64.4. Chidume, C. E.; Bello, A. U. An iterative algorithm for approximating solutions of Hammerstein equations with monotone maps in Banach spaces. Appl. Math. Comput. 313 (2017), 408–417.

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

64.6. Chidume, C. E.; Bello, A. U. An Iterative Algorithm for Approximating Solutions of Hammerstein Equations with Bounded Generalized Phi-Monotone Mappings. Numer. Funct. Anal. Optim. 41 (2020), no. 4, 442–461.

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65.1. Bessem Samet, The class of (α,ψ)-type contractions in b-metric spaces and fixed point theorems, Fixed Point Theory Appl. (2015) 2015:92

65.2. Cvetković, M.; Karapınar, E.; Rakocević, V., Some fixed point results on quasi-$b$-metric-like spaces. J. Inequal. Appl. 2015, 2015:374, 17 pp.

[66] O. Acar, V. Berinde, I. Altun, Fixed point theorems for Ciric strong almost contractions in partial metric spaces, J. Fixed Point Theory Appl., 12 (2012), 247-259

66.1. Xianjiu Huang, Yangyang Li, Chuanxi Zhu, Multivalued f-weakly Picard mappings on partial metric spaces, J. Nonlinear Sci. Appl. 8 (2015), 1234-1244

66.2. Chandok, Sumit; Kumar, Deepak; Khan, Mohammad Saeed. Some results in partial metric space using auxiliary functions. Appl. Math. E-Notes 15 (2015), 233–242.

66.3. Saluja, Amarjeet Singh; Khan, Mohammad Saeed; Jhade, Pankaj Kumar; Fisher, Brian. Some fixed point theorems for mappings involving rational type expressions in partial metric spaces. Appl. Math. E-Notes 15 (2015), 147–161.

66.4. Du, Xinchen; Huang, Xianjiu; Chen, Chunfang. Weak condition for generalized $f$-weakly Picard mappings on partial metric spaces. J. Nonlinear Sci. Appl. 10 (2017), no. 5, 2501–2509.

[67] Berinde, V. and Choban, M., Remarks on some completeness conditions involved in several common fixed point theorems, Creat. Math. Inform., 19 (2010), No. 1, 1–10

67.1. M. M. Choban, Fixed points for mappings defined on generalized gauge spaces, Carpathian J. Math., 31 (2015), No. 3, 313-324

67.2. Choban, Mitrofan M., Fixed points of mappings defined on spaces with distance, Carpathian J. Math. 32 (2016), no. 2, 173-188

[68] Berinde, V. and Choban, M., Generalized distances and their associate metrics. Impact on fixed point theory, Creat. Math. Inform., 22 (2013), No. 1, 23–32

68.1. M. M. Choban, Fixed points for mappings defined on generalized gauge spaces, Carpathian J. Math., 31 (2015), No. 3, 313-324

68.2. Abeljawad, T., Abodayeh, K., Mlaiki, N. M., On fixed point generalizations to partial $b$-metric spaces. J. Comput. Anal. Appl. 19 (2015), no. 5, 883–891.

68.3. Chaipunya, P., Kumam, P., Common fixed points for an uncountable family of weakly contractive operators, Carpathian J. Math.31 (2015), No. 3, 307-312.

68.4. Altun, I., Minak, G., An extension of Assad-Kirk’s fixed point theorem for multivalued non self mappings, Carpathian J. Math 32 (2016), No. 2, 147–155

68.5. Choban, Mitrofan M., Fixed points of mappings defined on spaces with distance, Carpathian J. Math. 32 (2016), no. 2, 173-188

68.6. Rus, Ioan A. Some variants of contraction principle, generalizations and applications. Stud. Univ. Babeş-Bolyai Math. 61 (2016), no. 3, 343–358.

68.7. Iqbal, Iram; Hussain, Nawab. Fixed point theorems for generalized multivalued nonlinear $\Cal F$-contractions. J. Nonlinear Sci. Appl. 9 (2016), no. 11, 5870–5893.

68.8. Dung, Nguyen Van; Hang, Vo Thi Le. On the completion of $b$-metric spaces. Bull. Aust. Math. Soc. 98 (2018), no. 2, 298–304.

68.9. Petruşel, Adrian; Petruşel, Gabriela; Yao, Jen-Chih. Pseudo-contractivity and metric regularity in fixed point theory. J. Optim. Theory Appl. 180 (2019), no. 1, 5–18.

68.10. Dung, Nguyen Van; An, Tran Van; Hang, Vo Thi Le. Remarks on Frink’s metrization technique and applications. Fixed Point Theory 20 (2019), no. 1, 157–175.

68.11. Dung, Nguyen Van. The metrization of rectangular $b$-metric spaces. Topology Appl. 261 (2019), 22–28.

[69] M. A. Alghamdi, V. Berinde, N. Shahzad, Fixed points of non-self almost contractions, Carpathian J. Math., 30 (2014), no. 1, 7-14.

69.1. H. K. Nashine and B. Fisher, Common fixed point theorems for generalized contraction involving rational expressions in complex valued metric spaces, An. Ştiinţ. Univ. „Ovidius” Constanţa Ser. Mat. 23 (2015), no. 2, 179–185.

69.2. 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.

69.3. Filip, A.D.; Petrusel, A., Fixed Point Theorems for Multivalued Zamfirescu Operators in Convex Kasahara Spaces, in CONVEXITY AND DISCRETE GEOMETRY INCLUDING GRAPH THEORY Book Series: Springer Proceedings in Mathematics & Statistics Pages: 167-179 DOI: 10.1007/978-3-319-28186-5_15 Published: 2016

69.4. 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

69.5. Tiammee, J.; Charoensawan, P.; Suantai, S. Fixed point theorems for multivalued nonself $G$-almost contractions in Banach spaces endowed with graphs. J. Funct. Spaces 2017, Art. ID 7053849, 5 pp.

69.6. Petruşel, Adrian; Petruşel, Gabriela; 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.

[70] V. Berinde, Stability of Picard iteration for contractive mappings satisfying an implicit relation, Carpathian J. Math., 27 (2011), no. 1, 13-23

70.1. 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

70.2. Vetro, C., Vetro, F., Common fixed points of mappings satisfying implicit relations in partial metric spaces. J. Nonlinear Sci. Appl. 6 (2013), no. 3, 152–161.

70.3. Rus, Ioan A.; Şerban, Marcel-Adrian. Basic problems of the metric fixed point theory and the relevance of a metric fixed point theorem. Carpathian J. Math. 29 (2013), no. 2, 239–258.

70.4. B. Samet, Fixed point results for implicit contractions on spaces with two metrics. J Inequal Appl 2014, 2014:84

70.5. Chugh, R.; Malik, P.; Kumar, V., On a new faster implicit fixed point iterative scheme in convex metric spaces. J. Funct. Spaces 2015, Art. ID 905834, 11 pp.

70.6. Chugh, Renu; Malik, Preety; Kumar, Vivek. On analytical and numerical study of implicit fixed point iterations. Cogent Math. 2 (2015), Art. ID 1021623, 14 pp.

70.7. Kikina, Luljeta; Kikina, Kristaq. Fixed point theorems on generalized metric spaces for mappings in a class of almost $\phi$-contractions. Demonstr. Math. 48 (2015), no. 3, 440–451.

70.8. Wahab, O. T.; Rauf, K. On faster implicit hybrid Kirk-multistep schemes for contractive-type operators. Int. J. Anal. 2016, Art. ID 3791506, 10 pp.

70.9. Samet, B., On the approximation of fixed points for a new class of generalized Berinde mappings, Carpathian J. Math. 32 (2016), no. 3, 363-374.

70.10. Butt, Asma Rashid; Beg, Ismat; Iftikhar, Aqsa. Fixed points on ordered metric spaces with applications in homotopy theory. J. Fixed Point Theory Appl. 20 (2018), no. 1, Art. 21, 15 pp.

[71] Berinde, Vasile. Summable almost stability of fixed point iteration procedures. Carpathian J. Math.19 (2003), no. 2, 81–88.

71.1. 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

71.2. Okeke, Godwin Amechi; Kim, Jong Kyu. Convergence and summable almost $T$-stability of the random Picard-Mann hybrid iterative process. J. Inequal. Appl. 2015, 2015:290, 14 pp.

71.3. Gürsoy, Faik; Khan, Abdul Rahim; Ertürk, Müzeyyen; Karakaya, Vatan. Weak $w^2$-stability and data dependence of Mann iteration method in Hilbert spaces. Rev. R. Acad. Cienc. Exactas Fís. Nat. Ser. A Mat. RACSAM 113 (2019), no. 1, 11–20.

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

[72] Berinde, V., Pacurar, M, Two elementary applications of some Prešic type fixed point theorems. Creat. Math. Inform. 20 (2011), 32-42

72.1. N. Shahzad and S. Shukla, Set-valued G-Prešic operators on metric spaces endowed with a graph and fixed point theorems, Fixed Point Theory Appl. (2015) 2015:24

72.2. Ilić, D. Abbas, M., Nazir, T., Iterative approximation of fixed points of Prešić operators on partial metric spaces. Math. Nachr. 288 (2015), no. 14-15, 1634–1646.

72.3. Abbas, M., Ilić, D., Nazir, T., Iterative approximation of fixed points of generalized weak Presic type $k$-step iterative method for a class of operators. Filomat 29 (2015), no. 4, 713–724.

72.4. Boriwan, P.; Petrot, N.; Suantai, S., Fixed point theorems for Presic almost contraction mappings in orbitally complete metric spaces endowed with directed graphs, Carpathian Journal of Mathematics 32 (2016), no. 3, 303-313

72.5. Abbas, M.; Berzig, M.; Nazir, T.; Karapınar, E. Iterative approximation of fixed points for Prešić type $F$-contraction operators. Politehn. Univ. Bucharest Sci. Bull. Ser. A Appl. Math. Phys. 78 (2016), no. 2, 147–160.

72.6. Shehzad, Muhammad Imran; Al-Mazrooei, Abdullah Eqal; Ahmad, Jamshaid. Set-valued $G$-Prešić type $F$-contractions and fixed point theorems. J. Math. Anal. 10 (2019), no. 4, 26–38.

72.7. Shukla, S.; Mlaiki, N.; Aydi, H. On (G, G)-Prei-Ciri Operators in Graphical Metric Spaces. Mathematics 7 (2019), no. 5 Article Number: 445.

72.8. Latif, A.; Nazir, T.; Abbas, M. Fixed Point Results for Multivalued Presic Type Weakly Contractive Mappings. Mathematics 7 (2019), no. 7 Article Number: 601.

72.9. Isik, H.; Mohammadi, B.; Haddadi, M. R.; et al.On a New Generalization of Banach Contraction Principle with Application. Mathematics 7 (2019), no. 9 Article Number: 862.

[73] Berinde, V., Păcurar, M., An iterative method for approximating fixed points of Presić nonexpansive mappings. Rev. Anal. Numér. Théor. Approx. 38 (2009), no. 2, 144-153.

73.1. Ilić, D. Abbas, M., Nazir, T., Iterative approximation of fixed points of Prešić operators on partial metric spaces. Math. Nachr. 288 (2015), no. 14-15, 1634–1646.

73.2. Abbas, M., Ilić, D., Nazir, T., Iterative approximation of fixed points of generalized weak Presic type $k$-step iterative method for a class of operators. Filomat 29 (2015), no. 4, 713–724.

73.3. Boriwan, P.; Petrot, N.; Suantai, S., Fixed point theorems for Presic almost contraction mappings in orbitally complete metric spaces endowed with directed graphs, Carpathian Journal of Mathematics 32 (2016), no. 3, 303-313.

73.4. Abbas, M.; Berzig, M.; Nazir, T.; Karapınar, E. Iterative approximation of fixed points for Prešić type $F$-contraction operators. Politehn. Univ. Bucharest Sci. Bull. Ser. A Appl. Math. Phys. 78 (2016), no. 2, 147–160.

73.5. Shehzad, Muhammad Imran; Al-Mazrooei, Abdullah Eqal; Ahmad, Jamshaid. Set-valued $G$-Prešić type $F$-contractions and fixed point theorems. J. Math. Anal. 10 (2019), no. 4, 26–38.

73.6. Latif, A.; Nazir, T.; Abbas, M. Fixed Point Results for Multivalued Presic Type Weakly Contractive Mappings. Mathematics 7 (2019), no. 7, Article Number: 601.

73.7. Isik, H.; Mohammadi, B.; Haddadi, M. R.; et al. On a New Generalization of Banach Contraction Principle with Application. Mathematics 7 (2019), no. 9 Article Number: 862.

[74] Timiş, I., Berinde, V., Weak stability of iterative procedures for some coincidence theorems. Creat. Math. Inform. 19 (2010), no. 1, 85-95.

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

74.2. Khan, A. R.; Gürsoy, F.; Kumar, V., Stability and data dependence results for the Jungck-Khan iterative scheme. Turkish J. Math. 40 (2016), no. 3, 631–640.

[75] Berinde, V.; Păcurar, M., The contraction principle for nonself mappings on Banach spaces endowed with a graph. J. Nonlinear Convex Anal. 16 (2015), no. 9, 1925–1936.

75.1. 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

[76] Berinde, V.; Khan, A. R.; Păcurar, M., Analytic and empirical study of the rate of convergence of some iterative methods. J. Numer. Anal. Approx. Theory 44 (2015), no. 1, 25–37.

76.1. Ardelean, G.; Cosma, O.; Balog, L., A comparison of some fixed point iteration procedures by using the basins of attraction, Carpathian J. Math.32 (2016), no. 3, 277-284.

[77] Berinde, V.; Pacurar, M., Iterative approximation of fixed points of single-valued almost contractions, in Fixed Point Theory and Graph Theory: Foundations and Integrative Approaches (Alfuraidan, M.; Ansari, Q. Eds.), Academic Press, 2016

77.1. Samet, Bessem. On the approximation of fixed points for a new class of generalized Berinde mappings. Carpathian J. Math. 32 (2016), no. 3, 363–374.

[78] Berinde, V.; Păcurar, M.; Rus, Ioan A. From a Dieudonné theorem concerning the Cauchy problem to an open problem in the theory of weakly Picard operators. Carpathian J. Math. 30 (2014), no. 3, 283–292.

78.1. Rus, Ioan A., Remarks on a LaSalle conjecture on global asymptotic stability. Fixed Point Theory 17 (2016), no. 1, 159–172.

78.2. Şerban, Marcel-Adrian. Saturated fibre contraction principle. Fixed Point Theory 18 (2017), no. 2, 729–740.

78.3. Rus, Ioan A. Convergence results for fixed point iterative algorithms in metric spaces. Carpathian J. Math. 35 (2019), no. 2, 209–220.. Carpathian J. Math. 32 (2016), no. 3, 363–374.

[79] Berinde, V.; Păcurar, M., Stability of $k$-step fixed point iterative methods for some Prešić type contractive mappings. J. Inequal. Appl. 2014, 2014:149, 12 pp.

79.1. Rus, Ioan A., Remarks on a LaSalle conjecture on global asymptotic stability. Fixed Point Theory 17 (2016), no. 1, 159–172.

79.2. Garcia, G., Coupled fixed points and alpha-dense curves, Carpathian J. Math. 32 (2016), no. 3, 323-330

79.3. Ali, Muhammad Usman; Kamran, Tayyab; Karapinar, Erdal. Existence of fixed points for new Prešić type multivalued operators. J. Nonlinear Convex Anal. 18 (2017), no. 11, 2047–2057.

79.4. Alecsa, Cristian Daniel. Fixed point theorems for generalized contraction mappings on b-rectangular metric spaces. Stud. Univ. Babeş-Bolyai Math. 62 (2017), no. 4, 495–520.

79.5. Alecsa, Cristian Daniel. Some fixed point results regarding convex contractions of Presić type. J. Fixed Point Theory Appl. 20 (2018), no. 1, Art. 7, 19 pp.

79.6. Ali, Muhammad Usman; Fahimuddin; Postolache, Mihai. Generalized Prešić type mappings in order-$b$-metric spaces. J. Math. Anal. 10 (2019), no. 3, 1–13.

79.7. Ali, M. U.; Farheen, M.; Kamran, T.; et al. Preisic Type Nonself Operators and Related Best Proximity Results. Mathematics 7 (2019), no. 5 Article Number: 394.

[80] Berinde, V., On some exit criteria for the Newton method. Novi Sad J. Math. 27 (1997), no. 1, 19–26.

80.1. Semenov, K. K., Metrological aspects of stopping iterative procedures in inverse problems for static-mode measurements, ADVANCED MATHEMATICAL AND COMPUTATIONAL TOOLS IN METROLOGY AND TESTING X Book Series: Series on Advances in Mathematics for Applied Sciences Volume: 86 Pages: 320-329 Published: 2015

[81] Berinde, V., Problem 1 (Private communication) Published: 06 January 2015

81.1. Choban, Mitrofan M., Fixed points of mappings defined on spaces with distance, Carpathian J. Math. 32 (2016), no. 2, 173-188

[82] Berinde, V., Iterative approximation of fixed points and Mann iteration for a general class of functions, J. Adv. Math. Stud 3 (2016), no. 2, 1-3

82.1. Chidume, C. E., Strong convergence and stability of Picard iteration sequences for a general class of contractive-type mappings. Fixed Point Theory Appl. 2014, 2014:233, 10 pp.

[83] Berinde, V., On the solution of Steinhaus functional equation using weakly Picard operators. Filomat 25 (2011), no. 1, 69–79.

83.1. Park, C., Additive rho-Functional Inequalities in beta-Homogeneous Normed Spaces, FILOMAT 30 (2016), no. 7, 1651-1658

83.2. Park, Choonkil; Shin, Dong Yun; Saadati, Reza; et al., A Fixed Point Approach to the Fuzzy Stability of an AQCQ-Functional Equation, FILOMAT 30 (2016), no. 7, 1833-1851

[84] Berinde, V.; Petric, M. A., Fixed point theorems for cyclic non-self single-valued almost contractions, Carpathian Journal of Mathematics, 31 (2015), no. 3, 289-296

84.1. Jleli, M.; Samet, B., An improvement result concerning fixed point theory for cyclic contractions, Carpathian Journal of Mathematics 32 (2016), no. 3, 339-347

84.2. 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.

[85] Berinde, V.; Khan, A. R.; Păcurar, M., Coupled solutions for a bivariate weakly nonexpansive operator by iterations. Fixed Point Theory Appl. 2014, 2014:149, 12 pp.

85.1. Khan, A. R.; Shukri, S. A., Best proximity points in the Hilbert ball. J. Nonlinear Convex Anal. 17 (2016), no. 6, 1083–1094.

85.2. Suparatulatorn, Raweerote; Suantai, Suthep. A new hybrid algorithm for global minimization of best proximity points in Hilbert spaces. Carpathian J. Math. 35 (2019), no. 1, 95–102.

[86] Berinde, V.; Pacurar, M., A constructive approach to coupled fixed point theorems in metric spaces, Carpathian J. Math. 31 (2015), no. 3, 277-287

86.1. Garcia, G., Coupled fixed points and alpha-dense curves, Carpathian J. Math. 32 (2016), no. 3, 323-330

[87] Berinde, Vasile; Kovács, Gabriella. Stabilizing discrete dynamical systems by monotone Krasnoselskij type iterative schemes. Creat. Math. Inform. 17 (2008), no. 3, 298–307 (2009).

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

87.2. Toscano, Elena; Vetro, Calogero. Fixed point iterative schemes for variational inequality problems. J. Convex Anal. 25 (2018), no. 2, 701–715.

[88] Berinde, Vasile. Convergence theorems for fixed point iterative methods defined as admissible perturbations of a nonlinear operator. Carpathian J. Math. 29 (2013), no. 1, 9–18.

88.1. Bunlue, Nuttawut; Suantai, Suthep. Convergence theorems of fixed point iterative methods defined by admissible functions. Thai J. Math. 13 (2015), no. 3, 527–537.

88.2. 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.

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

88.4. Toscano, Elena; Vetro, Calogero. Fixed point iterative schemes for variational inequality problems. J. Convex Anal. 25 (2018), no. 2, 701–715.

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

[89] Berinde, Vasile; Khan, Abdul Rahim; Fukhar-ud-din, Hafiz. Fixed point iterative methods defined as admissible perturbations of generalized pseudocontractive operators. J. Nonlinear Convex Anal. 16 (2015), no. 3, 563–572.

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

89.2. 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] Berinde, Vasile; Khan, Abdul Rahim; Păcurar, Mădălina. Convergence theorems for admissible perturbations of $\phi$-pseudocontractive operators. Miskolc Math. Notes 15 (2014), no. 1, 27–37.

90.1. 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. The retraction-displacement condition in the theory of fixed point equation with a convergent iterative algorithm. Mathematical analysis, approximation theory and their applications, 75–106, Springer Optim. Appl., 111, Springer, [Cham], 2016.

91.1. Rus, Ioan A. Some variants of contraction principle, generalizations and applications. Stud. Univ. Babeş-Bolyai Math. 61 (2016), no. 3, 343–358.

91.2. Şerban, Marcel-Adrian. Saturated fibre contraction principle. Fixed Point Theory 18 (2017), no. 2, 729–740.

91.3. 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.

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

91.5. Petrusel, A. Local fixed point results for graphic contractions. 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. Math. 33 (2017), no. 3, 275–286.

92.1. Tiammee, J. Fixed point results of generalized almost $G$-contractions in metric spaces endowed with graphs. Carpathian J. Math. 34 (2018), no. 3, 433–439.

92.2. Charoensawan, P. Common fixed point theorems for Geraghty’s type contraction mapping with two generalized metrics endowed with a directed graph in JS-metric spaces. Carpathian J. Math. 34 (2018), no. 3, 305–312.

92.3. Ansari, A. H.; Guran, L.; Latif, A. Fixed point problems concerning contractive type operators on KST-spaces. Carpathian J. Math. 34 (2018), no. 3, 287–294.

92.4. 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.

[93] Balog, L.; Berinde, V.; Păcurar, M. Approximating fixed points of nonself contractive type mappings in Banach spaces endowed with a graph. An. Ştiinţ. Univ. „Ovidius” Constanţa Ser. Mat. 24 (2016), no. 2, 27–43.

93.1. Tiammee, J. Fixed point results of generalized almost $G$-contractions in metric spaces endowed with graphs. Carpathian J. Math. 34 (2018), no. 3, 433–439.

[94] Berinde, V.; Păcurar, M. Coupled and triple fixed point theorems for mixed monotone almost contractive mappings in partially ordered metric spaces. J. Nonlinear Convex Anal. 18 (2017), no. 4, 651–659.

94.1. Alfuraidan, M. R.; Benchabane, S.; Djebali, S. Coincidence points for multivalued weak $\Gamma$-contraction mappings on metric spaces. Carpathian J. Math. 34 (2018), no. 3, 277–286.

94.2. Tiammee, J. Fixed point results of generalized almost $G$-contractions in metric spaces endowed with graphs. Carpathian J. Math. 34 (2018), no. 3, 433–439.

94.3. Charoensawan, P. Common fixed point theorems for Geraghty’s type contraction mapping with two generalized metrics endowed with a directed graph in JS-metric spaces. Carpathian J. Math. 34 (2018), no. 3, 305–312.

94.4. 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.

[95] Fukhar-ud-din, H.; Berinde, V. Fixed point iterations for Prešić-Kannan nonexpansive mappings in product convex metric spaces. Acta Univ. Sapientiae Math. 10 (2018), no. 1, 56–69.

95.1. Ansari, A. H.; Guran, L.; Latif, A. Fixed point problems concerning contractive type operators on KST-spaces. Carpathian J. Math. 34 (2018), no. 3, 287–294.

95.2. Tiammee, J. Fixed point results of generalized almost $G$-contractions in metric spaces endowed with graphs. Carpathian J. Math. 34 (2018), no. 3, 433–439.

95.3. Charoensawan, P. Common fixed point theorems for Geraghty’s type contraction mapping with two generalized metrics endowed with a directed graph in JS-metric spaces. Carpathian J. Math. 34 (2018), no. 3, 305–312.

95.4. Alfuraidan, M. R.; Benchabane, S.; Djebali, S. Coincidence points for multivalued weak $\Gamma$-contraction mappings on metric spaces. Carpathian J. Math. 34 (2018), no. 3, 277–286.

[96] Balog, L.; Berinde, V. Fixed point theorems for nonself Kannan type contractions in Banach spaces endowed with a graph. Carpathian J. Math. 32 (2016), no. 3, 293–302.

96.1. Tiammee, J. Fixed point results of generalized almost $G$-contractions in metric spaces endowed with graphs. Carpathian J. Math. 34 (2018), no. 3, 433–439.

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