A Relation-Theoretic Metrical Fixed Point Theorem for Rational Type Contraction Mapping with an Application
暂无分享,去创建一个
[1] S. Banach. Sur les opérations dans les ensembles abstraits et leur application aux équations intégrales , 1922 .
[2] Manuel de la Sen,et al. Some New Observations and Results for Convex Contractions of Istratescu's Type , 2019, Symmetry.
[3] Geeta Modi,et al. AN EXTENSION OF BANACH CONTRACTION PRINCIPLE THROUGH RATIONAL EXPRESSION , 2016 .
[4] Juan J. Nieto,et al. Existence and Uniqueness of Fixed Point in Partially Ordered Sets and Applications to Ordinary Differential Equations , 2007 .
[5] S. G. Matthews,et al. Partial Metric Topology , 1994 .
[6] K. Sadarangani,et al. A fixed point theorem for contractions of rational type in partially ordered metric spaces , 2013 .
[7] Hassen Aydi,et al. Hybrid Multivalued Type Contraction Mappings in αK-Complete Partial b-Metric Spaces and Applications , 2019, Symmetry.
[8] Juan J. Nieto,et al. Contractive Mapping Theorems in Partially Ordered Sets and Applications to Ordinary Differential Equations , 2005, Order.
[9] Ashok Ganguly,et al. Some Results on Fixed Points , 1982 .
[10] SOME FIXED POINT RESULTS FOR GENERALIZED RATIONAL TYPE CONTRACTION MAPPINGS IN PARTIALLY ORDERED B-METRIC SPACES , 2015 .
[11] M. de La Sen,et al. Applying Fixed Point Techniques to Stability Problems in Intuitionistic Fuzzy Banach Spaces , 2020, Mathematics.
[12] A. Alam,et al. Relation-theoretic contraction principle , 2015 .
[13] Qamrul Haq Khan,et al. Relation-theoretic metrical coincidence theorems under weak C-contractions and K-contractions , 2021, AIMS Mathematics.
[14] J. JEŽEK. TRANSITIVE CLOSURES OF BINARY RELATIONS I , 2006 .
[15] Lorentz Jäntschi,et al. Multiple Linear Regressions by Maximizing the Likelihood under Assumption of Generalized Gauss-Laplace Distribution of the Error , 2016, Comput. Math. Methods Medicine.
[16] B. Samet,et al. Fixed Point Theorems on a Metric Space Endowed With an Arbitrary Binary Relation and Applications , 2012 .
[17] Hongguang Sun,et al. Fractional Langevin Equation Involving Two Fractional Orders: Existence and Uniqueness Revisited , 2020, Mathematics.