137 citations to 10.1016/j.aml.2008.02.007 (Crossref Cited-By Service)
  1. Mohammad Mahdi Rezaei, Shaban Sedghi, Vahid Parvaneh, Xiaolong Qin, “Application of Some Fixed-Point Theorems in Orthogonal Extended S-Metric Spaces”, Journal of Mathematics, 2021, 2021, 1  crossref
  2. Hüseyin Işık, Duran Türkoğlu, “Fixed point theorems for weakly contractive mappings in partially ordered metric-like spaces”, Fixed Point Theory Appl, 2013, № 1, 2013, 51  crossref
  3. ZHIQUN XUE, “The Existence of Fixed Points for Generalized Weak Contractions”, Kyungpook mathematical journal, 55, № 4, 2015, 1089  crossref
  4. Parbati Saha, Shantau Guria, Binayak S. Choudhury, Manuel De la Sen, “Determining Fuzzy Distance between Sets by Application of Fixed Point Technique Using Weak Contractions and Fuzzy Geometric Notions”, Symmetry, 11, № 6, 2019, 812  crossref
  5. Yisheng Song, Liqun Qi, “The existence and uniqueness of eigenvalues for monotone homogeneous mapping pairs”, Nonlinear Analysis: Theory, Methods & Applications, 75, № 13, 2012, 5283  crossref
  6. Uğur Gül, Erdal Karapınar, “On almost contractions in partially ordered metric spaces via implicit relations”, J Inequal Appl, 2012, № 1, 2012, 217  crossref
  7. Mohammad Imdad, Sunny Chauhan, Zoran Kadelburg, “Fixed point theorems for mappings with common limit range property satisfying generalized (ψ,φ)-weak contractive conditions”, Math Sci, 7, № 1, 2013, 16  crossref
  8. M. C. Arya, N. Chandra, Mahesh C. Joshi, “Common fixed point results for a generalized ( ψ, φ )-rational contraction”, Appl. Gen. Topol., 24, № 1, 2023, 129  crossref
  9. Noor Jamal, Thabet Abdeljawad, Muhammad Sarwar, Nabil Mlaiki, Panda Sumati Kumari, “Some Valid Generalizations of Boyd and Wong Inequality andψ,ϕ-Weak Contraction in Partially Orderedb−Metric Spaces”, International Journal of Mathematics and Mathematical Sciences, 2020, 2020, 1  crossref
  10. Talat Nazir, Zakaria Ali, Shahin Nosrat Jogan, Manuel de la Sen, “On a class of fixed points for set contractions on partial metric spaces with a digraph”, MATH, 8, № 1, 2023, 1304  crossref
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