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Mathematics Interdisciplinary Research
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Kadelburg, Z., Radenovic, S., Sarwar, M. (2017). Remarks on the Paper ``Coupled Fixed Point Theorems for Single-Valued Operators in b-Metric Spaces''. Mathematics Interdisciplinary Research, 2(1), 1-8. doi: 10.22052/mir.2017.34117
Zoran Kadelburg; Stojan Radenovic; Muhammad Sarwar. "Remarks on the Paper ``Coupled Fixed Point Theorems for Single-Valued Operators in b-Metric Spaces''". Mathematics Interdisciplinary Research, 2, 1, 2017, 1-8. doi: 10.22052/mir.2017.34117
Kadelburg, Z., Radenovic, S., Sarwar, M. (2017). 'Remarks on the Paper ``Coupled Fixed Point Theorems for Single-Valued Operators in b-Metric Spaces''', Mathematics Interdisciplinary Research, 2(1), pp. 1-8. doi: 10.22052/mir.2017.34117
Kadelburg, Z., Radenovic, S., Sarwar, M. Remarks on the Paper ``Coupled Fixed Point Theorems for Single-Valued Operators in b-Metric Spaces''. Mathematics Interdisciplinary Research, 2017; 2(1): 1-8. doi: 10.22052/mir.2017.34117

Remarks on the Paper ``Coupled Fixed Point Theorems for Single-Valued Operators in b-Metric Spaces''

Article 1, Volume 2, Issue 1, Spring 2017, Page 1-8  XML PDF (329 K)
Document Type: Original Scientific Paper
DOI: 10.22052/mir.2017.34117
Authors
Zoran Kadelburg 1; Stojan Radenovic2; Muhammad Sarwar3
1University of Belgrade Faculty of Mathematics
2University of Belgrade Faculty of Mechanical Engineering
3Department of Mathematics, University of Malakand
Abstract
In this paper, we improve some recent coupled fixed point results
for single-valued operators in the framework of ordered $b$-metric
spaces established by Bota et al. [M-F. Bota, A. Petrusel, G.
Petrusel and B. Samet, Coupled fixed point theorems for
single-valued operators in b-metric spaces, Fixed Point Theory
Appl. (2015) 2015:231]. Also, we prove that Perov-type fixed point
theorem in ordered generalized $b$-metric spaces is equivalent
with Ran-Reurings-type theorem in ordered $b$-metric spaces.
Keywords
Vector-valued metric; ordered $b$-metric space; coupled fixed point; integral equation; well-posed fixed point problem
Main Subjects
Applicable Analysis
Statistics
Article View: 179
PDF Download: 304
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