Coupled Coincidence Points in Partially Ordered Cone Metric Spaces with ac‐Distance
Copyright policy )Coupled Coincidence Points in Partially Ordered Cone Metric Spaces with ac‐Distance
Cho et al. (2012) proved some coupled fixed point theorems in partially ordered cone metric spaces by using the concept of ac‐distance in cone metric spaces. In this paper, we prove some coincidence point theorems in partially ordered cone metric spaces by using the notion of ac‐distance. Our results generalize several well‐known comparable results in the literature. Also, we introduce an example to support the usability of our results.
Alternative medicine, Metric (unit), Economics, Geometry, Cone Metric Spaces, Mathematical analysis, Metric Spaces, Fixed Point Theorems in Metric Spaces, Point (geometry), QA1-939, FOS: Mathematics, Pathology, Product metric, Fixed-point and coincidence theorems (topological aspects), Fixed Point Theorems, Pure mathematics, Dual cone and polar cone, Cone (formal languages), Coincidence, Partial Ordering, Algorithm, Regular polygon, Operations management, Physical Sciences, Medicine, Geometry and Topology, Metric space, Mathematics
Alternative medicine, Metric (unit), Economics, Geometry, Cone Metric Spaces, Mathematical analysis, Metric Spaces, Fixed Point Theorems in Metric Spaces, Point (geometry), QA1-939, FOS: Mathematics, Pathology, Product metric, Fixed-point and coincidence theorems (topological aspects), Fixed Point Theorems, Pure mathematics, Dual cone and polar cone, Cone (formal languages), Coincidence, Partial Ordering, Algorithm, Regular polygon, Operations management, Physical Sciences, Medicine, Geometry and Topology, Metric space, Mathematics
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