Extensions of the Banach contraction principle in multiplicative metric spaces
Journal: VOJNOTEHNICKI GLASNIK / MILITARY TECHNICAL COURIER (Vol.65, No. 2)Publication Date: 2017-04-01
Authors : Badshah е-Rome; Muhammad Sarwar;
Page : 346-358
Keywords : Multiplicative metric; Multiplicative open ball; Multiplicative Cauchy sequence; Multiplicative contraction;
Abstract
In this paper, we have proven several generalizations of the Banach contraction principle for multiplicative metric spaces. We have also derived the Cantor intersection theorem in the setup of multiplicative metric spaces. Non-trivial supporting examples are also given.
Other Latest Articles
- Ordered b-metric spaces and Geraghty type contractive mappings
- Functional Performance of the Main Lighting System of Motor Vehicles
- Evaluation of Dynamic Characteristics of DPKr-2 Diesel Train on Straight Sections of Railway Track
- Structural and Kinematic Synthesis of the 1-DOF Eight-Bar Walking Mechanism with Revolute Kinematic Pairs
- Prospects of Use of Vibratory Devices with Electromagnetic Drives for Massive Piece Goods Conveying
Last modified: 2018-04-24 13:42:40