Share Your Research, Maximize Your Social Impacts
Strong Convergence of the Iterations of Quasi $phi$-nonexpansive Mappings and its Applications in Banach Spaces
Journal: Sahand Communications in Mathematical Analysis (Vol.17, No. 3)Publication Date: 2020-07-01
Authors : Rasoul Jahed; Hamid Vaezi; Hossein Piri;
Page : 71-80
Keywords : Demiclosed; equilibrium problem; fixed point; hybrid projection; quasi nonexpansive mapping; Resolvent;
Source : Download Find it from : Google Scholar
Abstract
In this paper, we study the iterations of quasi $phi$-nonexpansive mappings and its applications in Banach spaces. At the first, we prove strong convergence of the sequence generated by the hybrid proximal point method to a common fixed point of a family of quasi $phi$-nonexpansive mappings. Then, we give applications of our main results in equilibrium problems.
Other Latest Articles
- Weighted Composition Operators Between Extended Lipschitz Algebras on Compact Metric Spaces
- Use of the Shearlet Transform and Transfer Learning in Offline Handwritten Signature Verification and Recognition
- Silver Diamine Fluoride in Reducing Dentin Hypersensitivity In Vital Tooth Preparation: A Case Report
- Williams Syndrome: Oral Findings and Orthodontic Management of a Rare Disease
- Knowledge, Attitude, and Practices Regarding the use of Hazmat Kitamong Dental Professionals
Last modified: 2021-11-03 14:28:17