For EDITORS

For READERS

All Issues

Vol.15, 2025
Vol.14, 2024
Vol.10, 2020
Vol.9, 2019
Vol.8, 2018
Vol.7, 2017
Vol.6, 2016
Vol.5, 2015
Vol.4, 2014
Vol.3, 2013
Vol.2, 2012
Vol.1, 2011
Volume 8, Number 6, 2018, Pages 1747-1757                                                                DOI:10.11948/2018.1747
Multivalued fixed point in Banach algebra using continuous selection and its application to differential inclusion
G. Poonguzali,Muthiah Marudai,Choonkil Park
Keywords:Perfectly normal, Hausdorff metric, set-valued nonexpansive map, fixed point, differential inclusion.
Abstract:
      In this paper, we provide some fixed point results using continuous selection given by Poonguzali et al. [15]. Also, using the selection theorem we discusse the existence of fixed point for the product of two multivalued mappings, that is, of the form $Ax\cdot Bx.$ Using those fixed point results, we give the existence of solution for a newly developed differential inclusion.
PDF      Download reader