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MULTIVALUED FIXED POINT IN BANACH ALGEBRA USING CONTINUOUS SELECTION AND ITS APPLICATION TO DIFFERENTIAL INCLUSION

Title
MULTIVALUED FIXED POINT IN BANACH ALGEBRA USING CONTINUOUS SELECTION AND ITS APPLICATION TO DIFFERENTIAL INCLUSION
Author
박춘길
Keywords
Perfectly normal; Hausdorff metric; set-valued nonexpansive map; fixed point; differential inclusion
Issue Date
2018-12
Publisher
WILMINGTON SCIENTIFIC PUBLISHER
Citation
JOURNAL OF APPLIED ANALYSIS AND COMPUTATION, v. 8, no. 6, page. 1747-1757
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.Bx. Using those fixed point results, we give the existence of solution for a newly developed differential inclusion.
URI
http://jaac.ijournal.cn/ch/reader/view_abstract.aspx?doi=10.11948/2018.1747https://repository.hanyang.ac.kr/handle/20.500.11754/121141
ISSN
2156-907X; 2158-5644
DOI
10.11948/2018.1747
Appears in Collections:
COLLEGE OF NATURAL SCIENCES[S](자연과학대학) > MATHEMATICS(수학과) > Articles
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