A degree theory for variational inequalities with sums of maximal monotone and (S+) operators

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SYSNO ASEP	0462818
Document Type	J - Journal Article
R&D Document Type	The record was not marked in the RIV
Subsidiary J	Článek ve WOS
Title	A degree theory for variational inequalities with sums of maximal monotone and (S+) operators
Author(s)	Kim, I.-S. (KR) Väth, Martin (MU-W)_{RID, SAI, ORCID}
Source Title	Topological Methods in Nonlinear Analysis. - : Uniwersytet Mikolaja Kopernika - ISSN 1230-3429 Roč. 47, č. 2 (2016), s. 405-422
Number of pages	18 s.
Language	eng - English
Country	PL - Poland
Keywords	degree theory ; maximal monotone operator ; multivalued map
Subject RIV	BA - General Mathematics
UT WOS	000379367000001
EID SCOPUS	84978737308
DOI	10.12775/TMNA.2016.022
Annotation	We develop a degree theory for variational inequalities which contain multivalued (S$_+$)-perturbations of maximal monotone operators. The multivalued operators need not necessarily be convex-valued. The result is simultaneously an extension of a degree theory for variational inequalities (developed by Benedetti, Obukhovskii and Zecca) and of the Skrypnik-Browder degree and extensions thereof.
Workplace	Mathematical Institute
Contact	Jarmila Štruncová, struncova@math.cas.cz, library@math.cas.cz, Tel.: 222 090 757
Year of Publishing	2017

Number of the records: 1