An intermediate value theorem for monotone operators in ordered Banach spaces

Kostrykin, Vadim; Oleynik, Anna

An intermediate value theorem for monotone operators in ordered Banach spaces

dc.contributor.author	Kostrykin, Vadim
dc.contributor.author	Oleynik, Anna
dc.date.accessioned	2022-10-06T07:42:52Z
dc.date.available	2022-10-06T07:42:52Z
dc.date.issued	2012
dc.description.abstract	We consider a monotone increasing operator in an ordered Banach space having u and u+ as a strong super- and subsolution, respectively. In contrast with the well-studied case u+ < u , we suppose that u < u+. Under the assumption that the order cone is normal and minihedral, we prove the existence of a fixed point located in the order interval [u , u+].	en_GB
dc.description.sponsorship	DFG, Open Access-Publizieren Universität Mainz / Universitätsmedizin	de
dc.identifier.doi	http://doi.org/10.25358/openscience-7881
dc.identifier.uri	https://openscience.ub.uni-mainz.de/handle/20.500.12030/7896
dc.language.iso	eng	de
dc.rights	CC-BY-2.0	*
dc.rights.uri	https://creativecommons.org/licenses/by/2.0/	*
dc.subject.ddc	510 Mathematik	de_DE
dc.subject.ddc	510 Mathematics	en_GB
dc.title	An intermediate value theorem for monotone operators in ordered Banach spaces	en_GB
dc.type	Zeitschriftenaufsatz	de
jgu.journal.title	Fixed point theory and applications	de
jgu.journal.volume	2012	de
jgu.organisation.department	FB 08 Physik, Mathematik u. Informatik	de
jgu.organisation.name	Johannes Gutenberg-Universität Mainz
jgu.organisation.number	7940
jgu.organisation.place	Mainz
jgu.organisation.ror	https://ror.org/023b0x485
jgu.pages.alternative	Art. 211	de
jgu.publisher.doi	10.1186/1687-1812-2012-211	de
jgu.publisher.issn	1687-1812	de
jgu.publisher.name	SpringerOpen	de
jgu.publisher.place	Heidelberg u.a.	de
jgu.publisher.uri	http://dx.doi.org/10.1186/1687-1812-2012-211	de
jgu.publisher.year	2012
jgu.rights.accessrights	openAccess
jgu.subject.ddccode	510	de
jgu.type.dinitype	Article	en_GB
jgu.type.resource	Text	de
jgu.type.version	Published version	de
opus.affiliated	Kostrykin, Vadim
opus.date.modified	2018-09-13T10:30:24Z
opus.identifier.opusid	23001
opus.institute.number	0804
opus.metadataonly	false
opus.organisation.string	FB 08: Physik, Mathematik und Informatik: Institut für Mathematik	de_DE
opus.subject.dfgcode	08-312
opus.type.contenttype	Keine	de_DE
opus.type.contenttype	None	en_EN

Files

Original bundle

Now showing 1 - 1 of 1

Name:: an_intermediate_value_theorem-20220915070329442.pdf
Size:: 221.68 KB
Format:: Adobe Portable Document Format
Description:

Download

Collections

DFG-OA-Publizieren (2012 - 2017)