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On a fourth-order Neumann problem in variable exponent spaces
ID Zuo, Jiabin (Author), ID El Allali, Zakaria (Author), ID Taarabti, Said (Author), ID Repovš, Dušan (Author)

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Abstract
We study the Neumann problem with Leray-Lions type operator. Using the classical variational theory, we prove the existence, uniqueness and multiplicity of solutions. As far as we know, this is the first attempt to investigate such a fourth-order problem involving Leray-Lions type operators.

Language:English
Keywords:Neumann problem, Leray-Lions operator, variational methods, Ricceri’s three critical points, Fountain theorem
Work type:Article
Typology:1.01 - Original Scientific Article
Organization:PEF - Faculty of Education
FMF - Faculty of Mathematics and Physics
Publication status:Published
Publication version:Author Accepted Manuscript
Year:2023
Number of pages:Str. 2027-2039
Numbering:Vol. 37, no. 7
PID:20.500.12556/RUL-145829 This link opens in a new window
UDC:517.956
ISSN on article:0354-5180
DOI:10.2298/FIL2307027Z This link opens in a new window
COBISS.SI-ID:141360387 This link opens in a new window
Copyright:
Za shranitev avtorjevega recenziranega rokopisa v Repozitorij Univerze v Ljubljani je bilo pridobljeno založnikovo dovoljenje. (Datum opombe: 17. 5. 2023)
Publication date in RUL:16.05.2023
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Record is a part of a journal

Title:Filomat
Shortened title:Filomat
Publisher:Faculty of Sciences and Mathematics, University of Niš
ISSN:0354-5180
COBISS.SI-ID:1024191828 This link opens in a new window

Projects

Funder:ARRS - Slovenian Research Agency
Project number:P1-0292
Name:Topologija in njena uporaba

Funder:ARRS - Slovenian Research Agency
Project number:N1-0278
Name:Biološka koda vozlov - identifikacija vzorcev vozlanja v biomolekulah z uporabo umetne inteligence

Funder:ARRS - Slovenian Research Agency
Project number:N1-0114
Name:Algebrajski odtisi geometrijskih značilnosti v homologiji

Funder:ARRS - Slovenian Research Agency
Project number:N1-0083
Name:Forsing, fuzija in kombinatorika odprtih pokritij

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