The weak Harnack inequality for unbounded supersolutions of equations with generalized Orlicz growth

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dc.contributor.authorBenyaiche Allami
dc.contributor.authorHarjulehto Petteri
dc.contributor.authorHästö Peter
dc.contributor.authorKarppinen Arttu
dc.contributor.organizationfi=matematiikka|en=Mathematics|
dc.contributor.organization-code1.2.246.10.2458963.20.41687507875
dc.converis.publication-id52132265
dc.converis.urlhttps://research.utu.fi/converis/portal/Publication/52132265
dc.date.accessioned2022-10-28T14:32:57Z
dc.date.available2022-10-28T14:32:57Z
dc.description.abstractWe study unbounded weak supersolutions of elliptic partial differential equations with generalized Orlicz (Musielak-Orlicz) growth. We show that they satisfy the weak Harnack inequality with optimal exponent provided that they belong to a suitable Lebesgue or Sobolev space. Furthermore, we establish the sharpness of our central assumptions. (C) 2020 Elsevier Inc. All rights reserved.
dc.format.pagerange814
dc.identifier.eissn1090-2732
dc.identifier.jour-issn0022-0396
dc.identifier.olddbid188908
dc.identifier.oldhandle10024/172002
dc.identifier.urihttps://www.utupub.fi/handle/11111/43879
dc.identifier.urnURN:NBN:fi-fe2021042827037
dc.language.isoen
dc.okm.affiliatedauthorHarjulehto, Petteri
dc.okm.affiliatedauthorHästö, Peter
dc.okm.affiliatedauthorKarppinen, Arttu
dc.okm.discipline111 Mathematicsen_GB
dc.okm.discipline111 Matematiikkafi_FI
dc.okm.internationalcopublicationinternational co-publication
dc.okm.internationalityInternational publication
dc.okm.typeA1 ScientificArticle
dc.publisherACADEMIC PRESS INC ELSEVIER SCIENCE
dc.publisher.countryUnited Statesen_GB
dc.publisher.countryYhdysvallat (USA)fi_FI
dc.publisher.country-codeUS
dc.relation.doi10.1016/j.jde.2020.11.007
dc.relation.ispartofjournalJournal of Differential Equations
dc.relation.volume275
dc.source.identifierhttps://www.utupub.fi/handle/10024/172002
dc.titleThe weak Harnack inequality for unbounded supersolutions of equations with generalized Orlicz growth
dc.year.issued2021

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