Asymptotic behaviour of positive solutions of semilinear elliptic problems with increasing powers

Boccardo, Lucio; Maia, Liliane de Almeida; Pellacci, Benedetta

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Campo DC	Valor	Idioma
dc.contributor.author	Boccardo, Lucio	-
dc.contributor.author	Maia, Liliane de Almeida	-
dc.contributor.author	Pellacci, Benedetta	-
dc.date.accessioned	2023-10-09T16:18:29Z	-
dc.date.available	2023-10-09T16:18:29Z	-
dc.date.issued	2021-09-28	-
dc.identifier.citation	BOCCARDO, Lucio; MAIA, Liliane; PELLACCI, Benedetta. Asymptotic behaviour of positive solutions of semilinear elliptic problems with increasing powers. Proceedings of the Royal Society of Edinburgh, v. 152, n. 5. 2021. DOI https://doi.org/10.1017/prm.2021.54. Disponível em: https://www.cambridge.org/core/journals/proceedings-of-the-royal-society-of-edinburgh-section-a-mathematics/article/abs/asymptotic-behaviour-of-positive-solutions-of-semilinear-elliptic-problems-with-increasing-powers/CEBF477D0A8AEE329C646549420DFEAD. Acesso em: 09 out. 2023.	pt_BR
dc.identifier.uri	http://repositorio2.unb.br/jspui/handle/10482/46642	-
dc.description.sponsorship	UnB - Edital DPI/DPG n. 02/2022	-
dc.language.iso	eng	pt_BR
dc.publisher	Cambridge University Press	pt_BR
dc.rights	Acesso Aberto	pt_BR
dc.title	Asymptotic behaviour of positive solutions of semilinear elliptic problems with increasing powers	pt_BR
dc.type	Artigo	pt_BR
dc.subject.keyword	Soluções positivas	pt_BR
dc.subject.keyword	Equações semilineares	pt_BR
dc.identifier.doi	https://doi.org/10.1017/prm.2021.54	pt_BR
dc.relation.publisherversion	https://www.cambridge.org/core/journals/proceedings-of-the-royal-society-of-edinburgh-section-a-mathematics/article/abs/asymptotic-behaviour-of-positive-solutions-of-semilinear-elliptic-problems-with-increasing-powers/CEBF477D0A8AEE329C646549420DFEAD	pt_BR
dc.description.abstract1	We prove existence results of two solutions of the problem L(u) + um−1 = λup−1 in Ω, u > 0 in Ω, u = 0 on ∂Ω, where L(v) = −div(M(x)∇v) is a linear operator, p ∈ (2, 2∗] and λ and m sufficiently large. Then their asymptotical limit as m → +∞ is investigated showing different behaviours.	pt_BR
dc.identifier.orcid	https://orcid.org/0000-0002-6163-1899	pt_BR
dc.identifier.orcid	https://orcid.org/0000-0002-1254-1811	pt_BR
dc.contributor.email	mailto:boccardo@uniroma1.it	pt_BR
dc.contributor.email	mailto:lilimaia@unb.br	pt_BR
dc.contributor.email	mailto:benedetta.pellacci@unicampania.it	pt_BR
dc.contributor.affiliation	Istituto Lombardo and Sapienza Università di Roma	pt_BR
dc.contributor.affiliation	Departamento de Matemática, Universidade de Brasília	pt_BR
dc.contributor.affiliation	Dipartimento di Matematica e Fisica, Università della Campania ‘Luigi Vanvitelli’	pt_BR
dc.description.unidade	Instituto de Ciências Exatas (IE)	pt_BR
dc.description.unidade	Departamento de Matemática (IE MAT)	pt_BR
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