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dc.contributor.authorFigueiredo, Giovany de Jesus Malcher-
dc.contributor.authorSilva, Leticia dos Santos-
dc.date.accessioned2022-10-19T22:36:15Z-
dc.date.available2022-10-19T22:36:15Z-
dc.date.issued2021-
dc.identifier.citationFIGUEIREDO, Giovany M.; SILVA, Leticia S. Existence of positive solutions of a critical system in RN. Palestine Journal of Mathematics, v. 10, n. 2, p. 502–532, 2021. Disponível em: https://pjm.ppu.edu/sites/default/files/papers/PJM_June_2021_502_to_532.pdf. Acesso em: 19 out. 2022.pt_BR
dc.identifier.urihttps://repositorio.unb.br/handle/10482/45049-
dc.language.isoInglêspt_BR
dc.publisherPalestine Polytechnic University - PPUpt_BR
dc.rightsAcesso Restritopt_BR
dc.titleExistence of positive solutions of a critical system in RNpt_BR
dc.typeArtigopt_BR
dc.subject.keywordTeoria do grau de Brouwerpt_BR
dc.subject.keywordSoluções positivaspt_BR
dc.subject.keywordSistemas críticos elípticospt_BR
dc.relation.publisherversionhttps://pjm.ppu.edu/sites/default/files/papers/PJM_June_2021_502_to_532.pdfpt_BR
dc.description.abstract1In this paper we show existence of positive solution to the system −∆u + a(x)u = 1 2 ∗ Ku(u, v) in R N , −∆v + b(x)v = 1 2 ∗ Kv(u, v) in R N , u, v > 0 in RN , u, v ∈ D1,2 (RN ), N ≥ 3. We also prove a global compactness result for the associated energy functional similar to that due to Struwe in [14]. The basic tool employed here is some information on a limit system of (S) with a = b = 0, the concentration compactness due to P. L. Lions [12] and Brouwer degree theory.pt_BR
dc.contributor.emailmailto:giovany@unb.brpt_BR
dc.contributor.emailmailto:leticiadstos@gmail.compt_BR
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