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dc.contributor.authorGiacomoni, Jacques-
dc.contributor.authorSantos, Carlos Alberto-
dc.contributor.authorYang, Minbo-
dc.contributor.authorZhou, Jiazheng-
dc.date.accessioned2022-08-22T22:59:27Z-
dc.date.available2022-08-22T22:59:27Z-
dc.date.issued2020-
dc.identifier.citationGIACOMONI, Jacques et al. A parameterized quasilinear Schrödinger equation with indefinite potentials. Nonlinear Analysis, v. 192, art. 111703, 2020. DOI 10.1016/j.na.2019.111703. Disponível em: https://www.sciencedirect.com/science/article/pii/S0362546X19303566?via%3Dihub. Acesso em: 22 ago.2022.pt_BR
dc.identifier.urihttps://repositorio.unb.br/handle/10482/44618-
dc.language.isoInglêspt_BR
dc.rightsAcesso Restritopt_BR
dc.titleA parameterized quasilinear Schrödinger equation with indefinite potentialspt_BR
dc.typeArtigopt_BR
dc.subject.keywordSchrödinger, Equação dept_BR
dc.subject.keywordPotencial indefinidopt_BR
dc.subject.keywordGrupos críticospt_BR
dc.identifier.doihttps://doi.org/10.1016/j.na.2019.111703pt_BR
dc.description.abstract1In this paper we consider the existence of solutions for the quasilinear Schrödinger equation −∆u − k∆[(1 + u2) 1/2] u 2(1 + u2)1/2 + V (x)u = g(u) in H1 (RN ) ∩ L∞ loc(RN ), where N ≥ 3, V is a continuous potential allowed to be indefinite, g is a subcritical growth function, and k is a real parameter. By using local linking arguments and computing the critical groups of the energy functional, we obtain the existence of nontrivial solution for the equation.pt_BR
dc.contributor.emailmailto:jacques.giacomoni@univ-pau.frpt_BR
dc.contributor.emailmailto:csantos@unb.brpt_BR
dc.contributor.emailmailto:mbyang@zjnu.edu.cnpt_BR
dc.contributor.emailmailto:jiazzheng@gmail.compt_BR
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