dc.creator | Santaria Leuyacc, Yony Raúl | |
dc.date | 2019-05-31 | |
dc.date.accessioned | 2019-11-14T12:01:19Z | |
dc.date.available | 2019-11-14T12:01:19Z | |
dc.identifier | https://www.revistaproyecciones.cl/article/view/3579 | |
dc.identifier.uri | https://revistaschilenas.uchile.cl/handle/2250/113692 | |
dc.description | We will focus on the existence of nontrivial solutions to the following nonlinear elliptic equation
−∆u + V (x)u = f(u), x ∈ R2,
where V is a nonnegative function which can vanish at infinity or be unbounded from above, and f have exponential growth range. The proof involves a truncation argument combined with Mountain Pass Theorem and a Trudinger-Moser type inequality. | en-US |
dc.format | application/pdf | |
dc.language | eng | |
dc.publisher | Universidad Católica del Norte. | es-ES |
dc.relation | https://www.revistaproyecciones.cl/article/view/3579/3172 | |
dc.rights | Derechos de autor 2019 Proyecciones. Revista de Matemática | es-ES |
dc.rights | https://creativecommons.org/licenses/by-nc/4.0 | es-ES |
dc.source | Proyecciones. Journal of Mathematics; Vol 38 No 2 (2019); 325-351 | en-US |
dc.source | Proyecciones. Revista de Matemática; Vol. 38 Núm. 2 (2019); 325-351 | es-ES |
dc.source | 0717-6279 | |
dc.source | 0716-0917 | |
dc.subject | Nonlinear elliptic equations | en-US |
dc.subject | Vanishing potentials | en-US |
dc.subject | TrudingerMoser inequality | en-US |
dc.subject | Nonlinear elliptic equations | en-US |
dc.subject | Variational methods for second-order elliptic equations | en-US |
dc.subject | Second-order elliptic equations | en-US |
dc.title | Nonlinear elliptic equations in dimension two with potentials which can vanish at infinity. | en-US |
dc.type | info:eu-repo/semantics/article | |
dc.type | info:eu-repo/semantics/publishedVersion | |
dc.type | Artículo revisado por pares | es-ES |
dc.type | text | en-US |