We solve a nonlocal boundary value problem on the half-close interval [1,∞) associated to the differential equation (a(t)|x′|^{α}sgn x′)′+b(t)|x|^{β}sgn x=0, in the the superlinear case α<β. By using a new approach, based on a special energy-type function E, the existence of slowly decaying solutions is examined too.
Positive decaying solutions for differential equations with phi-laplacian / Z. Dosla; M.Marini. - In: BOUNDARY VALUE PROBLEMS. - ISSN 1687-2762. - ELETTRONICO. - 2015:95(2015), pp. 0-0. [DOI: 10.1186/s13661-015-0355-z.]
Titolo: | Positive decaying solutions for differential equations with phi-laplacian | |
Autori di Ateneo: | ||
Autori: | Z. Dosla; MARINI, MAURO | |
Anno di registrazione: | 2015 | |
Rivista: | ||
Volume: | 2015:95 | |
Pagina iniziale: | 0 | |
Pagina finale: | 0 | |
Abstract: | We solve a nonlocal boundary value problem on the half-close interval [1,∞) associated to the differential equation (a(t)|x′|^{α}sgn x′)′+b(t)|x|^{β}sgn x=0, in the the superlinear case α<β. By using a new approach, based on a special energy-type function E, the existence of slowly decaying solutions is examined too. | |
Handle: | http://hdl.handle.net/2158/969483 | |
Appare nelle tipologie: | 1a - Articolo su rivista |
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