We consider a class of ordinary differential equations of the following type: - ü(t) = α(t)u3(t) + mu(t) + h(t) where α is bounded and changes sign. We study the effect of such a coefficient on the existence of oscillating solutions on bounded and unbounded domains.

Terracini, S., Verzini, G. (2000). Oscillating solutions to second-order ODEs with indefinite superlinear nonlinearities. NONLINEARITY, 13(5), 1501-1514 [10.1088/0951-7715/13/5/305].

Oscillating solutions to second-order ODEs with indefinite superlinear nonlinearities

TERRACINI, SUSANNA;
2000

Abstract

We consider a class of ordinary differential equations of the following type: - ü(t) = α(t)u3(t) + mu(t) + h(t) where α is bounded and changes sign. We study the effect of such a coefficient on the existence of oscillating solutions on bounded and unbounded domains.
Articolo in rivista - Articolo scientifico
Oscillatory solution; Dirichlet problem
English
2000
13
5
1501
1514
none
Terracini, S., Verzini, G. (2000). Oscillating solutions to second-order ODEs with indefinite superlinear nonlinearities. NONLINEARITY, 13(5), 1501-1514 [10.1088/0951-7715/13/5/305].
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/10281/18237
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