ZERO CONVERGENT SOLUTIONS FOR A CLASS OF P-LAPLACIAN SYSTEMS

Marini, M.; Matucci, S.; Rehak, P.

We present some results about the existence of positive decaying solutions for a class of systems of two second order coupled nonlinear equations with p-laplacian operator, p > 1. In addition the generalized Emden-Fowler type systems are considered and necessary and sufficient conditions are given in order for the system to have regularly and/or strongly decaying solutions. The results here presented complete the ones in [Adv. Math. Sci. Appl. 12, 2002, 521-533].

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Utilizza questo identificativo per citare o creare un link a questo documento: http://hdl.handle.net/2158/2206

Titolo:	ZERO CONVERGENT SOLUTIONS FOR A CLASS OF P-LAPLACIAN SYSTEMS
Autori interni:	MARINI, MAURO MATUCCI, SERENA
Autori:	M. MARINI; S. MATUCCI; P. REHAK
Data di pubblicazione:	2002
Titolo del libro:	Equadiff 10, Czechoslovak International Conference on Differential Equations and Their Applications,
Titolo del congresso:	EQUADIFF 10, PRAGA 2001
Luogo del congresso:	PRAGA
Data del congresso:	August 27-31, 2001
Abstract:	We present some results about the existence of positive decaying solutions for a class of systems of two second order coupled nonlinear equations with p-laplacian operator, p > 1. In addition the generalized Emden-Fowler type systems are considered and necessary and sufficient conditions are given in order for the system to have regularly and/or strongly decaying solutions. The results here presented complete the ones in [Adv. Math. Sci. Appl. 12, 2002, 521-533].
Handle:	http://hdl.handle.net/2158/2206
Appare nelle tipologie:	4a - Articolo in atti di congresso

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