Publication details

Zero convergent solutions for a class of p-laplacian systems

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Authors

MARINI Mauro MATUCCI Serena ŘEHÁK Pavel

Year of publication 2002
Type Article in Proceedings
Conference Proceedings of Equadiff 10 (CD ROM)
MU Faculty or unit

Faculty of Education

Citation
Field General mathematics
Keywords nonlinear differential systems with p-laplacians; regularly and strongly decaying solutions
Description 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 our previous paper.
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