We study the structure of the family of radially symmetric ground states and singular ground states for certain elliptic partial differential equations with $p$-Laplacian. We use methods of Dynamical systems such as Melnikov functions, invariant manifolds, and exponential dichotomy.
FRANCA, M., R. JOHNSON (2004). Ground States and Singular Ground States for quasilinear partial differential equation with critical exponent in the perturbative case. ADVANCED NONLINEAR STUDIES, 4(1), 93-120 [https://doi.org/10.1515/ans-2004-0106].
Ground States and Singular Ground States for quasilinear partial differential equation with critical exponent in the perturbative case
FRANCA, Matteo
Membro del Collaboration Group
;
2004
Abstract
We study the structure of the family of radially symmetric ground states and singular ground states for certain elliptic partial differential equations with $p$-Laplacian. We use methods of Dynamical systems such as Melnikov functions, invariant manifolds, and exponential dichotomy.File in questo prodotto:
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