Critical superlinear Ambrosetti-Prodi problems
Abstract
We consider the existence of multiple solutions for problem (1.1) below
with either $\lambda\neq \lambda$ or $\lambda=\lambda_1$, where
$\lambda_k$, $k=1,2,\ldots$ are eigenvalues of $(-\Delta, H^1_0(\Omega))$.
The local bifurcation from $\lambda=\lambda_k$ is also investigated.
with either $\lambda\neq \lambda$ or $\lambda=\lambda_1$, where
$\lambda_k$, $k=1,2,\ldots$ are eigenvalues of $(-\Delta, H^1_0(\Omega))$.
The local bifurcation from $\lambda=\lambda_k$ is also investigated.
Keywords
Elliptic differential equations; variational methods; multiplicity of solutions
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