Abstract
We prove that Problem $(1)$ below possesses infinitely many continua of radial solutions branching off at $\lambda=0$ from the trivial solution, each continuum being characterized by nodal properties. The nonlinearities $h$ and $g$ are neither assumed to be odd, nor required to satisfy any growth restriction. For some classes of problems we also study the global behaviour of the continua.
Citation
Antonio Ambrosetti. Jesus Garcia Azorero. Ireneo Peral. "Quasilinear equations with a multiple bifurcation." Differential Integral Equations 10 (1) 37 - 50, 1997. https://doi.org/10.57262/die/1367846882
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