期刊
MATHEMATISCHE NACHRICHTEN
卷 296, 期 5, 页码 2024-2045出版社
WILEY-V C H VERLAG GMBH
DOI: 10.1002/mana.202100288
关键词
anisotropic p-Laplacian; anisotropic regularity theory; bifurcation-type theorem; purely singular problem; truncation
类别
This paper discusses a Dirichlet problem driven by the anisotropic p-Laplacian, with a reaction that has the competing effects of a singular term and a parametric superlinear perturbation. A bifurcation-type theorem describing the changes of the set of positive solutions as the parameter varies is proven. The existence of minimal positive solutions is also proven.
We consider a Dirichlet problem driven by the anisotropic p-Laplacian, with a reaction having the competing effects of a singular term and a parametric superlinear perturbation. We prove a bifurcation-type theorem describing the changes of the set of positive solutions as the parameter varies. We also prove the existence of minimal positive solutions.
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