Results 71 to 80 of about 279 (111)
Existence of solutions to (2,p)-Laplacian equations by Morse theory
In this article, we use Morse theory to investigate a type of Dirichlet boundary value problem related to the (2,p)-Laplacian operator, where the nonlinear term is characterized by the first eigenvalue of the Laplace operator.
Zhanping Liang, Yuanmin Song, Jiabao Su
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Three nontrivial solutions for Neumann problems resonant at any positive eigenvalue
We consider a semilinear Neumann problem with a parametric reaction which has a concave term and a perturbation which at ±∞ can be resonant with respect to any positive eigenvalue.
Sophia Th. Kyritsi +1 more
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Asymmetric Robin boundary-value problems with p-Laplacian and indefinite potential
Four nontrivial smooth solutions to a Robin boundary-value problem with p-Laplacian, indefinite potential, and asymmetric nonlinearity super-linear at infinity are obtained, all with sign information.
Salvatore A. Marano +1 more
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This paper deals with the existence and multiplicity results for fractional problem involving the square root of the Laplacian $A_{1/2}$ in a bounded domain with zero Dirichlet boundary conditions by Morse theory and critical groups for a $C^{1 ...
Yutong Chen, Jiabao Su, Huanhong Yan
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Persistence in discrete Morse theory [PDF]
Bauer, Ulrich, University of Göttingen
openaire +2 more sources
Existence of nontrivial solutions for Schrodinger-Kirchhoff equations with indefinite potentials
Shuai Jiang, Li-Feng Yin
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An elliptic equation involving the square root of the Laplacian without asymptotic limits
Yutong Chen +3 more
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An asymmetric problem at resonance with a one-sided Ahmad-Lazer-Paul condition
Leandro L. Recova, Adolfo J. Rumbos
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