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Eigenvalues of Schrödinger operators with definite and indefinite weights

Applied Mathematics and Computation, 2014
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Elliptic Problems Involving an Indefinite Weight Function

1996
We consider an elliptic boundary value problem defined on a region Ω ⊂ ℝn and involving an indefinite weight function ω. We also suppose that the problem under consideration admits a variational formulation. Then by appealing to the theory of selfadjoint operators acting in a Krein space, we derive various spectral properties for the problem.
M. Faierman, H. Langer
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Resonant nonlinear Neumann problems with indefinite weight

ANNALI SCUOLA NORMALE SUPERIORE - CLASSE DI SCIENZE, 2012
We consider nonlinear Neumann problems driven by the p-Laplacian plus an indefinite potential. First we develop the spectral properties of such differential operators. Subsequently, using these spectral properties and variational methods based on critical point theory, truncation techniques and Morse theory, we prove existence and multiplicity theorems ...
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L∞ bounds of eigenfunctions with an indefinite weight function

Applied Mathematics Letters, 2021
Jian-Wen Sun, Yan-Hua Xing
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Existence and bifurcation of periodic solutions to the L-Minkowski problem with indefinite weight

Journal of Mathematical Analysis and Applications
Zhibo Cheng, Chenyang Xia, Qigang Yuan
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On Principal Eigenvalues for Indefinite-Weight Elliptic Problems

1998
Consider the quantum mechanical system H μ=−Δ−μV in ℝd where μ ∈ ℝ is a spectral parameter and V ∈ C 0 ∞ (ℝd). It is well known that for d ≥ 3, the Schrodinger operator Hμ has no bound states provided that |μ| is sufficiently small. On the other hand, for d = 1, 2, B.
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