Results 21 to 30 of about 47 (47)
An eigenvalue estimate for self-shrinkers in a Ricci shrinker
In this paper, we study the drifted Laplacian Δf on a hypersurface M in a Ricci shrinker (M̄,g,f) $\left(\bar{M},g,f\right)$ . We prove that the spectrum of Δf is discrete for immersed hypersurfaces with bounded weighted mean curvature in a Ricci ...
Conrado Franciele, Zhou Detang
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Characters and transfer maps via categorified traces
We develop a theory of generalized characters of local systems in $\infty $ -categories, which extends classical character theory for group representations and, in particular, the induced character formula.
Shachar Carmeli +3 more
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We provide bounds for the sequence of eigenvalues {λi(Ω)}i{\left\{{\lambda }_{i}\left(\Omega )\right\}}_{i} of the Dirichlet problem (I−Δ)lnu=λuinΩ,u=0inRN\Ω,{\left(I-\Delta )}^{\mathrm{ln}}u=\lambda u\hspace{1em}{\rm{in}}\hspace{0.33em}\Omega ,\hspace{1.
Chen Huyuan, Cheng Li
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Reilly type inequalities for eigenvalues of the buckling problem on compact Riemannian manifolds
In this paper, we firstly study the two types of buckling problem of the biharmonic operator and get some Reilly type lower bound estimates for the first nonzero eigenvalue of these eigenvalue problems on compact Riemannian manifolds with boundary ...
Li Yanli, Du Feng, Xia Changyu
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Minimizing Schrödinger eigenvalues for confining potentials
We consider the problem of minimizing the lowest eigenvalue of the Schrödinger operator −Δ + V in L2(Rd) ${L}^{2}({\mathbb{R}}^{d})$ when the integral ∫e −tV dx is given for some t > 0. We show that the eigenvalue is minimal for the harmonic oscillator
Frank Rupert L.
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On some new spectral estimates for Schrödinger-like operators
Levin Daniel
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A spectral estimate for the Dirac operator on Riemannian flows
Ginoux Nicolas, Habib Georges
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On the asymptotic behaviour of the eigenvalues of a Robin problem
Differential and Integral Equations, 2010James Kennedy, Daniel Daners
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The spectrum of the Laplacian on a manifold of negative curvature. I
Journal of Differential Geometry, 1978Mark A Pinsky
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A positive density analogue of the Lieb–Thirring inequality
Duke Mathematical Journal, 2013Elliott Lieb +2 more
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