On a lower bound for the first eigenvalue of the Laplace operator on a riemannian manifold

From MaRDI portal
Publication:3346899

DOI10.24033/asens.1464zbMath0553.53026OpenAlexW2254600854WikidataQ115228373 ScholiaQ115228373MaRDI QIDQ3346899

Atsushi Kasue

Publication date: 1984

Published in: Annales scientifiques de l'École normale supérieure (Search for Journal in Brave)

Full work available at URL: http://www.numdam.org/item?id=ASENS_1984_4_17_1_31_0



Related Items

Lower bounds for the first eigenvalue of 𝑝-Laplacian on Kähler manifolds, Unnamed Item, Hardy inequalities on non-compact Riemannian manifolds, Geometric relative Hardy inequalities and the discrete spectrum of Schrödinger operators on manifolds, Kähler tubes of constant radial holomorphic sectional curvature, An extension of Barta's theorem and geometric applications, Eigenvalue estimates on quaternion-Kähler manifolds, Comparison geometry of manifolds with boundary under lower \(N\)-weighted Ricci curvature bounds with \(\varepsilon \)-range, Lower bounds for the first eigenvalue of the \(p\)-Laplacian on quaternionic Kähler manifolds, Existence of the spectral gap for elliptic operators, Rigidity phenomena in manifolds with boundary under a lower weighted Ricci curvature bound, Bounding the first Dirichlet eigenvalue of a tube around a complex submanifold of \(\mathbb CP^n(\lambda)\) in terms of the degrees of the polynomials defining it, Bounds for the first Dirichlet eigenvalue of domains in Kaehler manifolds, Volume preserving mean curvature flow of revolution hypersurfaces between two equidistants, Lower bounds for the first eigenvalue of the Laplacian on Kähler manifolds, Optimal Hardy weight for second-order elliptic operator: an answer to a problem of Agmon, A comparison theorem for the mean exit time from a domain in a Kähler manifold, Optimal eigenvalue estimates for the Robin Laplacian on Riemannian manifolds, Comparison Geometry of Manifolds with Boundary under a Lower Weighted Ricci Curvature Bound, First Robin eigenvalue of the \(p\)-Laplacian on Riemannian manifolds



Cites Work