Adriano Cavalcante Bezerra, Changyu Xia
Published 2019-03-15Version 1
In the present paper we study some kinds of the problems for the bi-drifting Laplacian operator and get some sharp lower bounds for the first eigenvalue for these eigenvalue problems on compact manifolds with boundary (also called a smooth metric measure space) and weighted Ricci curvature bounded inferiorly.
The sharp estimates for the first eigenvalue of Paneitz operator on 4-dimensional submanifolds
The First Eigenvalue for the Bi-Beltrami-Laplacian on Minimal Isoparametric Hypersurfaces of $\mathbb{S}^{n+1}(1)$
Variation of the first eigenvalue of $(p,q)$-Laplacian along the Ricci-harmonic flow
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