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- W2953002014 abstract "On a complete noncompact Kahler manifold we prove that the bottom of the spectrum for the Laplacian is bounded from above by $m^2$ if the Ricci curvature is bounded from below by $-2(m+1)$. Then we show that if this upper bound is achieved then the manifold has at most two ends. These results improve previous results on this subject proved by P. Li and J. Wang in cite {L-W3} and cite{L-W} under assumptions on the bisectional curvature." @default.
- W2953002014 created "2019-06-27" @default.
- W2953002014 creator A5081862131 @default.
- W2953002014 date "2007-03-03" @default.
- W2953002014 modified "2023-09-27" @default.
- W2953002014 title "A sharp estimate for the bottom of the spectrum of the Laplacian on K{a}hler manifolds" @default.
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