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- W1978130765 abstract "One of the main purposes of this paper is to prove that on a complete Kahler manifold of dimension $m$, if the holomorphic bisectional curvature is bounded from below by -1 and the minimum spectrum $lambda_1(M) ge m^2$, then it must either be connected at infinity or isometric to ${Bbb R} times N$ with a specialized metric, with $N$ being compact. Generalizations to complete Kahler manifolds satisfying a weighted Poincar'e inequality are also being considered." @default.
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- W1978130765 date "2009-01-01" @default.
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- W1978130765 title "Connectedness at infinity of complete Kähler manifolds" @default.
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- W1978130765 doi "https://doi.org/10.1353/ajm.0.0051" @default.
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