A characterization of finite vector bundles on Gauduchon astheno-Kahler
manifolds
Keyword(s):
A vector bundle E on a projective variety X is called finite if it satisfies a nontrivial polynomial equation with integral coefficients. A theorem of Nori implies that E is finite if and only if the pullback of E to some finite etale Galois covering of X is trivial. We prove the same statement when X is a compact complex manifold admitting a Gauduchon astheno-Kahler metric.
1995 ◽
Vol 06
(04)
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pp. 587-600
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2010 ◽
Vol 10
(2)
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pp. 225-234
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1999 ◽
Vol 42
(2)
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pp. 209-213
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2006 ◽
Vol 49
(1)
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pp. 36-40
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