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A generalization of Nadel vanishing theorem
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abstract
In this paper we first prove a version of $L^{2}$ existence theorem for line bundles equipped a singular Hermitian metrics. Aa an application, we establish a vanishing theorem which generalizes the classical Nadel vanishing theorem.
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Cited by 1 Pith paper
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Vanishing theorems for pseudo-effective line bundles
A single Kawamata-Viehweg-Kollár-Nadel vanishing theorem for higher direct images holds on compact Kähler manifolds, with the vanishing range determined by the numerical dimension of a closed positive current T on the base.
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