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Minimal singular metrics of a line bundle admitting no Zariski-decomposition

We give a concrete expression of a minimal singular metric of a big line bundle on a compact Kähler manifold which is the total space of a toric bundle over a complex torus. In this class of manifolds, Nakayama constructed examples which have line bundles admitting no Zariski-decomposition even after any proper modifications. As an application, we discuss the Zariski-closedness of non-nef loci and the openness conjecture of Demailly and Kollár in this class.

preprint2014arXivOpen access
Takayuki Koike
math.CVmath.AG
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Takayuki Koike

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