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- W2336128575 abstract "A locally conformally Kahler (LCK) manifold is a complex manifold whose universal cover is Kahler with monodromy group acting on the universal cover by holomorphic homotheties. A Vaisman manifold $M$ is a compact non-Kahler LCK manifold admitting an action of a holomorphic conformal flow lifting to an action on a Kahler cover by nontrivial homotheties. When the orbits of the action on $M$ are compact, it is known that every stable holomorphic vector bundle over $M$, $dim(M) geq 3$, is equivariant and filtrable. In the present paper we generalize this result to irregular Vaisman manifolds." @default.
- W2336128575 created "2016-06-24" @default.
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- W2336128575 date "2015-09-18" @default.
- W2336128575 modified "2023-09-26" @default.
- W2336128575 title "Stable Bundles on Irregular Vaisman Manifolds" @default.
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