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- W2286384279 abstract "Let X be a compact Kahler manifold and let T be a foliated cycle directed by a transversally Lipschitz lamination on X . We prove that the self-intersection of the cohomology class of T vanishes as long as T does not contain currents of integration along compact manifolds. As a consequence we prove that transversally Lipschitz laminations of low codimension in certain manifolds, e.g. projective spaces, do not carry any foliated cycles except those given by integration along compact leaves." @default.
- W2286384279 created "2016-06-24" @default.
- W2286384279 creator A5017076059 @default.
- W2286384279 date "2016-02-23" @default.
- W2286384279 modified "2023-09-27" @default.
- W2286384279 title "Self-intersection of foliated cycles on complex manifolds" @default.
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