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- W2952680525 abstract "Let $X$ be a compact Kaehler manifold of dimension $k$ and $T$ be a positive closed current on $X$ of bidimension $(p,p)$ ($1leq p < k-1$). We construct a continuous linear transform $mathcal{L}_p(T)$ of $T$ which is a positive closed current on $X$ of bidimension $(k-1,k-1)$ which has the same Lelong numbers as $T$. We deduce from that construction self-intersection inequalities for positive closed currents of any bidegree." @default.
- W2952680525 created "2019-06-27" @default.
- W2952680525 creator A5049296021 @default.
- W2952680525 date "2007-11-23" @default.
- W2952680525 modified "2023-09-27" @default.
- W2952680525 title "Lelong-Skoda transform for compact Kaehler manifolds and self-intersection inequalities" @default.
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