On the surjectivity of $\Gamma (E)\otimes \Gamma (F)\rightarrow \Gamma (E\otimes F)$

Abstract:

If $E$ and $F$ are vector bundles over a compact connected Moisezon complex manifold $X$ with canonical bundle $K$ and $E \otimes {K^{ - 1}}$ and $F \otimes {K^{ - 1}}$ are positive in the sense of Nakano then $\Gamma (E) \otimes \Gamma (F) \to \Gamma (E \otimes F)$ is surjective.