Algebraic approximation and the decomposition theorem for Kähler Calabi-Yau varieties
2020
We extend the decomposition theorem for numerically K-trivial varieties with log terminal singularities to the Kahler setting. Along the way we prove that all such varieties admit a strong locally trivial algebraic approximation, thus completing the numerically K-trivial case of a conjecture of Campana and Peternell.
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