| Résume | Abstract: We discuss various notions of differential forms on singular complex
spaces, present a Hartogs-type extension theorem for differential forms on a
resultion of singularities and explain their use in the study of minimal
varieties. We survey a number of applications, pertaining to classification
and characterisation of special varieties, non-Abelian Hodge Theory in the
singular setting, and quasi-étale uniformization.
The extension results are joint with with Christian Schnell.
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