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Existence of the Shafarevich morphism for semisimple local systems on quasi-projective varieties
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Let X be a normal connected complex algebraic variety equipped with a semisimple complex representation of its fundamental group. Then, under a maximality assumption, we prove that the covering space of X associated to the kernel of the representation has a proper surjective holomorphic map with connected fibres onto a normal analytic space with no positive-dimensional compact analytic subspace.
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O-minimal geometry of higher Albanese manifolds
Higher Albanese manifolds and maps are definable in o-minimal structures, and if a higher Albanese manifold of level at least three is algebraic, the tower stabilises at step two, making the pro-unipotent fundamental ...
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