Abstract
The question in the title, first raised by Goldman and Donaldson, was partially answered by Reznikov. We give a complete answer, as follows: if G can be realized as both the fundamental group of a closed 3-manifold and of a compact Kähler manifold, then G must be finite-and thus belongs to the well-known list of finite subgroups of O.(4), acting freely on S3. © European Mathematical Society 2009.
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Dimca, A., & Suciu, A. I. (2009). Which 3-manifold groups are Kähler groups? Journal of the European Mathematical Society, 11(3), 521–528. https://doi.org/10.4171/JEMS/158
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