On the surjectivity conjecture of Dupont and Monod
On the surjectivity conjecture of Dupont and Monod
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Alexander Kupers, University of Toronto
IAS - Simonyi Hall 101
I will report on work-in-progress, joint with Daniil Rudenko and Ismael Sierra, on a conjecture of Dupont and Monod which says for a semisimple Lie group with finite centre the map from bounded continuous cohomology to continuous cohomology is surjective. This uses our work relating the unstable homology of general linear groups of fields to multiple polylogarithms, which may be of independent interest.