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L^2-invariants, homology growth and embedding theory, II

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Grigori Avramidi
Die, 2021-12-07 10:15 - 11:45
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IMPRS Minicourse
For a closed manifold M with contractible universal cover, the Singer conjecture predicts that the L^2-Betti numbers of M are concentrated in the middle dimension. In this minicourse I will introduce L^2-Betti numbers and discuss the history of Singer's conjecture, its reinterpretation as a question about rational homology growth in finite covers, and how variations involving torsion and F_p homology growth can be addressed with the help of some very classical embedding theory.


Meeting ID: 932 6354 3312
For passcode contact Christian Kaiser (kaiser@mpim...).

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