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Kyle Ormsby, Reed College

Abstract: After giving a historical overview of classical and topological Hochschild homology, I will introduce a motivic variant valued in the stable A^1-homotopy category. Over the field of complex numbers, computations reveal that motivic Hochschild homology of F_p exhibits a rich pattern of ``\tau-torsion'' elements. I will describe these computations and their significance, concluding with a no-go theorem regarding three potential motivic analogues of classical theorems. The talk will be accessible to those without prior experience in A^1-homotopy theory. This is joint work with Bjorn Dundas, Mike Hill, and Paul Arne Ostvaer.

This program is open to all eligible individuals. USC operates all of its programs and activities consistent with the university’s Notice of Non-Discrimination. Eligibility is not determined based on race, sex, ethnicity, sexual orientation or any other prohibited factor.

 

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