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Equivariant motivic cohomology and a couple of interesting elements in stable stems

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EHTW04 - Beyond the telescope conjecture

For a finite group G, Bredon equivariant motivic cohomology is an invariant for smooth G-schemes, over a base field, which mixes motivic cohomology and topological Bredon cohomology. For G=C_2, I’ll talk about a computation of the equivariant cohomology of C (joint with M. Voineagu and P. A. Ostvaer), a computation of the (completed) dual Steenrod algebra for this theory, and how these computations lead to an equivariant factorization of \tau. 

This talk is part of the Isaac Newton Institute Seminar Series series.

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