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Slopes in homological stability, the classical way

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HHH - Homotopy harnessing higher structures

In joint work with David Sprehn, we prove homological stability with “slope 1” for symplectic, orthogonal and unitary groups over fields other than F_2, following an argument of Quillen for general linear groups. Stability with slope 2 has long been known for all four types of groups over very general rings by a similar, though not equal, argument. I'll present these results and give an overview of the players in such homological stability arguments

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

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