3 citations · 4 across the 8 of their papers we have counts for
4 papers · 2 filters
Motivic stable homotopy theory is strictly commutative at the characteristic
Tom Bachmann
We show that mapping spaces in the p-local motivic stable category over an Fp-scheme are strictly commutative monoids (whence HZ-modules) in a canonical way.
Remarks on étale motivic stable homotopy theory
Tom Bachmann, Marc Hoyois
We strengthen some results in étale (and real étale) motivic stable homotopy theory, by eliminating finiteness hypotheses, additional localizations and/or extending to spectra from…
Motivic colimits and extended powers
Tom Bachmann, Elden Elmanto, Jeremiah Heller
We define a notion of colimit for diagrams in a motivic category indexed by a presheaf of spaces (e.g. an étale classifying space), and we study basic properties of this constructi…
Topological models for stable motivic invariants of regular number rings
Tom Bachmann, Paul Arne Østvær
For an infinity of number rings we express stable motivic invariants in terms of topological data determined by the complex numbers, the real numbers, and finite fields. We use thi…