Julie Bannwart

collaborators

2 papers

math.AT2025

The real Betti realization of motivic Thom spectra and of very effective Hermitian K-theory

Julie Bannwart

Real Betti realization is a symmetric monoidal functor from the category of motivic spectra to that of topological spectra, extending the functor that associates to a scheme over $…

math.AT2023

Realization of saturated transfer systems on cyclic groups of order $p^{n} q^{m}$ by linear isometries $N_{\infty}$ -operads

Julie Bannwart

We prove a new case of Rubin's saturation conjecture about the realization of $G$ -transfer systems, for $G$ a finite cyclic group, by linear isometries $N_{\infty}$ -operads, namely t…

The real Betti realization of motivic Thom spectra and of very effective Hermitian K-theory

Realization of saturated transfer systems on cyclic groups of order pnqm by linear isometries N∞​-operads

Realization of saturated transfer systems on cyclic groups of order $p^{n} q^{m}$ by linear isometries $N_{\infty}$ -operads