I will discuss recent work with Avila and Crovisier (and related work with Eskin, Potrie and Zhang as well) on the following problem and some higher dimensional analogues: Let f be an Anosov diffeomorphism in dimension 3. Assume the unstable bundle is 2 dimensional and admits a dominated splitting into weak and strong unstable bundles. Under what hypotheses is the strong unstable foliation minimal?

Zoom link: https://iu.zoom.us/j/661711533?pwd=RTFVTjMrQ1pYTCtIZzIvVGVvODV2QT09
password is 076877 if needed. Speaker(s): Amie Wilkinson (The University of Chicago)