Thesis Defense

Jake Herndon
Large-Scale Geometry of Knit Products
Abstract: A group $G$ is a knit product of subgroups $H$ and $K$ if $G=HK$ and $H\cap K=\{1\}$, or equivalently, if the group operation $G\times G\to G$ restricts to a bijection $H\times K\to G$. We will discuss knit products in the context of large-scale geometry.
Tuesday September 3, 2019 at 3:00 PM in 1227 SEO
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