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Questions about the branch of algebra that deals with groups.

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The largest abelian subgroups of a Lie group

Let $G$ be a semisimple Lie group. Denote $d(G)$ as the maximal integer $p$ such that $\mathbb{Z}^p$ is isomorphic to a discrete subgroup of $G$ and $c(G)$ is the maximal integer $q$ such that $\mathb …
Yushi MuGiwara's user avatar
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220 views

The largest value of $k$ for $\mathbb{Z}^k$ to be embedded in $GL(n,\mathbb{Z})$

This is just a question originated from This conversation (commented by Moishe Kohan). I tried to prove those two assertions but I don't know where to start: If H is a free abelian subgroup of $SL(n, …
Yushi MuGiwara's user avatar