No small subgroup
||It has been suggested that this article be merged into Hilbert's fifth problem. (Discuss) Proposed since November 2014.|
In mathematics, especially in topology, a topological group G is said to have no small subgroup if there exists a neighborhood U of the identity that contains no nontrivial subgroup of G. An abbreviation '"NSS"' is sometimes used. A basic example of a topological group with no small subgroup is the general linear group over the complex numbers.
- M. Goto, H, Yamabe, On some properties of locally compact groups with no small group
|This topology-related article is a stub. You can help Wikipedia by expanding it.|