On dense embeddings of discrete groups into locally compact groups
✍ Scribed by Maxim S. Boyko; Sergey L. Gefter; Konstantin M. Kulagin
- Publisher
- SP Birkhäuser Verlag Basel
- Year
- 2003
- Tongue
- English
- Weight
- 120 KB
- Volume
- 4
- Category
- Article
- ISSN
- 1575-5460
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📜 SIMILAR VOLUMES
Strengthening a theorem of L. G. Kovács and B. H. Neumann on embeddings of countable SN \* -and SI \* -groups into two-generated SN \* -and SI \* -groups, we establish embeddability of fully ordered countable SN-, SN \* -, SI-, and SI \* -groups into appropriate fully ordered two-generated groups of
On the structure of connected locally compact groups Dedicated to the 100. anniversary of the birthday of Erhard Xchmidt By H. BOSECK and G. CZICHOWSKI in Greifswald (Eingegangen am 29.12.1975) Let G denote a connected locally compact topological group. By the theorem of YAMABE the group G is a pro
Helffer and Nourrigat prove in [2] the following lemma (Lemma 4.52, p. 930): In every connected nilpotent group G there exists a discrete subset M and corresponding to M a non-negative smooth function cp with compact support in G such that 1 cpW)=l for all x E G, ucM i.e., the family ((P~}~~,,, of a