Stack Exchange network consists of 183 Q&A communities including Stack Overflow, the largest, most trusted online community for developers to learn, share their knowledge, and build their careers.
Let $G$ be ana virtually abelian group. Are there any general results on the existence or non-existence of Cartan subalgebras in the generated group $C^*$-algebra or group von Neumann algebra?
Let $G$ be an virtually abelian group. Are there any general results on the existence or non-existence of Cartan subalgebras in the generated group $C^*$-algebra or group von Neumann algebra?
Let $G$ be a virtually abelian group. Are there any general results on the existence or non-existence of Cartan subalgebras in the generated group $C^*$-algebra or group von Neumann algebra?
Let $G$ be an virtually abelian group. Are there any general results on the existence or non-existence of Cartan subalgebras in the the generated group $C^*$-algebra or group von Neumann algebra?
Let $G$ be an virtually abelian group. Are there any general results on the existence or non-existence of Cartan subalgebras in the the generated group $C^*$-algebra or group von Neumann algebra?
Let $G$ be an virtually abelian group. Are there any general results on the existence or non-existence of Cartan subalgebras in the generated group $C^*$-algebra or group von Neumann algebra?
Let $G$ be an amenable, virtually abelian group. Are there any general results on the existence or non-existence of Cartan subalgebras in the the generated group $C^*$-algebra or group von Neumann algebra?
Let $G$ be an amenable, virtually abelian group. Are there any general results on the existence or non-existence of Cartan subalgebras in the the generated group $C^*$-algebra or group von Neumann algebra?
Let $G$ be an virtually abelian group. Are there any general results on the existence or non-existence of Cartan subalgebras in the the generated group $C^*$-algebra or group von Neumann algebra?
changed title, removed irrelevant tag, added relevant tag
