Enveloping \(\sigma\)-\(C^*\)-algebra of a smooth Fréchet algebra crossed product by \(\mathbb R\), \(K\)-theory and differential structure in \(C^*\)-algebras

DOI10.1007/BF02829785zbMath1132.46040arXivmath/0607701MaRDI QIDQ998216

Subhash J. Bhatt

Publication date: 29 August 2007

Published in: Proceedings of the Indian Academy of Sciences. Mathematical Sciences (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/math/0607701

Mathematics Subject Classification ID

Noncommutative dynamical systems (46L55)

Related Items (1)

Limit algebras of differential forms in non-commutative geometry

Cites Work

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• An analogue of the Thom isomorphism for crossed products of a C* algebra by an action of R
• Topological algebras with \(C^ \ast\)-enveloping algebras
• DENSE m-CONVEX FRÉCHET SUBALGEBRAS OF OPERATOR ALGEBRA CROSSED PRODUCTS BY LIE GROUPS
• SPECTRAL INVARIANCE OF DENSE SUBALGEBRAS OF OPERATOR ALGEBRAS
• K-THEORY FOR FRÉCHET ALGEBRAS
• A SHORT PROOF THAT M_n(A) IS LOCAL IF A IS LOCAL AND FRÉCHET
• Representable K-Theory of Smooth Crossed Products by ℝ and ℤ
• Topological \(^*\)-algebras with \(C^*\)-enveloping algebras. II

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