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math.QA2008
Some remarks on the action of Quantum Isometry Groups
Debashish Goswami
We give a new sufficient condition on a spectral triple to ensure that the quantum group of orientation and volume preserving isometries defined in \cite{qorient} has a -actio…
math.OA2008★ 9 cited
Quantum Isometry Groups of 0- Dimensional Manifolds
Jyotishman Bhowmick, Debashish Goswami, Adam Skalski
Quantum isometry groups of spectral triples associated with approximately finite-dimensional C*-algebras are shown to arise as inductive limits of quantum symmetry groups of corres…
math.QA2008★ 9 cited
Quantum Group of Orientation preserving Riemannian Isometries
Jyotishman Bhowmick, Debashish Goswami
We formulate a quantum group analogue of the group of orinetation-preserving Riemannian isometries of a compact Riemannian spin manifold, more generally, of a (possibly -twisted…