Add to ORKGThe quantum group SUq(l+1) has a canonical action on the odd dimensional sphere Sq2l+1. All odd spectral triples acting on the L2 space of Sq2l+1 and equivariant under this action have been characterized. This characterization then leads to the construction of an optimum family of equivariant spectral triples having nontrivial K-homology class. These generalize the results of Chakraborty & Pal for SUq(2)
We formulate a quantum generalization of the notion of the group of Riemannian isometries for a comp...
We construct a family of self-adjoint operators D-N, N is an element of Z, which have compact resolv...
In this thesis, we develop a deformation procedure for spectral triples. The initial data for the de...
The torus group (S<SUB>1</SUB>)<SUP>l+1</SUP> has a canonical action on the odd dimensional sphere S...
We formulate the notion of equivariance of an operator with respect to a covariant representation of...
The original publication can be found at www.springerlink.comWe characterize all equivariant odd spe...
Torus equivariant spectral triples for odd dimensional quantum spheres coming from C-extension
We explain the notion of minimality for an equivariant spectral triple and show that the triple for ...
We construct spectral triples on all Podles quantum spheres. These noncommutative geometries are equ...
We construct a 3+-summable spectral triple over the quantum group SUq(2) which is equivariant with r...
We construct a 3^+ summable spectral triple (A(SU_q(2)),H,D) over the quantum group SU_q(2) which is...
© 2008 by the Indian Academy of SciencesWe explain the notion of minimality for an equivariant spect...
This thesis investigates the role of dimension in the noncommutative geometry of quantum groups and ...
The original publication can be found at www.springerlink.comIn this article, we construct spectral ...
AbstractIn this paper we are concerned with the construction of a general principle that will allow ...
We formulate a quantum generalization of the notion of the group of Riemannian isometries for a comp...
We construct a family of self-adjoint operators D-N, N is an element of Z, which have compact resolv...
In this thesis, we develop a deformation procedure for spectral triples. The initial data for the de...
The torus group (S<SUB>1</SUB>)<SUP>l+1</SUP> has a canonical action on the odd dimensional sphere S...
We formulate the notion of equivariance of an operator with respect to a covariant representation of...
The original publication can be found at www.springerlink.comWe characterize all equivariant odd spe...
Torus equivariant spectral triples for odd dimensional quantum spheres coming from C-extension
We explain the notion of minimality for an equivariant spectral triple and show that the triple for ...
We construct spectral triples on all Podles quantum spheres. These noncommutative geometries are equ...
We construct a 3+-summable spectral triple over the quantum group SUq(2) which is equivariant with r...
We construct a 3^+ summable spectral triple (A(SU_q(2)),H,D) over the quantum group SU_q(2) which is...
© 2008 by the Indian Academy of SciencesWe explain the notion of minimality for an equivariant spect...
This thesis investigates the role of dimension in the noncommutative geometry of quantum groups and ...
The original publication can be found at www.springerlink.comIn this article, we construct spectral ...
AbstractIn this paper we are concerned with the construction of a general principle that will allow ...
We formulate a quantum generalization of the notion of the group of Riemannian isometries for a comp...
We construct a family of self-adjoint operators D-N, N is an element of Z, which have compact resolv...
In this thesis, we develop a deformation procedure for spectral triples. The initial data for the de...