In this article, we construct spectral triples for the C∗-algebra of continuous functions on the quantum SU(2) group and the quantum sphere. There have been various approaches towards building a calculus on quantum spaces, but there seem to be very few instances of computations outlined in Chapter 6, [5]. We give detailed computations of the associated Connes-de Rham complex and the space of L2-forms
AbstractWe compare various bases of the quantum group U(sl^2) in the context of the Kronecker quiver...
AbstractLet k be a field and let An(ω) be the Taft's n2-dimensional Hopf algebra. When n is odd, the...
We interpret the equivariant cohomology algebra H∗GLn×C*(T*Fλ;C) of the cotangent bundle of a partia...
In this article, we construct spectral triples for the C∗-algebra of continuous functions on the qua...
The original publication can be found at www.springerlink.comIn this article, we construct spectral ...
In a noncommutative torus, effect of perturbation by inner derivation on the associated quantum stoc...
AbstractWe present a simple method to calculate the Stokes matrix for the quantum cohomology of the ...
We describe a number of constructions of irreducible representations of quantized enveloping algebra...
For any simply-laced type simple Lie algebra $\mathfrak{g}$ and any height function $\xi$ adapted to...
We consider the problem of finding complete sets of polynomial invariants of multipartite quantum sy...
We use quantum invariants to define an analytic family of representations for the mapping class grou...
We construct spectral triples on C*-algebraic extensions of unital C*-algebras by stable ideals sati...
We formulate the notion of equivariance of an operator with respect to a covariant representation of...
AbstractLet Uq(sl2) be the quantized enveloping algebra associated to the simple Lie algebra sl2. In...
We study a sequence of quantum gates in finite-dimensional Hilbert spaces given by the normalized ei...
AbstractWe compare various bases of the quantum group U(sl^2) in the context of the Kronecker quiver...
AbstractLet k be a field and let An(ω) be the Taft's n2-dimensional Hopf algebra. When n is odd, the...
We interpret the equivariant cohomology algebra H∗GLn×C*(T*Fλ;C) of the cotangent bundle of a partia...
In this article, we construct spectral triples for the C∗-algebra of continuous functions on the qua...
The original publication can be found at www.springerlink.comIn this article, we construct spectral ...
In a noncommutative torus, effect of perturbation by inner derivation on the associated quantum stoc...
AbstractWe present a simple method to calculate the Stokes matrix for the quantum cohomology of the ...
We describe a number of constructions of irreducible representations of quantized enveloping algebra...
For any simply-laced type simple Lie algebra $\mathfrak{g}$ and any height function $\xi$ adapted to...
We consider the problem of finding complete sets of polynomial invariants of multipartite quantum sy...
We use quantum invariants to define an analytic family of representations for the mapping class grou...
We construct spectral triples on C*-algebraic extensions of unital C*-algebras by stable ideals sati...
We formulate the notion of equivariance of an operator with respect to a covariant representation of...
AbstractLet Uq(sl2) be the quantized enveloping algebra associated to the simple Lie algebra sl2. In...
We study a sequence of quantum gates in finite-dimensional Hilbert spaces given by the normalized ei...
AbstractWe compare various bases of the quantum group U(sl^2) in the context of the Kronecker quiver...
AbstractLet k be a field and let An(ω) be the Taft's n2-dimensional Hopf algebra. When n is odd, the...
We interpret the equivariant cohomology algebra H∗GLn×C*(T*Fλ;C) of the cotangent bundle of a partia...