activity
19992003
most citedInvariant integration theory on non-compact quantum spaces: Quantum (n,1)-matrix ball

5 citations · 7 across the 4 of their papers we have counts for

collaborators
Showing math.QAShow all

5 papers · 1 filter

math.QA2003

Hilbert space representations of cross product algebras II

Konrad Schmuedgen, Elmar Wagner

In this paper, we study and classify Hilbert space representations of cross product *-algebras of the quantized enveloping algebra with the coordinate algebras $O(E_q(2)…

math.QA20035 cited

Invariant integration theory on non-compact quantum spaces: Quantum (n,1)-matrix ball

Klaus-Detlef Kuersten, Elmar Wagner

An operator theoretic approach to invariant integration theory on non-compact quantum spaces is introduced on the example of the quantum (n,1)-matrix ball O_q(Mat_{n,1}). In order…

math.QA20031 cited

Examples of twisted cyclic cocycles from covariant differential calculi

Konrad Schmuedgen, Elmar Wagner

For two covariant differential *-calculi, the twisted cyclic cocycle associated with the volume form is represented in terms of commutators [F,ρ(x)] for some self-adjoint operator…

math.QA20021 cited

Operator representations of cross product algebras of Podles' quantum spheres

Konrad Schmuedgen, Elmar Wagner

Hilbert space representations of the cross product *-algebra of the Hopf *-algebra U_q(su_2) and its module *-algebras O(S^2_{qc}) of Podles' spheres are studied. Two classes of re…

math.QA2001

Hilbert Space Representations of Cross Product Algebras

Konrad Schmuedgen, Elmar Wagner

Hilbert space representations of cross product *-algebras of the Hopf *-algebras U_q(gl_2) with the coordinate algebras O(C^2_q) and O(R^3_q) of quantum vector spaces and U_q(su_2)…