activity
19942026
most citedEmergent Geometry and Gravity from Matrix Models: an Introduction

230 citations · 2.6k across the 114 of their papers we have counts for

collaborators
Showing math.QAShow all

6 papers · 1 filter

math.QA2001

Quantum Anti-de Sitter Space at Roots of Unity

Harold Steinacker

This is a short summary of the paper hep-th/9910037. An algebra of functions on q-deformed Anti-de Sitter space AdS_q^D is defined for q a root of unity, which is covariant under U…

math.QA2000★ 2 cited

Decoupling Braided Tensor Factors

Gaetano Fiore, Harold Steinacker, Julius Wess

We briefly report on our result that the braided tensor product algebra of two module algebras of a quasitriangular Hopf algebra is equal to the ordinary tensor produ…

math.QA2000★ 19 cited

Unbraiding the braided tensor product

Gaetano Fiore, Harold Steinacker, Julius Wess

We show that the braided tensor product algebra of two module algebras of a quasitriangular Hopf algebra is equal to the ordinary tensor…

math.QA1999★ 12 cited

Propagator on the h-deformed Lobachevsky plane

John Madore, Harold Steinacker

The action of the isometry algebra U_h(sl(2)) on the h-deformed Lobachevsky plane is found. The invariant distance and the invariant 2-point functions are shown to agree precisely…

math.QA1999★ 2 cited

Unitary Representations of Noncompact Quantum Groups at Roots of Unity

Harold Steinacker

Noncompact forms of the Drinfeld-Jimbo quantum groups U_q(g) with (H_i)* = H_i, (X_i^{+-})* = s_i X_i^{-+} for s_i= +-1 are studied at roots of unity. This covers g = so(n,2p), su(…

math.QA1998

Convergent Perturbation Theory for a q-deformed Anharmonic Oscillator

Rainer Dick, Andrea Pollok-Narayanan, Harold Steinacker +1

A --deformed anharmonic oscillator is defined within the framework of --deformed quantum mechanics. It is shown that the Rayleigh--Schrödinger perturbation series for the bou…