activity
19982017
most citedA New Form of the Spherical Expansion of Zonal Functions and Fourier Transforms of SO(d)-Finite Functions

9 citations · 11 across the 5 of their papers we have counts for

collaborators

5 papers

math-ph2017★ 1 cited

sigma models via the coherent states approach

A. M. Grundland, A. Strasburger, D. Dziewa-Dawidczyk

In this paper we present results obtained from the unification of coherent states with sigma models defined on the Riemann sphere having finite actions. The…

math.CA2011★ 1 cited

On spherical expansions of smooth $\gr{SU}{n}$-zonal functions on the unit sphere in $\NC^n$

Agata Bezubik, Aleksander Strasburger

We give a self-contained presentation of a novel approach to a construction of spherical harmonic expansions on the unit sphere in $\NC^n$. We derive a new formula for coefficients…

math-ph2006★ 9 cited

A New Form of the Spherical Expansion of Zonal Functions and Fourier Transforms of SO(d)-Finite Functions

Agata Bezubik, Aleksander Strasburger

This paper presents recent results obtained by the authors (partly in collaboration with A. Dabrowska) concerning expansions of zonal functions on Euclidean spheres into spherical…

math-ph2001

The Weyl Algebra, Spherical Harmonics, and Hahn Polynomials

Ewa Gnatowska, Aleksander Strasburger

In this article we apply the duality technique of R. Howe to study the structure of the Weyl algebra. We introduce a one-parameter family of ``ordering maps'', where by an ordering…

math.GR1998

Class Operators as Intertwining Maps into the Group Algebra

Aleksander Strasburger

With the aim of completing the previous study by A. Orłowski and the author concerning intertwining maps between induced representations and conjugation representation, termed here…