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20132024
most citedThe universal Racah-Wigner symbol for Uq(osp(1|2))

25 citations · 63 across the 5 of their papers we have counts for

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hep-th2020

Towards Super Teichmüller Spin TQFT

Nezhla Aghaei, M. K. Pawelkiewicz, Masahito Yamazaki

The quantization of the Teichmüller theory has led to the formulation of the so-called Teichmüller TQFT for 3-manifolds. In this paper we initiate the study of "supersymmetrization…

hep-th2018

Combinatorial Quantisation of GL(1|1) Chern-Simons Theory I: The Torus

N. Aghaei, A. M. Gainutdinov, M. Pawelkiewicz +1

Chern-Simons Theories with gauge super-groups appear naturally in string theory and they possess interesting applications in mathematics, e.g. for the construction of knot and link…

hep-th2015

Quantisation of super Teichmueller theory

Nezhla Aghaei, Michal Pawelkiewicz, Joerg Teschner

We construct a quantisation of the Teichmueller spaces of super Riemann surfaces using coordinates associated to ideal triangulations of super Riemann surfaces. A new feature is th…

hep-th2013★ 25 cited

The universal Racah-Wigner symbol for Uq(osp(1|2))

Michal Pawelkiewicz, Volker Schomerus, Paulina Suchanek

We propose a new and elegant formula for the Racah-Wigner symbol of self-dual continuous series of representations of Uq(osp(1|2)). It describes the entire fusing matrix for both N…

hep-th2013★ 18 cited

Self-dual Continuous Series of Representations for U_q(sl(2)) and U_q(osp(1|2))

Leszek Hadasz, Michal Pawelkiewicz, Volker Schomerus

We determine the Clebsch-Gordan and Racah-Wigner coefficients for continuous series of representations of the quantum deformed algebras U_q(sl(2)) and U_q(osp(1|2)). While our resu…