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20032019
most citedHeisenberg double versus deformed derivatives

7 citations · 28 across the 7 of their papers we have counts for

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7 papers

math-ph2019★ 3 cited

One Parameter Family of Jordanian Twists

Daniel Meljanac, Stjepan Meljanac, Zoran Škoda +1

We propose an explicit generalization of the Jordanian twist proposed in -symmetrized form by Giaquinto and Zhang. It is proved that this generalization satisfies the 2-cocycle…

math.QA2016★ 6 cited

Hopf Algebroid Twists for Deformation Quantization of Linear Poisson Structures

Zoran Škoda, Stjepan Meljanac

In our earlier article [Lett. Math. Phys. 107 (2017), 475-503, arXiv:1409.8188], we explicitly described a topological Hopf algebroid playing the role of the noncommutative phase s…

math-ph2016★ 4 cited

On Hopf algebroid structure of kappa-deformed Heisenberg algebra

Jerzy Lukierski, Zoran Škoda, Mariusz Woronowicz

The -dimensional -deformed quantum phase space as well as its -dimensional covariant extension by the Lorentz sector can be described as Heisenberg doubles: the…

math.QA2009★ 7 cited

Heisenberg double versus deformed derivatives

Zoran Škoda

Two approaches to the tangent space of a noncommutative space whose coordinate algebra is the enveloping algebra of a Lie algebra are known: the Heisenberg double construction and…

math.QA2008

A simple algorithm for extending the identities for quantum minors to the multiparametric case

Zoran Škoda

For any homogeneous identity between -minors, we provide an identity between -minors.

math.QA2007★ 7 cited

Leibniz rules for enveloping algebras in symmetric ordering

Stjepan Meljanac, Zoran Škoda

Given a finite-dimensional Lie algebra, and a representation by derivations on the completed symmetric algebra of its dual, a number of interesting twisted constructions appear: ce…

math.QA2003★ 1 cited

Localizations for construction of quantum coset spaces

Zoran Skoda

Viewing comodule algebras as the noncommutative analogues of affine varieties with affine group actions, we propose rudiments of a localization approach to nonaffine Hopf algebraic…