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20052026
most citedQuantum heaps, cops and heapy categories

6 citations · 16 across the 9 of their papers we have counts for

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7 papers · 1 filter

math.QA2026

Drinfeld-Xu bialgebroid 2-cocycles twist the antipode

Zoran Škoda

Ping Xu generalized Drinfeld 2-cocycles from bialgebras to associative bialgebroids over noncommutative base algebras. Any counital Drinfeld--Xu 2-cocycle twists the base algebra o…

math.QA2025

Examples of scalar extension Hopf algebroids over a universal enveloping algebra

Martina Stojić, Zoran Škoda

We present several related examples of Hopf algebroids over a universal enveloping algebra which are of the scalar extension Hopf algebroid type and explain their origin in Lie and…

math.QA2020

A note on symmetric orderings

Zoran Škoda

Let be the completion by the degree of a differential operator of the -th Weyl algebra with generators . Consider el…

math.QA2009★ 2 cited

Compatibility of (co)actions and localizations

Zoran Škoda

Earlier, Lunts and Rosenberg studied a notion of compatibility of endofunctors with localization functors, with an application to the study of differential operators on noncommutat…

math.QA2007★ 6 cited

Quantum heaps, cops and heapy categories

Zoran Škoda

A heap is a structure with a ternary operation which is intuitively a group with forgotten unit element. Quantum heaps are associative algebras with a ternary cooperation which are…

math.QA2006★ 2 cited

Every quantum minor generates an Ore set

Zoran Škoda

The subset multiplicatively generated by any given set of quantum minors and the unit element in the quantum matrix bialgebra satisfies the left and right Ore conditions.