activity
20002016
most citedQuantum differential operators on K[x]

5 citations · 7 across the 6 of their papers we have counts for

collaborators

7 papers

math.RA2016★ 1 cited

Noetherian algebras of quantum differential operators

Uma N Iyer, David A Jordan

We consider algebras of quantum differential operators, for appropriate bicharacters on a polynomial algebra in one indeterminate and for the coordinate algebra of quantum -spac…

math.RT2015

Representations of D_q(k [x])

Vyacheslav Futorny, Uma Iyer

The algebra of quantum differential operators on graded algebras was introduced by V. Lunts and A. Rosenberg. D. Jordan, T. McCune and the second author have identified this algebr…

math.QA2013★ 1 cited

Generic base algebras and universal comodule algebras for some finite-dimensional Hopf algebras

Uma N. Iyer, Christian Kassel

After recalling the definitions and the properties of the generic base algebra and of the universal comodule algebra attached to a Hopf algebra by Aljadeff and the second-named aut…

math.RT2007

Lie admissible algebras are Volichenko

Uma N. Iyer, Timothy C. McCune

Withdrawn on account of a crucial error in the main theorem

math.QA2000

Quantum differential operators on the quantum plane

Uma N. Iyer, Timothy C. McCune

The universal enveloping algebra U(g) of a Lie algebra g acts on its representation ring R through D(R), the ring of differential operators on R. A quantised universal enveloping a…

math.QA2000★ 5 cited

Quantum differential operators on K[x]

Uma N. Iyer, Timothy C. McCune

Following the definition of quantum differential operators given by Lunts and Rosenberg in (Sel. math., New ser. 3 (1997) 335--359), we show that the ring of quantum differential o…