activity
19992023
most citedNaive Noncommutative Blowing Up

22 citations · 74 across the 24 of their papers we have counts for

collaborators

24 papers

math.QA2023

The prime spectrum of the Drinfeld double of the Jordan plane

K. A. Brown, J. T. Stafford

The Hopf algebra which is the subject of this paper can be viewed as a Drinfeld double of the bosonisation of the Jordan plane. Its prime and primitive spectra are co…

math.RT2021★ 2 cited

Quantum Hamiltonian Reduction for Polar Representations

G. Bellamy, T. Levasseur, T. Nevins +1

Let be a reductive complex Lie group with Lie algebra and suppose that is a polar -representation. We prove the existence of a radial parts map $\mathrm{r…

math.RT2021

Invariant holonomic systems on symmetric spaces and other polar representations

G. Bellamy, T. Nevins, J. T. Stafford

Let be a symmetric space over a connected reductive Lie algebra , with Lie algebra and discriminant . A fundamental object is the invarian…

math.RA2021

Ring-theoretic blowing down II: Birational transformations

D. Rogalski, S. J. Sierra, J. T. Stafford

One of the major open problems in noncommutative algebraic geometry is the classification of noncommutative projective surfaces (or, slightly more generally, of noetherian connecte…

math.RA2018

Some Noncommutative Minimal Surfaces

D. Rogalski, S. J. Sierra, J. T. Stafford

In the ongoing programme to classify noncommutative projective surfaces (connected graded noetherian domains of Gelfand-Kirillov dimension three) a natural question is to determine…

math.RA2016★ 1 cited

Ring-theoretic blowing down: I

D. Rogalski, S. J. Sierra, J. T. Stafford

One of the major open problems in noncommutative algebraic geometry is the classification of noncommutative projective surfaces (or, slightly more generally, of noetherian connecte…