World's Best Scientists 2026 revealed!

Research.com Recognitions

  • 2013 - Fellow of the American Mathematical Society

Overview

J. T. Stafford is affiliated with the University of Manchester in the United Kingdom. Their academic work is primarily situated within the field of Mathematics, with a strong focus on several specialized subfields including Geometry and Topology, Algebra and Number Theory, Mathematical Physics, and Discrete Mathematics and Combinatorics.

Their research encompasses a variety of advanced mathematical topics. These include:

  • Advanced Topics in Algebra
  • Algebraic structures and combinatorial models
  • Advanced Algebra and Geometry
  • Algebraic Geometry and Number Theory
  • Commutative Algebra and Its Applications
  • Finite Group Theory Research
  • Advanced Operator Algebra Research

Stafford has contributed to several recent papers published across notable venues. Examples of their work include:

  • "Quantum Hamiltonian Reduction for Polar Representations" (2021, arXiv, Cornell University)
  • "The prime spectrum of the Drinfeld double of the Jordan plane" (2024, Contemporary Mathematics, American Mathematical Society)
  • "Ring-theoretic blowing down II: Birational transformations" (2023, Journal of Noncommutative Geometry)
  • "Some noncommutative minimal surfaces" (2020, Advances in Mathematics)
  • "Ring-theoretic blowing down II: Birational transformations" (2021, arXiv, Cornell University)

Collaborations are a notable aspect of Stafford's research activity. Frequent coauthors include:

  • D. Rogalski
  • Susan J. Sierra
  • Gwyn Bellamy
  • Thomas Nevins
  • Ken A. Brown

Stafford publishes primarily in the following venues:

  • arXiv (Cornell University)
  • Journal of Noncommutative Geometry
  • Contemporary Mathematics - American Mathematical Society
  • Advances in Mathematics

In recognition of contributions to the field, Stafford was named a Fellow of the American Mathematical Society in 2013.

Best Publications

  • Noncommutative curves and noncommutative surfaces

    J. T. Stafford;M. Van den Bergh

  • Rational Cherednik algebras and Hilbert schemes

    I. Gordon;J.T. Stafford

  • Regularity of the four dimensional Sklyanin algebra

    S. P. Smith;J. T. Stafford

  • Module Structure of Weyl Algebras

    J. T. Stafford

  • Noncommutative graded domains with quadratic growth

    M. Artin;J. T. Stafford

  • Differential Operators on an Affine Curve

    S. P. Smith;J. T. Stafford

  • Affine algebras of Gelfand-Kirillov dimension one are PI

    L. W. Small;J. T. Stafford;R. B. Warfield

  • Homological Properties of (Graded) Noetherian PI Rings

    J.T. Stafford;J.J. Zhang

  • Stable structure of noncommutative Noetherian rings, II

    J.T Stafford

  • The quantum coordinate ring of the special linear group

    T. Levasseur;J.T. Stafford

  • Non-holonomic modules over Weyl algebras and enveloping algebras

    J. T. Stafford

  • Rational Cherednik algebras and Hilbert schemes, II: Representations and sheaves

    I. Gordon;J. T. Stafford

  • Rings of Differential Operators on Classical Rings of Invariants

    T. Levasseur;J. T. Stafford

  • Invariant differential operators and an homomorphism of Harish-Chandra

    T. Levasseur;J. T. Stafford

  • Noncommutative projective geometry

    J. T. Stafford

  • Gelfand-Kirillov dimension and associated graded modules

    J.C McConnell;J.T Stafford

  • Auslander‐Regular Algebras and Maximal Orders

    J. T. Stafford

  • Examples in non-commutative projective geometry

    J. T. Stafford;J. J. Zhang

  • Naïve noncommutative blowing up

    D. S. Keeler;D. Rogalski;J. T. Stafford

  • Sklyanin algebras and Hilbert schemes of points

    T. A. Nevins;J. T. Stafford

Frequent Co-Authors

Ken R. Goodearl
Ken R. Goodearl University of California, Santa Barbara
Victor Ginzburg
Victor Ginzburg University of Chicago
James J. Zhang
James J. Zhang University of Washington
David Eisenbud
David Eisenbud University of California, Berkeley

If you think any of the details on this page are incorrect, let us know.

Report an issue

We appreciate your kind effort to assist us to improve this page, it would be helpful providing us with as much detail as possible in the text box below:

Related Online Degrees & Career Pathways

For students pursuing Mathematics in the USA, exploring related online degrees can open diverse career doors. Business-oriented paths such as the easiest online mba programs provide a practical blend of quantitative skills and management knowledge, ideal for roles in finance, analytics, and consulting.

For those interested in leadership and research at a higher level, enrolling in online dba programs offers a flexible route to advance expertise in business administration with a focus on data-driven decision-making.

Mathematics graduates can also consider enhancing their finance acumen through a master of finance online degree. This specialization prepares students for careers in financial modeling, risk management, and quantitative analysis.

For those aiming to accelerate their education, many institutions offer accelerated mba programs online. These programs allow students to gain advanced business credentials in a shorter time frame, combining convenience with career readiness.

Best Scientists Citing J. T. Stafford

Trending Scientists

Recently Published Articles