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In alphabetical order, linked to staff expertise, our specific research interests include:

  • Algebraic Geometry, including its interactions with neighbouring fields (Dervan, Sofos, Wemyss)
  • Algebraic Number Theory, particularly Arithmetic Statistics (Bartel)
  • Algebraic Topology (Baker, Powell)
  • Analytic Number Theory (Sofos)
  • Arithmetic Geometry (Sofos)
  • Braid groups (Brendle)
  • Birational Geometry (Dervan, Wemyss)
  • Cluster and Quantum Cluster Algebras (Korff, Pressland, Wemyss)
  • Cohen-Lenstra heuristics (Bartel)
  • Combinatorics (Bellamy, Meeks)
  • Complex Geometry (Dervan)
  • Curve counting (DT/GW) invariants (Wemyss)
  • Derived Categories and Moduli Spaces (Bellamy, Dervan, Pressland, Wemyss)
  • Differential Geometry of Manifolds (Dervan, Feigin, Strachan)
  • Elliptic Curves (Bartel)
  • Geometric Group Theory (Brendle)
  • Graph Theory (Meeks)
  • Homological and Commutative Algebra (Baker, Bellamy, Feigin, Pressland, Wemyss)
  • Knots and Links (Lecuona, Owens, Powell)
  • Noncommutative Geometry (Voigt, Whittaker, White, Zacharias)
  • Noncommutative Ring Theory (Brown)
  • Operator Algebras (Voigt, Whittaker, White, Zacharias)
  • Symplectic Geometry and Topology (Bellamy, Wand)
  • Representation Theory related to: Combinatorics, Lie theory, Mathematical Physics and Number Theory (Bartel, Bellamy, Feigin, Korff, Pressland)
  • Teichmuller Theory (Gadre)
  • Topological dynamical systems (Gadre, Whittaker)
  • Topology, with links to low-dimensional geometry (Brendle, Owens, Wand)

Conversely, our expertise listed by our members' names is available.


Page last modified on Wednesday, 26 October 2022 18:57:03 BST