University of Birmingham > Talks@bham > Algebra Seminar > Rational Cherednik algebras, Hilbert schemes of points and quantum Hamiltonian reduction

## Rational Cherednik algebras, Hilbert schemes of points and quantum Hamiltonian reductionAdd to your list(s) Download to your calendar using vCal - Toby Stafford, University of Manchester
- Thursday 28 January 2010, 16:00-17:00
- Watson Building, Lecture Room A.
If you have a question about this talk, please contact Simon Goodwin. Type n-th Weyl algebra by the symmetric group S, form an intriguing class of algebras with many interactions with other areas of mathematics. A few years ago Gordon and I proved a sort of Beilinson-Bernstein equivalence of categories, thereby showing that _{n}H (or more formally its spherical subalgebra _{c}U) is a noncommutative deformation of the Hilbert scheme Hilb(_{c}n) of n points in the plane. This has significant applications to the representation theory of U and _{c}H._{c}More recently the three authors have shown how to relate this to the notion of quantum Hamiltonian reduction due to Gan and Ginzburg and this again has significant applications to the structure of This talk is part of the Algebra Seminar series. ## This talk is included in these lists:Note that ex-directory lists are not shown. |
## Other listsType the title of a new list here Theoretical Physics Journal Club and Group Meeting Type the title of a new list here## Other talksOperator Preconditioning and Some Recent Developments for Boundary Integral Equations Accurate and efficient numerical methods for molecular dynamics and data science using adaptive thermostats EV Charging Security at the Physical-Layer Rage against the dying of the light: Type Ia supernovae at 1000 days and beyond Algebraic and combinatorial decompositions of Fuchsian groups Post-mortem privacy – theory, law and technology |