Overview
Syllabus
Coulomb branches of 3d N=4 gauge theories 1
Invariants of manifolds from 6 dimensions 1
Virtual topological invariants of moduli spaces of sheaves on surfaces 1
On the log-local principle for (refined) Gromov--Witten theory
A geometric R-matrix for the Hilbert scheme of points on a general surface
Coulomb branches of 3d N=4 gauge theories 2
Virtual topological invariants of moduli spaces of sheaves on surfaces 2
Mocking the u-plane integral and Donaldson invariants 1
Coulomb branches of 3d N=4 gauge theories 3
Mocking the u-plane integral and Donaldson invariants 2
Virtual topological invariants of moduli spaces of sheaves on surfaces 3
Invariants of manifolds from 6 dimensions 2
The curious hard Lefschetz property for character varieties
Invariants of manifolds from 6 dimensions 3
Virtual topological invariants of moduli spaces of sheaves on surfaces 3
Invariants of Manifolds from Non-Gauge Theories 1
Invariants of Manifolds from Non-Gauge Theories 1
Chiral Algebras from Three Dimensions
MTC[M3] and Twisted Hilbert Spaces
Invariants of manifolds from 6 dimensions 4
Taught by
ICTP Mathematics