Explore the intricate connections between knot homology and sheaves on the Hilbert scheme of points on the plane in this 53-minute lecture by A. Oblomkov. Delve into advanced mathematical concepts as the speaker presents a comprehensive analysis of the relationship between these complex geometric structures. Gain insights into the latest research and theoretical developments in this specialized area of mathematics, suitable for graduate students and researchers in algebraic geometry, topology, and related fields.
Knot Homology and Sheaves on the Hilbert Scheme of Points on the Plane - A. Oblomkov
Overview
Syllabus
Knot Homology and Sheaves on the Hilbert Scheme of Points on the Plane - A. Oblomkov
Taught by
ICTP Mathematics
Related Courses
-
A Geometric R-Matrix for the Hilbert Scheme of Points on a General Surface
-
Homology of Jucys Murphy Elements and the Flag Hilbert Scheme
-
Hilbert Schemes of Plane Curve Singularities and Matrix Factorizations
-
Moduli Spaces of Sheaves, Vafa-Witten Formula and Virtual Invariants
-
Jacob Lurie: A Riemann-Hilbert Correspondence in P-adic Geometry Part 2
-
Knot Invariants Arising from Homological Operations on Khovanov Homology
