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Explore advanced algebraic geometry through perverse coherent sheaves on symplectic singularities, connecting modular representation theory and geometric Langlands program.
Explore perverse coherent sheaves on symplectic singularities, connecting algebraic geometry to representation theory and gauge theories in this advanced mathematical seminar.
Explore the mathematical theory behind abelian motives in bundle moduli spaces, examining motivic formulas and their relationship to cohomological phenomena on curves.
Delve into advanced mathematical concepts exploring multiple zeta values, associator relations, and regularized double shuffle relations through geometric interpretations and Hopf algebra applications.
Delve into quantum algebras and spectral R-matrices through equivariant affine Grassmannians, exploring Niu's work on quantizations of Yang's r-matrix and their connections to 4D N=2 gauge theories.
Delve into the mathematics of orientations on moduli spaces of coherent sheaves on Calabi-Yau 4-folds, exploring corrections to previous work and the concept of "flag structures" that determine canonical orientations.
Explore K-theoretic invariants of Hilbert schemes on affine 4-space, including torus localization, solid partitions, Nekrasov's formula, and connections to spin modules and origami gauge theory.
Delve into mirror symmetry fundamentals, exploring Saito-Givental's theory and its mirror dual through FJRW theory, with applications to Landau-Ginzburg models.
Explore the connection between perverse coherent sheaves and quantum affine groups, examining how Feigin-Loktev fusion products bridge these mathematical structures to address the Cautis-Williams conjecture for simply-laced types.
Delve into homotopy cardinality replacements in Z/2-graded dg-categories, exploring Calabi-Yau structures and their applications to Hall algebras and Legendrian knot ruling polynomials.
Delve into the construction of open Gromov-Witten potential with Sebastian Haney, exploring homotopy cyclic inner products on Fukaya A-infinity algebras and their role in extracting invariants valued in any characteristic zero field.
Delve into advanced mathematical concepts of WKB methods, quantum resurgence, and Stokes phenomenon in Schrödinger equations on compact Riemann surfaces through geometric perspectives.
Delve into orientations on moduli spaces of coherent sheaves on Calabi-Yau 4-folds, exploring corrections to Cao-Gross-Joyce's work and the concept of "flag structures" determining canonical orientations.
Explore the intricate relationship between equivariant cohomology theories of instanton moduli spaces and integrable systems, focusing on Calogero-Moser, Ruijsennars-Schneider, and DELL systems.
Delve into the geometric interpretation of WKB methods for Schrödinger equations, exploring quantum resurgence properties and their relationship to spectral curves and Stokes phenomena.
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