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Explore the KSBA moduli space of stable log Calabi-Yau surfaces, delving into its properties, connections to toric varieties, and recent developments in algebraic geometry and mirror symmetry.
Dive into symplectic orbifold Gromov-Witten invariants, exploring recent developments in moduli spaces and global Kuranishi charts for pseudo-holomorphic curves in symplectic orbifolds.
Explore Lagrangian realizations of tropical curves in torus fibrations, focusing on non-superabundance and unobstructedness in 3D settings.
Explore cohomological Hall algebras of cyclic quivers and their connection to affine Yangians, using tools from Donaldson-Thomas theory and moduli spaces.
Explore categorical enumerative invariants for Calabi-Yau categories and their chain-level CohFT structures, connecting Fukaya categories with symplectic manifold geometry.
Explore hyperbolic localization in Donaldson-Thomas theory, covering vanishing cycles, shifted symplectic geometry, and wall-crossing formulas for Calabi-Yau threefolds.
Explore hyperbolic localization in Donaldson-Thomas theory, focusing on perverse sheaves and critical loci of functions on Calabi-Yau threefold moduli spaces.
Explore hyperbolic localization functors in Donaldson-Thomas theory, connecting Białynicki-Birula decompositions with vanishing cycles on Calabi-Yau threefold moduli spaces.
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 the geometric interpretation of WKB methods for Schrödinger equations, exploring quantum resurgence properties and their relationship to spectral curves and Stokes phenomena.
Explore advanced mathematical connections between Gromov-Witten invariants and Topological Recursion in toric Calabi-Yau manifolds through mirror symmetry theory.
Explore advanced categorical structures that categorify K-theoretic Hall algebras through finite length abelian categories, focusing on canonical bases and quantum toroidal algebras.
Explore how quivers generate finite length abelian categories that categorify K-theoretic Hall algebras, with simples forming canonical bases for quantum toroidal algebras.
Explore how quivers generate finite length abelian categories that categorify K-theoretic Hall algebras, with simples forming dual canonical bases for quantum toroidal algebras.
Explore motivic classes of varieties and stacks, from point counting over finite fields to explicit formulas for moduli of Higgs bundles and connections.
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