We develop a set of tools for doing computations in and of (partially) wrapped Fukaya
categories. In particular, we prove (1) a descent (cosheaf) property for the wrapped Fukaya …

We show that the category of coherent sheaves on the toric boundary divisor of a smooth
quasi-projective toric DM stack is equivalent to the wrapped Fukaya category of a …

Kashiwara, Polesello, Schapira and D'Agnolo defined canonical deformation quantizations
of a holomorphic symplectic manifold and a holomorphic Lagrangian submanifold equipped …

We construct closed arboreal Lagrangian skeleta associated to links of isolated plane curve
singularities. This yields closed Lagrangian skeleta for Weinstein pairs (C 2, Λ) and …

We construct a sheaf-theoretic analogue of the wrapped Fukaya category in Lagrangian
Floer theory, by localizing a category of sheaves microsupported away from some given Λ⊂ …

We study the Rouquier dimension of wrapped Fukaya categories of Liouville manifolds and
pairs, and apply this invariant to various problems in algebraic and symplectic geometry. On …

A typical large complex-structure limit for mirror symmetry consists of toric varieties glued to
each other along their toric boundaries. Here we construct the mirror large volume limit …

To a conical symplectic resolution with Hamiltonian torus action, Braden--Proudfoot--Licata--
Webster associate a category O, defined using deformation quantization (DQ) modules. It …

We explain how to calculate the Fukaya category of the Milnor fiber of a Berglund-H\" ubsch
invertible polynomial, mostly proving a conjecture of Yank {\i} Lekili and Kazushi Ueda on …

Starting from a homogeneous affine Springer fiber $ Fl_ {\psi} $, we construct three moduli
spaces that correspond to the Dolbeault, de Rham and Betti aspects of a hypothetical …