Yin Li

works on

lagrangian capacity 1 liouville domains 1 symplectic capacities 1 toric domains 1 weinstein manifolds 1

From the 1 of 4 linked papers with an AI index.

collaborators

4 papers

math.SG2026

Lagrangian capacity and chain level string topology

Shah Faisal, Yin Li

The paper establishes sharp upper bounds for Lagrangian capacities of Liouville domains, proves that convex or concave toric domains have capacity equal to their diagonal (settling…

math.SG2026

Plumbings of lens spaces and crepant resolutions of compound $A_{n}$ singularities

Bilun Xie, Yin Li

For many compound $A_{n}$ ( $c A_{n}$ ) singularities $R_{f} = C [u, v, x, y] / (uv - f (x, y))$ with crepant resolutions $Y_{f}$ , their mirrors are affine $A_{n}$ plumbings $W_{f}^{\circ}$ of $3$ -dim…

math.SG2025

Persistence of unknottedness of clean Lagrangian intersections

Johan Asplund, Yin Li

Let $Q_{0}$ and $Q_{1}$ be two Lagrangian spheres in a $6$ -dimensional symplectic manifold. Assume that $Q_{0}$ and $Q_{1}$ intersect cleanly along a circle that is unknotted in both $Q_{0}$ …

math.SG2025

Fukaya categories of hyperplane arrangements

Sukjoo Lee, Yin Li, Si-Yang Liu +1

To a simple polarized hyperplane arrangement (not necessarily cyclic) $V$ , one can associate a stopped Liouville manifold (equivalently, a Liouville sector) $\left(M(\math…

Lagrangian capacity and chain level string topology

Plumbings of lens spaces and crepant resolutions of compound An​ singularities

Persistence of unknottedness of clean Lagrangian intersections

Fukaya categories of hyperplane arrangements

Plumbings of lens spaces and crepant resolutions of compound $A_{n}$ singularities