We show that the base spaces of the semiuniversal unfoldings of some weighted
homogeneous singularities can be identified with moduli spaces of A∞ A_∞‐structures on …

Kuznetsov's homological projective duality (HPD) theory [K4] is one of the most active and
powerful recent developments in the homological study of algebraic geometry. The …

We show that the base spaces of the semiuniversal unfoldings of some weighted
homogeneous singularities can be identified with moduli spaces of $ A_\infty $-structures on …

Suppose one has found a non-empty sub-category $\mathcal {A} $ of the Fukaya category of
a compact Calabi-Yau manifold $ X $ which is homologically smooth in the sense of non …

Seidel introduced the notion of a Fukaya category “relative to an ample divisor”, explained
that it is a deformation of the Fukaya category of the affine variety that is the complement of …

We prove theintegrality of Taylor coefficients of mirror maps' conjecture for Greene--Plesser
mirror pairs as a natural byproduct of an arithmetic refinement of homological mirror …

We study the symplectic topology of certain $ K3 $ surfaces (including the “mirror quartic”
and “mirror double plane”), equipped with certain Kähler forms. In particular, we prove that …

arXiv:1711.04263v1 [math.SG] 12 Nov 2017 Page 1 arXiv:1711.04263v1 [math.SG] 12 Nov
2017 STABILITY CONDITIONS IN SYMPLECTIC TOPOLOGY IVAN SMITH Abstract. We …

We study the categorical entropy and counterexamples to Gromov–Yomdin type conjecture
via homological mirror symmetry of K3 surfaces established by Sheridan–Smith. We …

We prove Kontsevich's homological mirror symmetry conjecture for a large class of mirror
pairs of Calabi--Yau hypersurfaces in toric varieties. These mirror pairs were constructed by …