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 …

We prove that the derived Fukaya category of the Lefschetz fibration defined by a Brieskorn–
Pham polynomial is equivalent to the triangulated category of singularities associated with …

This paper gives a new way of constructing Landau–Ginzburg mirrors using deformation
theory of Lagrangian immersions motivated by the works of Seidel, Strominger–Yau–Zaslow …

The Milnor fibre of any isolated hypersurface singularity contains many exact Lagrangian
spheres: the vanishing cycles associated to a Morsification of the singularity. Moreover, for …

We construct a full strongly exceptional collection in the triangulated category of graded
matrix factorizations of a polynomial associated to a nondegenerate regular system of …

We give a summary on spectral techniques for finite dimensional algebras and study its link
to singularity theory. In particular, we offer a contribution to the categorification of the Milnor …

Entropy of categorical dynamics is defined by Dimitrov–Haiden–Katzarkov–Kontsevich.
Motivated by the fundamental theorem of the topological entropy due to Gromov–Yomdin, it …

We study stability conditions induced by functors between triangulated categories. Given a
finite group acting on a smooth projective variety we prove that the subset of invariant …

The authors introduce a new class of finite dimensional algebras called extended canonical,
and determine the shape of their derived categories. Extended canonical algebras arise …

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 …