Hao Wen

collaborators

2 papers

math.AG2026

Commutative $B V_{\infty}$ algebras, their morphisms and $\frac{\infty}{2}$ -variation of Hodge structures

Hao Wen

We study morphisms between commutative $B V_{\infty}$ algebras and show that, under suitable additional assumptions, a quasi-isomorphism of commutative $B V_{\infty}$ algebras induces an…

math.AG2026

A perturbative construction of primitive forms from log Landau-Ginzburg mirrors of toric manifolds

Kwokwai Chan, Ziming Nikolas Ma, Hao Wen

We introduce the notion of a logarithmic Landau-Ginzburg (log LG) model, which is essentially given by equipping the central degenerate fiber of the family of Landau-Ginzburg (LG)…

Commutative BV∞​ algebras, their morphisms and 2∞​-variation of Hodge structures

A perturbative construction of primitive forms from log Landau-Ginzburg mirrors of toric manifolds

Commutative $B V_{\infty}$ algebras, their morphisms and $\frac{\infty}{2}$ -variation of Hodge structures