activity
20172022
most citedCharacterization of Beauville's algebraic numbers via Hodge theory

2 citations · 3 across the 6 of their papers we have counts for

collaborators

11 papers

math.AG2022

Quantum Lefschetz property for genus two stable quasimap invariants

Sanghyeon Lee, Mu-Lin Li, Jeongseok Oh

By the reduced component in a moduli space of stable quasimaps to n-dimensional projective space we mean the closure of the locus in which the domain curves are smooth. As in the m…

math.AG20202 cited

Characterization of Beauville's algebraic numbers via Hodge theory

Muxi Li, Mao Sheng

We provide a Hodge theoretical characterization of the set of algebraic numbers which arises from the complete list, due to A. Beauville, of semistable families of elliptic curves…

math.AG2018

Serre Duality for the Cohomology of Landau-Ginzburg models

Mu-Lin Li

Let V and F be holomorphic bundles over a complex manifold M, and s be a holomorphic section of V. We study the cohomology associated to the Koszul complex induced by s, and prove…

math.AG2018

Two applications of the integral regulator

Matt Kerr, Muxi Li

We review Li's refinement of the KLM regulator map, and use it to detect torsion phenomena in higher Chow groups.

math.CV2018

Cohomologies of Landau-Ginzburg models

Mu-Lin Li

Let V be a holomorphic bundle over a complex manifold M, and s be a holomorphic section of V. We study different types of cohomology associated to the Koszul complex induced by s.…

math.AG2018

Integral Regulators for Higher Chow Complexes

Muxi Li

Building on Kerr, Lewis and Mueller-Stach's work on the rational regulator, we prove the existence of an integral regulator on higher Chow complexes and give an explicit expression…