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math.AG2023
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)…
math.AG2019
Refined scattering diagrams and theta functions from asymptotic analysis of Maurer-Cartan equations
Naichung Conan Leung, Ziming Nikolas Ma, Matthew B. Young
We further develop the asymptotic analytic approach to the study of scattering diagrams. We do so by analyzing the asymptotic behavior of Maurer-Cartan elements of a differential g…
math.AG2018
Tropical counting from asymptotic analysis on Maurer-Cartan equations
Kwokwai Chan, Ziming Nikolas Ma
Let be a toric surface and be its Landau-Ginzburg (LG) mirror where is the Hori-Vafa potential. We apply asymptotic analysis to study the extended de…