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20232026
most citedFineness and smoothness of a KSBA moduli of marked cubic surfaces

1 citations · 2 across the 8 of their papers we have counts for

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math.AG2026

Moduli of Persson surfaces: The compactification via KSBA stable pairs and a generic global Torelli type theorem

Hanlong Fang, Bin Nguyen, Xian Wu +1

We study a family of canonically polarized surfaces introduced by Persson, which arise as Galois -covers of branched along eight genera…

math.AG2026

Compactifications of spaces of symmetric matrices and pointed Kontsevich spaces of isotropic Grassmannians

Hanlong Fang, Alex Massarenti, Xian Wu

We study two closely related families of varieties arising from genus stable maps to the Lagrangian Grassmannian . First, we construct the Kausz--type…

math.AG2026

Canonical blow-ups of Lagrangian and Orthogonal Grassmannians

Hanlong Fang, Alex Massarenti, Xian Wu

Let and denote the Lagrangian and orthogonal Grassmannians endowed with the natural -actions, respectively. Th…

math.AG2025★ 1 cited

Fineness and smoothness of a KSBA moduli of marked cubic surfaces

Hanlong Fang, Luca Schaffler, Xian Wu

By work of Gallardo-Kerr-Schaffler, it is known that Naruki's compactification of the moduli space of marked cubic surfaces is isomorphic to the normalization of the Kollár, Shephe…

math.AG2024

Canonical blow-ups of Grassmannians I: How canonical is a Kausz compactification?

Hanlong Fang, Xian Wu

In this paper, we develop a simple uniform picture incorporating the Kausz compactifications and the spaces of complete collineations by blowing up Grassmannians according…

math.AG2023★ 1 cited

Canonical blow-ups of Grassmannians II

Hanlong Fang, Mingyi Zhang

We give a linear algebraic construction of the Lafforgue spaces associated to the Grassmannians by blowing up certain explicitly defined monomial ideals, which sharpens an…