A log Calabi-Yau surface with maximal boundary, or Looijenga pair, is a pair $(Y, D) $ with $
Y $ a smooth rational projective complex surface and $ D= D_1+\dots+ D_l\in|-K_Y| $ an …

Structures in genus‐zero relative Gromov–Witten theory - Fan - 2020 - Journal of Topology -
Wiley Online Library Skip to Article Content Skip to Article Information London Mathematical …

Given a smooth log Calabi–Yau pair (X, D), we use the intrinsic mirror symmetry construction
to define the mirror proper Landau–Ginzburg potential and show that it is a generating …

We define a new Gromov–Witten theory relative to simple normal crossing divisors as a limit
of Gromov–Witten theory of multi-root stacks. Several structural properties are proved …

In, we established a series of correspondences relating five enumerative theories of log
Calabi–Yau surfaces, ie pairs (Y, D) with Y a smooth projective complex surface and D= D …

Let $(S, E) $ be a log Calabi-Yau surface pair with $ E $ a smooth divisor. We define new
conjecturally integer-valued counts of $\mathbb {A}^ 1$-curves in $(S, E) $. These log BPS …

THE LOCAL-ORBIFOLD CORRESPONDENCE FOR SIMPLE NORMAL CROSSING PAIRS
1.1. Logarithmic Gromov–Witten theory 2516 1.2. Relation to Page 1 J. Inst. Math. Jussieu (2023) …

A bicyclic pair is a smooth surface equipped with a pair of smooth divisors intersecting in two
reduced points. Resolutions of self-nodal curves constitute an important special case. We …

Let X be a smooth projective variety with a simple normal crossing divisor D:= D 1+ D 2+⋯+
D n, where D i⊂ X are smooth, irreducible and nef. We prove a mirror theorem for multi-root …

We study semi-stable degenerations of quasi-Fano varieties to unions of two pieces. We
conjecture that the higher rank Landau-Ginzburg models mirror to these two pieces can be …