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20232026
most citedQuivers and curves in higher dimension

3 citations · 3 across the 7 of their papers we have counts for

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math.AG2026

Mock modularity of log Gromov--Witten Invariants: the mirror to

Hülya Argüz

We study modularity properties of generating series of logarithmic Gromov-Witten invariants of elliptic fibrations relative to singular fibers. Motivated by predictions from Vafa-W…

math.AG2025

BPS polynomials and Welschinger invariants

Hülya Argüz, Pierrick Bousseau

We generalize Block-Göttsche polynomials, originally defined for toric del Pezzo surfaces, to arbitrary surfaces. To do this, we show that these polynomials arise as special cases…

math.AG2024

The KSBA moduli space of stable log Calabi-Yau surfaces

Valery Alexeev, Hülya Argüz, Pierrick Bousseau

We prove that every irreducible component of the coarse Kollár-Shepherd-Barron and Alexeev (KSBA) moduli space of stable log Calabi--Yau surfaces admits a finite cover by a project…

math.AG2023★ 3 cited

Quivers and curves in higher dimension

Hülya Argüz, Pierrick Bousseau

We prove a correspondence between Donaldson-Thomas invariants of quivers with potential having trivial attractor invariants and genus zero punctured Gromov-Witten invariants of hol…

math.AG2023

Quiver DT Invariants and Log Gromov--Witten Theory of Toric Varieties

Hülya Argüz

We review how log Gromov--Witten invariants of toric varieties can be used to express quiver Donaldson--Thomas invariants in terms of the simpler attractor Donaldson--Thomas invari…

math.AG2023

Quivers, Flow Trees, and Log Curves

Hülya Argüz, Pierrick Bousseau

Donaldson-Thomas (DT) invariants of a quiver with potential can be expressed in terms of simpler attractor DT invariants by a universal formula. The coefficients in this formula ar…