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20222026
most citedCanonical vertex formalism in DT theory of toric Calabi-Yau 4-folds

15 citations · 15 across the 7 of their papers we have counts for

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9 papers · 1 filter

math.AG2026

Motivic and cohomological stabilisation of the Quot scheme of points

Michele Graffeo, Sergej Monavari, Riccardo Moschetti +1

We prove that the motive of the punctual Quot scheme stabilises, when , to $[\mathrm{Gr}(d-1,\infty)]\cdot \s…

math.AG2025

The refined local Donaldson-Thomas theory of curves

Sergej Monavari

We solve the K-theoretically refined Donaldson-Thomas theory of local curves in arbitrary genus and degree. Our results avoid degeneration techniques, but rather exploit direct loc…

math.AG2025

Gauge origami on broken lines

Sergej Monavari

In analogy to Nekrasov's theory of gauge origami on intersecting branes, we introduce the gauge origami moduli space on broken lines. We realize this moduli space as a Quot scheme…

math.AG2024

Derived hyperquot schemes

Sergej Monavari, Emanuele Pavia, Andrea T. Ricolfi

We define a derived enhancement of the hyperquot scheme (also known as nested Quot scheme), which classically parametrises flags of quotients of a perfect coherent sheaf on a proje…

math.AG20242 cited

The motive of the Hilbert scheme of points in all dimensions

Michele Graffeo, Sergej Monavari, Riccardo Moschetti +1

We prove a closed formula for the generating function of the motives of punctual Hilbert schem…

math.AG2024

Hyperquot schemes on curves: virtual class and motivic invariants

Sergej Monavari, Andrea T. Ricolfi

Let be a smooth projective curve, a locally free sheaf. Hyperquot schemes on parametrise flags of coherent quotients of with fixed Hilbert polynomial, and offer alt…