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20072025
most citedAlternate Compactifications of Moduli Spaces of Curves

35 citations · 170 across the 22 of their papers we have counts for

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26 papers · 1 filter

math.AG2025

Symmetric and non-symmetric F-conjectures are equivalent

Maksym Fedorchuk, Anton Mellit

The F-conjecture gives a conjectural description of the ample cone of the Deligne-Mumford moduli space . We prove that the -symmetric and the non-symmetric…

math.AG2024

K-moduli of pure states of four qubits

Ivan Cheltsov, Maksym Fedorchuk, Kento Fujita +1

We find all K-polystable limits of divisors in of degree and explicitly describe the associated irreducible component of the K-moduli space.

math.AG2020★ 1 cited

Symmetric F-conjecture for

Maksym Fedorchuk

We prove the symmetric F-conjecture describing the ample cone of and for .

math.AG2019

Stability of fibrations over one-dimensional bases

Hamid Abban, Maksym Fedorchuk, Igor Krylov

We introduce and study a new notion of stability for varieties fibered over curves, motivated by Kollár's stability for homogeneous polynomials with integral coefficients. We devel…

math.AG2018

Associated form morphism

Maksym Fedorchuk, Alexander Isaev

We study the geometry of the morphism between moduli spaces of hypersurfaces in that sends a smooth hypersurface of degree to its associated hypersurface of…

math.AG2018

VGIT presentation of the second flip of

Maksym Fedorchuk, Matthew Grimes

We perform a variation of geometric invariant theory stability analysis for 2nd Hilbert points of bi-log-canonically embedded pointed curves of genus two. As a result, we give a GI…