M. Fedorchuk

collaborators

3 papers

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 $M_{g, n}$ . We prove that the $S_{n}$ -symmetric and the non-symmetric…

math.AG2025

Symmetric F-conjecture for $g \leq 35$

Maksym Fedorchuk

We prove the symmetric F-conjecture describing the ample cone of $M_{0, g} / S_{g}$ and $M_{g}$ for $g \leq 35$ .

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 $(P^{1})^{4}$ of degree $(1, 1, 1, 1)$ and explicitly describe the associated irreducible component of the K-moduli space.

Symmetric and non-symmetric F-conjectures are equivalent

Symmetric F-conjecture for g≤35

K-moduli of pure states of four qubits

Symmetric F-conjecture for $g \leq 35$