activity
20062025
most citedOn Derived Equivalences of Categories of Sheaves Over Finite Posets

28 citations · 321 across the 27 of their papers we have counts for

collaborators

27 papers

math.CO2025

On the coefficients of Coxeter polynomials of trees and bipartite quivers

Niv Harel, Sefi Ladkani

We apply spectral graph theory and a theorem of A'Campo to express the first and second coefficients of the Coxeter polynomials associated with certain bipartite quivers in terms o…

math.RT2023

Non-degenerate potentials on the quiver

Sefi Ladkani

We develop a method to compute certain mutations of quivers with potentials and use this to construct an explicit family of non-degenerate potentials on the exceptional quiver $X_7…

math.RT2021

Refined Coxeter polynomials

Sefi Ladkani

Coxeter polynomials are important homological invariants that are defined for a large class of finite-dimensional algebras. It is of particular interest to develop methods to compu…

math.CO2018

On derived equivalences for categories of generalized intervals of a finite poset

Frederic Chapoton, Sefi Ladkani, Baptiste Rognerud

We study two constructions related to the intervals of finite posets. The first one is a poset. The second one is more complicated. Loosely speaking it can be seen as a poset with…

math.RT2016★ 5 cited

From groups to clusters

Sefi Ladkani

We construct a new class of symmetric algebras of tame representation type that are also the endomorphism algebras of cluster tilting objects in 2-Calabi-Yau triangulated categorie…

math.RA2016★ 3 cited

Finite-dimensional algebras are (m>2)-Calabi-Yau-tilted

Sefi Ladkani

We observe that over an algebraically closed field, any finite-dimensional algebra is the endomorphism algebra of an m-cluster-tilting object in a triangulated m-Calabi-Yau categor…