Jan Geuenich

activity

20162020

most citedQuivers with potentials associated to triangulations of closed surfaces with at most two punctures

1 citations · 1 across the 1 of their papers we have counts for

collaborators

3 papers

math.RT2020★ 1 cited

Quivers with potentials associated to triangulations of closed surfaces with at most two punctures

Jan Geuenich, Daniel Labardini-Fragoso, José Luis Miranda-Olvera

We tackle the classification problem of non-degenerate potentials for quivers arising from triangulations of surfaces in the cases left open by Geiss-Labardini-Schröer. Namely, for…

math.RT2018

Tilting modules for the Auslander algebra of $K [x] / (x^{n})$

Jan Geuenich

We construct an isomorphism between the partially ordered set of tilting modules for the Auslander algebra of $K [x] / (x^{n})$ and the interval of rational permutation braids in the br…

math.RA2016

Species with potential arising from surfaces with orbifold points of order 2, Part II: arbitrary weights

Jan Geuenich, Daniel Labardini-Fragoso

Let $Σ = (Σ, M, O)$ be a surface with marked points and order-2 orbifold points which is either unpunctured or once-punctured closed, and $ω : O \to {1, 4}$ a function. For…

Quivers with potentials associated to triangulations of closed surfaces with at most two punctures

Tilting modules for the Auslander algebra of K[x]/(xn)

Species with potential arising from surfaces with orbifold points of order 2, Part II: arbitrary weights

Tilting modules for the Auslander algebra of $K [x] / (x^{n})$