Jan Geuenich

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20152020

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

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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★ 1 cited

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…

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

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

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