Laertis Vaso

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20172024

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-cluster tilting subcategories of representation-directed algebras

23 citations · 36 across the 9 of their papers we have counts for

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math.RT2021★ 1 cited

$n$ -cluster tilting subcategories for radical square zero algebras

Laertis Vaso

We give a characterization of radical square zero bound quiver algebras $k Q / J^{2}$ that admit $n$ -cluster tilting subcategories and $n Z$ -cluster tilting…

math.RT2021★ 2 cited

Existence of a 2-cluster tilting module does not imply finite complexity

René Marczinzik, Laertis Vaso

We give an example of a finite-dimensional algebra with a 2-cluster tilting module and a simple module which has infinite complexity. This answers a question of Erdmann and Holm.

n-cluster tilting subcategories for radical square zero algebras

Existence of a 2-cluster tilting module does not imply finite complexity

$n$ -cluster tilting subcategories for radical square zero algebras