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20042026
most citedGenerically -regular irreducible components of module varieties

1 citations · 1 across the 4 of their papers we have counts for

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math.RT2026

-symmetric algebras I

Grzegorz Bobiński, Jan Schröer

We study various symmetry conditions related to the Auslander-Reiten formula for finite-dimensional algebras. In particular, we define a new class of algebras which we call -sym…

math.RT2026

On the additivity of projective presentations of maximal rank

Grzegorz Bobiński, Jan Schröer

We study projective presentations of finite-dimensional modules over finite-dimensional algebras. We discuss if projective presentations of maximal rank behave additively. More pre…

math.RT2025★ 1 cited

Generically -regular irreducible components of module varieties

Grzegorz Bobiński, Jan Schröer

In the representation theory of finite-dimensional algebras, the study of projective presentations of maximal rank is closely related to the study of generically -regular irredu…

math.RT2022

On Krull-Gabriel dimension of cluster repetitive categories and cluster-tilted algebras

Alicja Jaworska-Pastuszak, Grzegorz Pastuszak, Grzegorz Bobiński

Assume that is an algebraically closed field and denote by the Krull-Gabriel dimension of , where is a locally bounded -category (or a bound quiver -algebr…

math.RT2018

Algebras with irreducible module varieties II: Two vertex case

Grzegorz Bobiński, Jan Schröer

We call a finite-dimensional K-algebra A geometrically irreducible if for all d all connected components of the affine scheme of d-dimensional A-modules are irreducible. We prove t…

math.RT2017

Algebras with irreducible module varieties I

Grzegorz Bobiński, Jan Schröer

We call a finite-dimensional K-algebra A geometrically irreducible if for all d, all connected components of the affine scheme of d-dimensional A-modules are irreducible. We show t…