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Dag Oskar Madsen
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Another construction is the preprojective algebrapreprojective algebra of a Dynkin quiver (a quiver such that the underlying graph is Dynkin).

Such an algebra is Frobenius but not in general symmetric, see for instance Erdmann, Karin; Snashall, Nicole, On Hochschild cohomology of preprojective algebras. I.

Another construction is the preprojective algebra of a Dynkin quiver (a quiver such that the underlying graph is Dynkin).

Such an algebra is Frobenius but not in general symmetric, see for instance Erdmann, Karin; Snashall, Nicole, On Hochschild cohomology of preprojective algebras. I.

Another construction is the preprojective algebra of a Dynkin quiver (a quiver such that the underlying graph is Dynkin).

Such an algebra is Frobenius but not in general symmetric, see for instance Erdmann, Karin; Snashall, Nicole, On Hochschild cohomology of preprojective algebras. I.

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Dag Oskar Madsen
  • 3.7k
  • 3
  • 28
  • 51

Another construction is the preprojective algebrapreprojective algebra of a Dynkin quiver (a quiver such that the underlying graph is Dynkin).

Such an algebra is Frobenius but not in general symmetric., see for instance Erdmann, Karin; Snashall, Nicole, On Hochschild cohomology of preprojective algebras. I.

Another construction is the preprojective algebra of a Dynkin quiver (a quiver such that the underlying graph is Dynkin).

Such an algebra is Frobenius but not in general symmetric.

Another construction is the preprojective algebra of a Dynkin quiver (a quiver such that the underlying graph is Dynkin).

Such an algebra is Frobenius but not in general symmetric, see for instance Erdmann, Karin; Snashall, Nicole, On Hochschild cohomology of preprojective algebras. I.

Source Link
Dag Oskar Madsen
  • 3.7k
  • 3
  • 28
  • 51

Another construction is the preprojective algebra of a Dynkin quiver (a quiver such that the underlying graph is Dynkin).

Such an algebra is Frobenius but not in general symmetric.