Strongly tilting truncated path algebras
For any truncated path algebra Λ, we give a structural description of the modules in the categories $${\mathcal{P}^{
Strongly tilting truncated path algebras
For any truncated path algebra Λ, we give a structural description of the modules in the categories $${\mathcal{P}^{
Strongly tilting truncated path algebras
For any truncated path algebra Λ, we give a structural description of the modules in the categories $${\mathcal{P}^{
Kac–Moody groups and cluster algebras
Published in Advances in Mathematics
Let Q be a finite quiver without oriented cycles, let Λ be the associated preprojective algebra, let g be the associated Kac–Moody Lie algebra with Weyl group W, and let n be the positive part of g . For each Weyl group element w, a subcategory C w of mod ( Λ ) was introduced by Buan, Iyama, Reiten and Scott. It is known that C w is a Frobenius cat...
Strongly tilting truncated path algebras
For any truncated path algebra Λ, we give a structural description of the modules in the categories $${\mathcal{P}^{
Strongly tilting truncated path algebras
For any truncated path algebra Λ, we give a structural description of the modules in the categories $${\mathcal{P}^{
Strongly tilting truncated path algebras
For any truncated path algebra Λ, we give a structural description of the modules in the categories $${\mathcal{P}^{
Strongly tilting truncated path algebras
For any truncated path algebra Λ, we give a structural description of the modules in the categories $${\mathcal{P}^{
Strongly tilting truncated path algebras
For any truncated path algebra Λ, we give a structural description of the modules in the categories $${\mathcal{P}^{
Strongly tilting truncated path algebras
For any truncated path algebra Λ, we give a structural description of the modules in the categories $${\mathcal{P}^{
