Finite-dimensional algebras are (m>2)-Calabi-Yau-tilted
arXiv:1603.09709 · doi:10.1007/s10468-022-10169-8
Abstract
We observe that over an algebraically closed field, any finite-dimensional algebra is the endomorphism algebra of an m-cluster-tilting object in a triangulated m-Calabi-Yau category, where m is any integer greater than 2.
19 pages