Moduli spaces of semistable quiver representations admit adequate moduli spaces that are proper over the semisimple moduli space, with a natural determinantal line bundle descending to a semiample (and ample for acyclic quivers) line bundle with effective global generation bounds.
Title resolution pending
2 Pith papers cite this work. Polarity classification is still indexing.
2
Pith papers citing it
verdicts
UNVERDICTED 2representative citing papers
Complete classification up to Morita equivalence of d-representation-finite symmetric algebras of finite representation type over algebraically closed fields, via two main families over arbitrary fields.
citing papers explorer
-
Projectivity and effective global generation of determinantal line bundles on quiver moduli
Moduli spaces of semistable quiver representations admit adequate moduli spaces that are proper over the semisimple moduli space, with a natural determinantal line bundle descending to a semiample (and ample for acyclic quivers) line bundle with effective global generation bounds.
-
Classification of the d-representation-finite symmetric k-algebras of finite representation type
Complete classification up to Morita equivalence of d-representation-finite symmetric algebras of finite representation type over algebraically closed fields, via two main families over arbitrary fields.