2023/01/12 by Crawley-Boevey, William · 2 citations
#13C10 (Secondary) #16G20 (Primary) #16G30 #16H20 #FOS: Mathematics #Representation Theory (math.RT) #Rings and Algebras (math.RA)
paper · doi:10.48550/arxiv.2301.04941
In earlier work, the author classified rigid representations of a quiver by finitely generated free modules over a principal ideal ring. Here we extend the results to representations of a quiver by finitely generated projective modules over an arbitrary commutative ring.