Abstract
We study automorphisms of the incidence algebra of a finite quasiordered set M. In particular, we describe explicitly the group of outer automorphisms and give a criterion for any automorphism of this algebra to be a product of an inner one and an automorphism of M, which corrects some results of Spiegel (Citation2001).
2000 Mathematics Subject Classification:
Notes
1Such incidence algebras coincide with minimal algebras in the sense of Drozd and Kirichenko (Citation1970, Exercise 3.8).
Communicated by D. Happel.