We show that the irreducible components of any moduli space of semistable
representations of a special biserial algebra are always isomorphic to products
of projective spaces of various dimensions. This is done by showing that
irreducible components of varieties of representations of special biserial
algebras are isomorphic to irreducible components of products of varieties of
circular complexes, and therefore normal, allowing us to apply recent results
of the second and third authors on moduli spaces.Comment: 14 pages. v2: various improvements thanks to referees' comments. Some
numbering changes due to a lemma being removed. v3: minor improvements, final
version to be publishe