A Dehn twist automorphism of a group G is an automorphism which can be give
n (as specified below) in terms of a graph-of-groups decomposition of G wit
h infinite cyclic edge groups. The classic example is that of an automorphi
sm of the fundamental group of a surface which is induced by a Dehn twist h
omeomorphism of the surface. For G = F-n, a non-abelian free group of finit
e rank n, a normal form for Dehn twist is developed, and it is shown that t
his can be used to solve the conjugacy problem for Dehn twist automorphisms
of F-n.