  We study automorphic Lie algebras using a family of evaluation maps
parametrised by the representations of the associative algebra of functions.
This provides a descending chain of ideals for the automorphic Lie algebra
which is used to prove that it is of wild representation type. We show that the
associated quotients of the automorphic Lie algebra are isomorphic to twisted
truncated polynomial current algebras. When a simple Lie algebra is used in the
construction, this allows us to describe the local Lie structure of the
automorphic Lie algebra in terms of affine Kac-Moody algebras.

Representation Theory