in this talk, i'll first give a quick introduction to the theory of drinfeld modules and talk about an equivariant $l$-function associated to drinfeld modules as defined by ferrara-higgins-green-popescu in their work on the etnc. as is usual, these $l$-functions are defined as an infinite product of euler factors, and the main focus of this talk is a result relating these euler factors to a certain quotient of fitting ideals of some algebraically relevant modules. this is joint work with cristian popescu.