  A Nakayama algebra with almost separate relations is one where the overlap
between any pair of relations is at most one arrow. In this paper we give a
derived equivalence between such Nakayama algebras and path algebras of quivers
of a special form known as quipu quivers. Furthermore, we show how this derived
equivalence can be used to produce a complete classification of linear Nakayama
algebras with almost separate relations.
  As an application, we include a list of the derived equivalence classes of
all Nakayama algebras of length $\leq 8$ with almost separate relations.
