  An artin algebra A is said to be a higher Auslander algebra provided the
global dimension and the dominant dimension coincide. We say that a linear
Nakayama algebra is monotone, provided its Kupisch series first increases, then
decreases. We are going to classify the monotone Nakayama algebras which are
higher Auslander algebras. Let us stress that the classification strongly
depends on the parity of the global dimension of A.
