  We use a constructive method to obtain all but finitely many p-local
representation zeta functions of a family Mn of finitely generated nilpotent
groups with maximal nilpotency class. For representation dimensions coprime to
all primes p < n, we construct all irreducible representations of Mn by
defining a standard form for the matrices of these representations and, after
taking into account twisting and isomorphism, count these twist isoclasses to
obtain our p-local zeta functions.
