  We consider Ewens random permutations of length $n$ conditioned to have no
cycle longer than $n^\beta$ with $0<\beta<1$ and to study the asymptotic
behaviour as $n\to\infty$. We obtain very precise information on the joint
distribution of the lengths of the longest cycles; in particular we prove a
functional limit theorem where the cumulative number of long cycles converges
to a Poisson process in the suitable scaling. Furthermore, we prove convergence
of the total variation distance between joint cycle counts and suitable
independent Poisson random variables up to a significantly larger maximal cycle
length than previously known. Finally, we remove a superfluous assumption from
a central limit theorem for the total number of cycles proved in an earlier
paper.
