  Large-mass condensates, which coexist with a power-law-decaying distribution
in the one-dimensional Takayasu model of mass aggregation with input, were
recently found in numerical simulations. Here we establish the occurrence of
condensates by analyzing exact recursions, and further show that they have a
strong effect on the properties of the system. In the steady state of a large
but finite system, there is a single condensate, whose movement through the
system leads to a reorganization of the mass profile on a macroscopic scale. A
scaling analysis of the mean mass and standard deviation at different distances
from the condensate leads to the surprising conclusion that the mass
distribution on sites close to the condensate follow a power-law decay with a
new exponent 5/3, while further-away sites show the customary Takayasu exponent
4/3, with a crossover in between. Finally, the exit of condensates from a
system with open boundaries has a strong effect on the temporal fluctuations of
the total mass in the steady state. Their departure is followed by a build-up
of mass and subsequent departures, leading to strong intermittency, established
through a divergence of the flatness as the scaled time approaches zero.
