  We study numerically the impact of many-body interactions on the quantum
boomerang effect. We consider various cases: weakly interacting bosons, the
Tonks-Girardeau gas, and strongly interacting bosons (which may be mapped onto
weakly interacting fermions). Numerical simulations are performed using the
time-evolving block decimation algorithm, a quasi-exact method based on matrix
product states. In the case of weakly interacting bosons, we find a partial
destruction of the quantum boomerang effect, in agreement with the earlier
mean-field study [Phys. Rev. A \textbf{102}, 013303 (2020)]. For the
Tonks-Girardeau gas, we show the presence of the full quantum boomerang effect.
For strongly interacting bosons, we observe a partial boomerang effect. We show
that the destruction of the quantum boomerang effect is universal and does not
depend on the details of the interaction between particles.
