  In the current manuscript we perform a systematic investigation about the
effects of nonlocal interaction to the spread of quantum information in many
body system. In particular, we have studied how nonlocality influence the
existing bound on the growth rate of the commutator involving two local
operators, the butterfly velocity. For this purpose, we consider the nonlocal
theory on the worldvolume of $N\gg 1$, NS$5$ branes arising in the limit of
vanishing string coupling, the `little string theory'. A direct evidence of
nonlocality can be realized from the `volume law' behavior for the most
dominant part of holographic entanglement entropy. We obtain the butterfly
velocity by studying the dynamics of the near horizon geometry backreacted by a
high energy quanta in the form of a shockwave resulting from an early
perturbation on the corresponding thermofield double state. We observe that the
butterfly velocity increases with the nonlocal scale of little string theory,
the inverse Hagedorn temperature $\beta_{h}$, indicating a faster rate of
information spread due to the nonlocal interaction. The same conclusion follows
as the disruption of two sided mutual information is observed to occur at a
faster rate for higher values of $\beta_{h}$. Finally, we realize a direct
connection between the parameters of quantum chaos and the quasinormal modes
for collective excitations through the phenomenon of `pole skipping'.
