  We study the propagation of information through a Kitaev chain with
long-range pairing interactions. Although the Lieb-Robinson bound is violated
in the strict sense for long-range interacting systems, we illustrate that a
major amount of information in this model still propagates ballistically on a
light cone. We find a pronounced effect of the interaction range on the decay
of the mutual information between spatially disconnected subsystems. A
significant amount of information is shared at time-like separations. This
regime is accompanied by very slow equilibration of local observables. As the
Kitaev model is quasi-free, we illustrate how the distribution of
quasi-particle group velocities explains the physics of this system
qualitatively.
