  Swarmalators are phase oscillators that cluster in space, like fireflies
flashing on a swarm to attract mates. Interactions between particles, which
tend to synchronize their phases and align their motion, decrease with the
distance and phase difference between them, coupling the spatial and phase
dynamics. In this work, we explore the effects of disorder induced by phase
frustration on a system of Swarmalators that move on a one-dimensional ring.
Our model is inspired by the well-known Kuramoto-Sakaguchi equations. We find,
numerically and analytically, the ordered and disordered states that emerge in
the system. The active states, not present in the model without disorder,
resemble states found previously in numerical studies for the 2D Swarmalators
system. One of these states, in particular, shows similarities to turbulence
generated in a flattened media. We show that all ordered states can be
generated for any values of the coupling constants by tuning the phase
frustration parameters only. Moreover, many of these combinations display
multi-stability.
