Swarmalators have emerged as a new paradigm for dynamical collective behavior of multi-
agent systems due to the interplay of synchronization and swarming that they inherently …

Collective behavior is a widespread and important phenomenon among human society,
biological populations, swarm robots and multi-agents. The mathematical model shows that …

We study the emergent behaviors of a population of swarming coupled oscillators, dubbed
swarmalators. Previous work considered the simplest, idealized case: identical …

We study a population of swarmalators (swarming/mobile oscillators) which run on a ring
and are subject to random pinning. The pinning represents the tendency of particles to stick …

Swarmalators are oscillatory systems endowed with a spatial component, whose spatial and
phase dynamics affect each other. Such systems can demonstrate fascinating collective …

Higher-order interactions shape collective dynamics, but how they affect transitions between
different states in swarmalator systems is yet to be determined. To that effect, we here study …

Swarmalators are phase oscillators that cluster in space, like fireflies flashing in a swarm to
attract mates. Interactions between particles, which tend to synchronize their phases and …

We study a model of nonidentical swarmalators, generalizations of phase oscillators that
both sync in time and swarm in space. The model produces four collective states …

We investigate a population of swarmalators, mobile versions of phase oscillators that both
sync in time and swarm through space. We focus on an XY-type model of identical …

We present a case study of swarmalators (mobile oscillators) that move on a 1D ring and are
subject to pinning. Previous work considered the special case where the pinning in space …