The Kuramoto model, serving as a paradigmatic tool, has been used to shed light on the
collective behaviors in large ensembles of coupled dynamic agents. It is well known that the …

The attractive and repulsive adaptive coupling schemes among dynamical agents are
ubiquitous in systems ranging from physics, biology to neuroscience, which have attracted …

We consider a mean-field model of coupled phase oscillators with quenched disorder in the
natural frequencies and coupling strengths. A fraction p of oscillators are positively coupled …

We consider an extension of Kuramoto's model of coupled phase oscillators where oscillator
pairs interact with different strengths. When the coupling coefficient of each pair can be …

We investigate the synchronization behavior of a simple but quite useful mode of emergent
collective behavior in ensembles of interacting dynamical elements, the Kuramoto model …

The adaptation underlying many realistic processes plays a pivotal role in shaping the
collective dynamics of diverse systems. Here, we untangle the generic conditions for …

Coupled oscillators have been used to study synchronization in a wide range of social,
biological, and physical systems, including pedestrian-induced bridge resonances …

The Kuramoto model, which serves as a paradigm for investigating synchronization
phenomena of oscillatory systems, is known to exhibit second-order, ie, continuous, phase …

The Kuramoto model serves as an illustrative paradigm for studying the synchronization
transitions and collective behaviors in large ensembles of coupled dynamical units. In this …

The Kuramoto model consisting of a population of coupled phase oscillators has served as
an idealized tool for studying synchronization transitions in diverse self-sustained systems. It …