For rhythmic movements the corresponding state variables are modeled as self-sustaining oscillators. We particularly focus on the stability of coordination patterns, i.e. on the interactions between oscillators.
Time-varying activities can always be modeled as dynamical systems. For instance, when looking at rhythmic movements the corresponding state variables are modeled as self-sustaining oscillators. While such an oscillator in itself may already account for some complex behaviors, we particularly focus on the stability of coordination patterns, i.e. on the interactions between oscillators – think of homologous limbs for which the interaction describes the left/right crosstalk and interference. The stability of coordination may drastically change as a consequence of alterations in the strength of the coupling. This may yield involuntary, spontaneous transitions between coordination.