Polyrhythmic Organization of Coupled Nonlinear Oscillators

Authors: Gerold Baier, Thomas Hermann, Markus Müller
Proceedings of the Multi-modal visualization Symposium, Information Visualization Conference IV'05, London, 2005

We provide the example sonifications described in the above paper soon

• A 4:3 Polyrhythm with parameters as in Fig. 2
  S1 (mp3, 306k) epsilon=0.75, D=0.005
• A chaotic polyrhythm with parameters as in Fig. 3 in two different speeds
  S2a (mp3,494k) epsilon=0.74, D=0.005
  S2b (mp3, 1.2M) epsilon=0.74, D=0.005, T=50sec
• An intermittent polyrhythm with parameters I=0.0605, epsilon=0.6445, D=0.005
  S3 (mp3, 329k) T = 20sec
• A polyrhythm in a 3 oscillator system with internal frequencies set to 5:4:3 and D=0.01
  S4 (mp3, 1.4M)
• A chaotic polyrhythm in a three oscillator system with internal frequencies set to 1.0:0.9:0.55 and D=0.0032 (other parameters as in eq. 1). S5a (mp3, 5sec, 95k)
S5b (mp3, 15sec, 250k) S5c (mp3, 45sec, 720k)
• Sequence of rhythms as parameter epsilon is continuously varied from 0.5 to 0.99
  S6 (mp3, 494k)
• Sequence of rhythms as in S5 but with total duration 60 sec
  S7 (mp3, 1.4M)