Zelek S. Herman, Robert F. Kirchner, et al.
Inorganic Chemistry
In contrast to earlier nonlinear-dynamics investigations concerning the consequences of coupling limit-cycle oscillators, we propose the conceptionally simple extension of studying the interaction dynamics of chaotic subsystems. We illustrate this by simulating a ''toy system,'' the dynamics of a linear chain of damped-driven pendulums where the state of the isolated individual pendulum is chaotic. The harmonic coupling between these chaotic oscillators results in a very complex and rich spatiotemporal dynamics as a function of coupling strength and system size. This suggests that the extension to realistic representations of physical systems may provide a fruitful paradigm for studying dynamical disorder in the real world. © 1993 The American Physical Society.
Zelek S. Herman, Robert F. Kirchner, et al.
Inorganic Chemistry
L.K. Wang, A. Acovic, et al.
MRS Spring Meeting 1993
Thomas H. Baum, Carl E. Larson, et al.
Journal of Organometallic Chemistry
Eloisa Bentivegna
Big Data 2022