The Persistence of Memory
| Data(s) |
19/11/2015
19/11/2015
2015
|
|---|---|
| Resumo |
This paper analyzes several natural and man-made complex phenomena in the perspective of dynamical systems. Such phenomena are often characterized by the absence of a characteristic length-scale, long range correlations and persistent memory, which are features also associated to fractional order systems. For each system, the output, interpreted as a manifestation of the system dynamics, is analyzed by means of the Fourier transform. The amplitude spectrum is approximated by a power law function and the parameters are interpreted as an underlying signature of the system dynamics. The complex systems under analysis are then compared in a global perspective in order to unveil and visualize hidden relationships among them. |
| Identificador |
http://hdl.handle.net/10400.22/6940 10.1007/s11071-014-1645-1 |
| Idioma(s) |
eng |
| Publicador |
Springer |
| Relação |
Nonlinear Dynamics;Vol. 79, Issue 1 http://link.springer.com/article/10.1007%2Fs11071-014-1645-1 |
| Direitos |
openAccess |
| Palavras-Chave | #Complex systems #Dynamical systems #Fourier transform #Visualization |
| Tipo |
article |