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Self-Organization in Networks: A Data-Driven Koopman Approach (1709.09576v1)

Published 27 Sep 2017 in math.OC, nlin.AO, and physics.soc-ph

Abstract: Networks out of equilibrium display dynamics characterized by multiple equilibria and sudden transitions. These transitions arise when each node leaves its natural stable state and joins to an organized global activation behavior. In this paper, we study local patterns near regime shifts in Network Synchronization and Self-Organized Criticality (SOC) by a Koopman spectrum data-driven approach. To illustrate these ideas, we use synchronized behavior from an Integral-and-Fire oscillators (IFO) system and SOC in the Bak-Sneppen model.

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