Unexpected Patterns: Chimera States on Networks
Invited
Abstract
When identical oscillators are coupled together in a network, dynamical steady states are often assumed to reflect network symmetries. I’ll show evidence for the existence of alternative persistent states that break the symmetries of the underlying coupling network. These symmetry-broken coexistent states are analogous to those dubbed "chimera states," which can occur when identical oscillators are coupled to one another in identical ways.
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Presenters
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Daniel Abrams
Engineering Sciences and Applied Mathematics, Northwestern University
Authors
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Daniel Abrams
Engineering Sciences and Applied Mathematics, Northwestern University
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Xin Jiang
Laboratory of Mathematics, Informatics and Behavioral Semantics, Beihang University