Chaos in higher-order coupled oscillator networks is organized by effective-frequency shear from amplitude heterogeneity, not by phase coherence.
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Two termination criteria for transient phases in the Ginelli CLV algorithm are compared on two Hamiltonian systems, with an adaptation proposed to avoid alignment issues that degrade accuracy in center-subspace computations over long backward times.
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Shear, Not Coherence, Organizes chaotic response under Higher-Order Coupling
Chaos in higher-order coupled oscillator networks is organized by effective-frequency shear from amplitude heterogeneity, not by phase coherence.
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On the efficient numerical computation of covariant Lyapunov vectors
Two termination criteria for transient phases in the Ginelli CLV algorithm are compared on two Hamiltonian systems, with an adaptation proposed to avoid alignment issues that degrade accuracy in center-subspace computations over long backward times.