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Learning and Predicting the Nonlinear Variability of X-Ray Binaries with the Koopman Operator

  • Authors: Eric Miao, Ruo-Yu Shang, Kaya Mori, Reshmi Mukherjee

Eric Miao et al 2026 The Astrophysical Journal Supplement Series 286 .

  • Provider: AAS Journals

Caption: Figure 1.

The eigenvalues of the Koopman matrix K of synthetic Duffing oscillator data. The x-axis values are the real parts of the eigenvalues, and the y-axis values are the imaginary parts of the eigenvalues. The dashed curve marks the unit circle. We highlight two example eigenvalues: the red circle marks one of the eigenvalues with a small phase angle θ (a slow-varying mode), and the green circle marks one of the eigenvalues with a larger phase angle θ (a fast-oscillating mode). Their corresponding eigenfunctions are labeled φslow and φfast.

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