A unified theory of edge weights for general Laplacian networks uses matrix phases and the Asymmetry Rayleigh Ratio to obtain less conservative stability conditions for AC power grids, directed diffusion, and the Kuramoto-Sakaguchi model.
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A Unified Theory of Edge Weights: Stability of General Laplacian Networks from Matrix Phases and Asymmetry Rayleigh Ratios
A unified theory of edge weights for general Laplacian networks uses matrix phases and the Asymmetry Rayleigh Ratio to obtain less conservative stability conditions for AC power grids, directed diffusion, and the Kuramoto-Sakaguchi model.