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Criticality of nonreciprocal phase oscillators with long-range interactions
We study noisy identical Kuramoto-Sakaguchi oscillators with phase lag $α\in[0,π/2)$, where $α>0$ induces nonreciprocal interactions. Numerical phase diagrams in the $(σ, α)$ plane in fully-connected graphs, formed by long-range weights tuned by $σ$ on $d$-dimensional lattices, reveal a critical pha
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