Scatter Plot from Scientific Research

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Effective integrated dispersion {\tilde{D}}_{{{{\rm{int}}}}} for μs = 10 in the cold cavity (blue) and hot cavity (orange). As we increase the pump power, the modal Kerr shift Δμ compensates the original cold cavity dispersion D int (blue) and the bandgap-induced shift {\epsilon}_{{\mu}_{s}} , and pushes the optical modes to a straight line (orange), which achieves the phase-matching condition and generates the stable OPOs.
#Scatter Plot#Line Plot#Effective Integrated Dispersion#Cold Cavity#Hot Cavity#Pump Power#Modal Kerr Shift#Optical Modes#Phase-matching Condition#OPOs
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