Abstract
We study the Tang, Statz, and deMars rate equations (TSME) for a two-mode laser in a Fabry–Perot cavity1 including loss modulation, which is assumed to be sinusoidal with scaled amplitude δ and frequency Ω. Let w (wc), k, and γ be the scaled pump rate (threshold), constant loss and gain2 of the laser. For w > wc the two steady-state modes lase simultaneously. In the absence of modulation these modes are stable, and for k ≫ 1 and γ = 1 − o(ϵ) they exhibit under any small perturbation antiphased (in-phased) relaxation oscillation at frequency ΩL (ΩR > ΩL). To observe steady-state antiphase we choose for our numerical simulations w = 2.5, k = 5.104, and γ = 0.95, which gives wc = 1.1637. This implies ΩL = 20.17 and ΩR = 40.25.
© 1994 IEEE
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