We study some properties of a single-mode unidirectional ring laser characterized by a Lorentzian inhomogeneous broadening. The emphasis is on the derivation of analytic results. First we determine the various classes of stationary solutions and demonstrate the existence of low-intensity and high-intensity optical bistability. Both types of optical bistability require a finite detuning and inhomogeneous broadening. Next we study the linear stability of the steady solutions and determine the conditions for the occurrence of a Casperson instability in various limits but on resonance.
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Paul Mandel (1985) studied this question.
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