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For low feedback levels the standard Lang Kobayashi rate equations [3] have been shown to successfully describe the behaviour of laser diodes These rate equations require that the dynamic change in the complex propagation constant, k, is small, that is, kl 1, where l is the laser diode cavity length This condition is violated for the coherence collapse state at moderate to high feedback levels Analysis using Lang Kobayashi type rate equations has included work on multimode operation up to and including coherence collapse state [25] Rate equations have also been used to study the properties of modulated laser diodes subject to weak optical feedback in both the multimode [23] and single mode [26, 27] cases However, much less work has been focused on predicting the effects of strong optical feedback on the properties of both CW and modulated laser diodes.

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The presence of several different characteristic times within the Lang Kobayashi rate equations means that the equations form a set of stiff differential equations, and are thus problematical to solve numerically Enhancing the standard rate equations to include multimode effects and multiple external cavity reflections further increases the numerical difficulties To ensure numerical stability, very short time steps have to be used and consequently the simulations are computationally intensive and are thus time-consuming The need to use very short time steps does not mean that the equations encompass ultrafast dynamics, but instead reflect the numerical difficulties associated with solving stiff differential equations An alternative method for modelling optical feedback in laser diodes can be obtained using an iterative approach based on a travelling wave description Such an approach has been developed by Sporleder [28] and extended by Mork [29].

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The principal advantages of this approach are, first, that the technique can be applied to higher levels of optical feedback and, second, it can easily be extended to include multimode laser cavity operation Also unlike the rate equation approach, the iterative technique explicitly includes multiple external cavity round trips The iterative nature of the travelling wave description also ensures that the formalism is computational efficient, as time steps equal to the laser cavity round-trip time are used..

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