We propose a model for passive mode locking in quantum dot lasers and report on specific dynamical properties of the regime which is characterized by a fast gain recovery. No Q-switching instability has been found accompanying the mode locking. Bistability can occur between the mode locking regime and the nonlasing state. © 2006 American Institute of Physics. ͓DOI: 10.1063/1.2203937͔ Lasers and amplifiers based on self-assembled quantum dots attract significant attention due to reduced threshold current, low chirp, weak temperature dependence, 1 and a reduced sensitivity to optical feedback 2 at telecom wavelengths. Among the regimes displayed by multimode lasers, passive mode locking ͑ML͒ is a powerful method to generate short pulses for time domain multiplexing and for optical comb generator. The first experiments have been reported on ML in quantum dot ͑QD͒ lasers at 1.3 m up to 50 GHz ͑Refs. 3 and 4͒ and demonstrated their superiority to quantum well lasers for network applications. 5 The physics of the passive ML in a QD laser remains the same as in other lasers: the absorbing medium saturates faster than the amplifying one, and, therefore, a short window of net gain emerges for the pulse amplification. 6 However, the nonlinear dynamics of ML depends on the specific characteristics of QD material and deserves detailed theoretical analysis in order to optimize QD lasers for practical applications.In this letter we construct a delay differential model to describe ML in quantum dot lasers using the approach proposed in Refs. 7 and 8. In our model the dynamics of each of the two quantum dot laser sections, gain and absorber, is governed by two rate equations for the time evolution of the quantum dot occupation probabilities and the carrier densities in the wetting layer. We find that ML in quantum dot lasers exhibits specific dynamical properties which we associate with the escape and the capture processes in the quantum dot material. In particular, we explain the absence of the low frequency Q-switching instability and the existence of bistability between the ML regime and the nonlasing state.Let us consider a ring laser consisting of three sections. The first section with the length L q , and the second section with the length L g , contain the saturable absorber and the gain medium, respectively. The third section acts as a spectral filter that limits the bandwidth of the laser radiation. The equations describing the evolution of the electric field envelope A͑t͒ at the entrance of the absorber section can be written in the form 7where A͑t͒ is the normalized complex amplitude of the electric field, ␥ is the dimensionless bandwidth of the spectral filtering section, and ␣ g ͑␣ q ͒ is the linewidth enhancement factors in the gain ͑absorber͒ section. The delay parameter T is equal to the cold cavity round trip time. The attenuation factor Ͻ 1 describes total nonresonant linear intensity losses per cavity round trip.The variables G͑t͒ and Q͑t͒ are the dimensionless saturable gain and absorption:where the variable...