A model relating the pronounced effect of impurities on the processes of plastic deformation of semiconductor crystals to the dynamic aging of dislocations is proposed. The impurity contribution to the macroscopic flow stress that is established beyond the yield point is calculated by averaging over the ensemble of dislocations of different age. The concentration dependence of the impurity contribution to the hardening of semiconductors is predicted. The theory is illustrated by the experimental data for a GeSi solid solution.1 Introduction Strong effect of impurities on dislocation motion in semiconductors allows to control properties of microelectronic devices and attracts much attention [1][2][3]. There are important achievements in modeling the energetics of impurity atoms-dislocation interaction (see, for example, [4]). Processes of accumulation of impurities to dislocations resulting in static aging and locking them are studied experimentally [5][6][7]. Dynamic aspects of interaction between impurity subsystem and dislocations are less investigated (see, as an exception, [8]).As a rule, the magnitude of solid-solution hardening far exceeds the values expected from the meanfield estimates. The latter are obtained by interpolation between the values of the yield stress for the materials formed by each sort of atoms of which the solid solution is composed. One of the goals of the theory is the search for mechanisms underlying the enhanced effect of impurities on the plasticity of crystalline materials. In this paper, we discuss one such mechanism related to the so-called dynamic aging of dislocations. Experimental data on static aging [5][6][7] demonstrate that dislocations can be considered as sinks for mobile impurities. In addition, the dislocation moving through the crystal can trap in its core and entrain into motion even impurities with low mobility. As a result, the dynamic properties of the dislocations themselves change drastically until the dislocations become completely immobile.Immobilization of dislocations due to the dynamic aging put them out of the deformation process. To maintain the plastic flow the substitution them by fresh ones is required. Therefore, to model the process adequately one should consider behavior of a currently self-reproducing dislocation ensemble. The evolution of dislocation ensembles in many pure crystalline materials with a pronounced temperature dependence of the yield stress (semiconductors, alkali halide crystals, etc.) is described satisfactorily by the well-known Johnston-Gilman [9] and Alexander-Haasen [10,11] theories. Unfortunately, the corresponding theory for materials with impurities and solid solutions is far from well elaborated. We should mention [12], where the Alexander-Haasen model is supplemented by a numerical solution of the equation describing the diffusion of oxygen atoms in silicon toward moving dislocations. In present study, we