A new nonequilibrium kinetic model for phosphorus diffusion in silicon is presented. Concentrations of charged defects and defect-impurity pairs are determined explicitly by solving a system of quasilinear evolution equations, each of a drift-diffusion-reaction form with constant diffusivities. This formulation subsumes a hierarchy of models from the literature. Calculated profiles for a 10-min predeposition show both a tail and a well-defined kink plateau. The latter results directly from the kinetic model under the assumption of a strong bimolecular recombination.
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Richardson et al. (1989) studied this question.