Abstract
A computer solution for the current, continuity and Poisson's differential equations has been obtained for the forward steady-state behaviour of a 1-dimensional abrupt p+-n-junction germanium diode at zero and at low to high injection levels at 300° K. The numerical integration has been performed in and outside the space-charge layer of the p-n junction by using the Hall-Shockley-Read and the Auger recombination processes and by eliminating the Boltzmann equilibrium approximation in the space-charge layer and the space-charge neutrality approximation in the quasineutral p and n region. The numerical results for the electric-field distributions are reported.

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