R. Ghez, G.S. Oehrlein, et al.
Applied Physics Letters
We show that concentration-dependent diffusivities that enter Fick's laws can be derived from random-walk models of diffusion. In particular, Darken's phenomenological expression for that dependence results if the transition frequencies depend on the occupation of final states. We develop the one-dimensional discrete-to-continuum passage with some care, and, in particular, we show that fluxes must be defined at the midpoint between lattice sites, even for nonlinear problems.© 1986, American Association of Physics Teachers. All rights reserved.
R. Ghez, G.S. Oehrlein, et al.
Applied Physics Letters
M.B. Small, R.M. Potemski, et al.
Applied Physics Letters
R. Ghez, E.A. Giess
Journal of Crystal Growth
W.E. Langlois
Journal of Crystal Growth