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We assume that the electron distribution function can be decoupled into two equilibrium distribution functions in the y and z directions of motion and one distribution function describing the electron motion in the x direction where the electric field drives the electrons far from equilibrium.
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We assume that the electron distribution function can be decoupled into two equilibrium distribution functions in the y and z directions of motion and one distribution function describing the electron motion in the x direction where the electric field drives the electrons far from equilibrium.
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We note that, alternatively, one could also consider studying the channel resistance as a function of channel length in order to investigate the regime of transport. However, in our calculations, we have seen that the resistance in the quasi-ballistic regime of transport depends on the channel length, albeit in a nonlinear fashion, and that the transition between the diffusive (linear) and the quasi-ballistic (nonlinear) regime of transport is difficult to determine. The potential drop, on the other hand, offers a clear signature of that transition.
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We note that, alternatively, one could also consider studying the channel resistance as a function of channel length in order to investigate the regime of transport. However, in our calculations, we have seen that the resistance in the quasi-ballistic regime of transport depends on the channel length, albeit in a nonlinear fashion, and that the transition between the diffusive (linear) and the quasi-ballistic (nonlinear) regime of transport is difficult to determine. The potential drop, on the other hand, offers a clear signature of that transition.
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