Abstract
Numerically calculated
space-charge-limited current-voltage curves are presented for an insulator with
one ohmic electrode (infinite injected charge density) and one blocking
electrode (finite injected charge density). Charge-carrier diffusion is included,
and traps in the insulator are assumed to be absent, shallow, or exponentially
distributed in energy. The transition from bulk to surface limitation of the
current (when the charge density is large but finite at the injecting
electrode) is discussed with reference to the validity of the diffusion-free
theory. A modification of the constant-field approxi-
mation is shown to give a good description of the
current-voltage curve when the injected charge density at the blocking
electrode is small, and the current lies well below the purely space-charge-limited
current which would flow if both electrodes were ohmic.
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