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Contents: Figures: |
I.1 STM and STS of Bulk Insulators I.2 STS of Thin Film Insulators II.1 Tunneling Current Theory II.2 Tunneling Barrier Parameters II.3 The Simplest Model for T(E,V) II.4 Thermal Broadening Included II.5 More Accurate Tunneling Probabilities III Possible Additional Effects IV Acknowledgments References |
The normalization problem described in the previous section can be averted if we utilize thin films, where the tunneling current I remains finite inside the band gap. The states of the silicon substrate decay exponentially through the CaF2 film, leaving a finite density of states at the CaF2 surface available for tunneling.
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Fig. 2 Tunneling spectra of CaF1/Si(111) and CaF2/CaF1/Si(111). Two sharp onsets in the (dI/dV) spectra characterize the respective conduction band minima and provide chemical selectivity. The normalized (dI/dV)/(I/V) spectra exhibit resonances at the CBM. Different line types represent different tip-sample separations. |
The experimental5 (dI/dV)/(I/V) tunneling spectra obtained
from CaF2/Si(111) and CaF1/Si(111) interfaces
are presented in Fig. 2. The conduction band edges correspond
to onsets in the (dI/dV) curves. In the normalized spectra
well-defined peaks are observed at the CBM. The peak is three
times as high as the continuum above it for CaF2 and
five times as high for CaF1. In search of an explanation
for this phenomenon several options can be considered5. Here a
model for tunneling through a thin insulator film is developed,
based on established approaches for planar tunneling6. The outcome
produces the observed resonances and even their absolute height,
suggesting that the most important physical effects are indeed
captured in the model with a simple barrier structure. Some possible
extensions of this approach for more realistic barrier potentials
will be discussed as well.
Next Section: II.1 Tunneling Current Theory
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