Surface Conductivity of Si(100) and Ge(100) Surfaces Determined from Four-Point Transport Measurements Using an Analytical N-Layer Conductance Model
Sven Just, Helmut Soltner, Stefan Korte, Vasily Cherepanov, and Bert Voigtl\"ander

TL;DR
This paper introduces an analytical N-layer conductance model derived from Poisson's equation to accurately analyze four-point resistance measurements on semiconductor surfaces, enabling precise extraction of surface conductivities for Si(100) and Ge(100).
Contribution
The paper develops a comprehensive N-layer model that improves upon simple parallel-circuit models for surface conductance analysis, allowing for more accurate interpretation of four-point measurements.
Findings
Determined surface conductivities of Si(100) and Ge(100) surfaces.
Showed the N-layer model's superiority over simpler models.
Applied the model to experimental STM data.
Abstract
An analytical N-layer model for charge transport close to a surface is derived from the solution of Poisson's equation and used to describe distance-dependent electrical four-point measurements on the microscale. As the N-layer model comprises a surface channel, multiple intermediate layers and a semi-infinite bulk, it can be applied to semiconductors in combination with a calculation of the near-surface band-bending to model very precisely the measured four-point resistance on the surface of a specific sample and to extract a value for the surface conductivity. For describing four-point measurements on sample geometries with mixed 2D-3D conduction channels often a very simple parallel-circuit model has so far been used in the literature, but the application of this model is limited, as there are already significant deviations, when it is compared to the lowest possible case of the…
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