2022Journal of Physics Conference SeriesOpen access

Mathematical analysis of Van der Pauw’s method for measuring resistivity

Yihui Geng

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Abstract

Abstract The Van der Pauw method has tremendous significance in measuring material resistivity in arbitrary shapes. The extended Van der Pauw method can be used to measure the resistivity of anisotropic materials or even materials with holes without enormous measurements or calculations. However, the method requires that the material be thin enough to be considered quasi-two-dimension, and the measurement of equivalent resistance is largely influenced by contact resistance. This paper aims to find the factors that influence the measurement’s accuracy by formula analyzing, trying to improve the precision of Van der Pauw’s measurement.

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Abstract The Van der Pauw method has tremendous significance in measuring material resistivity in arbitrary shapes. The extended Van der Pauw method can be used to measure the resistivity of anisotropic materials or even materials with holes without enormous measurements or calculations. However, the method requires that the material be thin enough to be considered quasi-two-dimension, and the measurement of equivalent resistance is largely influenced by contact resistance. This paper aims to find the factors that influence the measurement’s accuracy by formula analyzing, trying to improve the precision of Van der Pauw’s measurement.

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Available abstract

Abstract The Van der Pauw method has tremendous significance in measuring material resistivity in arbitrary shapes. The extended Van der Pauw method can be used to measure the resistivity of anisotropic materials or even materials with holes without enormous measurements or calculations. However, the method requires that the material be thin enough to be considered quasi-two-dimension, and the measurement of equivalent resistance is largely influenced by contact resistance. This paper aims to find the factors that influence the measurement’s accuracy by formula analyzing, trying to improve the precision of Van der Pauw’s measurement.

Key concepts: Van der Pauw method, Electrical resistivity and conductivity, Dimension (graph theory), Measure (data warehouse), Materials science, Anisotropy, Condensed matter physics, Mathematics

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