1987
DOI: 10.1063/1.339155
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Addendum: ‘‘Reverse-field reciprocity for conducting specimens in magnetic fields’’ [J. Appl. Phys. 6 1, 1079 (1987)]

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Cited by 9 publications
(12 citation statements)
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“…The presence of such a bias field violates the Reciprocity Theorem unless the sign of the magnetic field is switched between the two measurements [17], which can be exploited to measure the Hall coefficient in the presence of variations that would otherwise hide it. In the presence of a bias magnetic flux density B, the constitutive equation of an otherwise isotropic conductor becomes anisotropic E = J/ı -R H JuB, where E is the electric field and J is the electric current density.…”
Section: Hall Coefficient Measurementmentioning
confidence: 99%
“…The presence of such a bias field violates the Reciprocity Theorem unless the sign of the magnetic field is switched between the two measurements [17], which can be exploited to measure the Hall coefficient in the presence of variations that would otherwise hide it. In the presence of a bias magnetic flux density B, the constitutive equation of an otherwise isotropic conductor becomes anisotropic E = J/ı -R H JuB, where E is the electric field and J is the electric current density.…”
Section: Hall Coefficient Measurementmentioning
confidence: 99%
“…[63][64][65] Without an applied magnetic eld, interchanging the voltage and current contacts leads to the same measured resistance (known as reciprocity); however, in an applied magnetic eld this is only true if the magnetic eld is reversed (known as reverse eld reciprocity).…”
Section: Charge Carrier Concentration and Mobilitymentioning
confidence: 99%
“…Combining Hall effect measurements with van der Pauw resistivity reduces this problem and allows a simpler setup with 4 contacts instead of the 5 and 6-point geometries. 18,54,55 In addition, the van der Pauw conguration can be used to avoid the need for switching the magnetic eld [63][64][65][66][67] (see below).…”
Section: Charge Carrier Concentration and Mobilitymentioning
confidence: 99%
“…Experimental measurements of longitudinal magnetoresistance R xx in semiconductor quantum wells (QWs) can show asymmetry with respect to positive and negative magnetic field B. At large fields and low temperatures in the quantum Hall (QH) regime, larger R xx peaks appear for one sign of magnetic field, and smaller or vanishing R xx peaks for the opposite field [1] obeying the Onsager-Casimir relations [2][3][4]. However, the underlying cause of the asymmetries remained unknown until more recent work by Pan et al [5] in the fractional QH regime, whereby quantized R xx maxima were explained by assuming an electron density difference across the sample.…”
mentioning
confidence: 99%