2000
DOI: 10.1088/0026-1394/37/6/3
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Controlling ac losses in quantum Hall effect devices

Abstract: When measured with ac at kilohertz frequencies the quantized Hall resistance (QHR) of a quantum Hall effect (QHE) device is usually found to be current- and frequency-dependent. This is a limitation on its use as a quantum impedance standard. We develop a model for the principal ac losses arising in the QHE device and show how they are responsible for the observed QHR current and frequency coefficients. We believe that losses are mainly caused by dissipative ac charging of the device along its edges. Charging … Show more

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Cited by 47 publications
(74 citation statements)
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“…2. Two 1 kfQ and one 100 Q resistance standards have been developed which will enable 10 comparisons. There are several differences between the HF-CRS and the calculable Gibbings [6] and Haddad [7] resistance standards already in use in several National Metrology Institutes.…”
Section: Novel Hf Calculable Resistance Standardsmentioning
confidence: 99%
“…2. Two 1 kfQ and one 100 Q resistance standards have been developed which will enable 10 comparisons. There are several differences between the HF-CRS and the calculable Gibbings [6] and Haddad [7] resistance standards already in use in several National Metrology Institutes.…”
Section: Novel Hf Calculable Resistance Standardsmentioning
confidence: 99%
“…Although various controversial results have been obtained, a few common features were observed [1] : the plateaus in the quantum Hall resistance R H are no longer as flat and broad as they are at dc. In addition, the QHR has a linear frequency dependence caused by losses along the sample edges due to the presence of metallic gates in the vicinity of the 2DEG [3,4]. In this paper, we show that, by removing metallic gates from the vicinity of the sample, the frequency dependence of the QHR can be strongly reduced without any external potential adjustment.…”
Section: Introductionmentioning
confidence: 75%
“…Split gates are known to be capable of eliminating the capacitive effects of a QHR device [1,2]. It has been shown here, firstly, that a back-gate is necessary to define the current-and potential-distribution in the device.…”
Section: Resultsmentioning
confidence: 99%
“…Only under this condition, the capacitances of the 2DEG are well-defined and can be controlled by means of the electric in-plane field of the side-gates. Looking back on the results obtained for a QHR device with a split back-gate (and without side-gates) [1,2], it becomes clear that a split back-gate combines two functions in one: Firstly, it defines the current distribution in the device and causes the Hall voltage to drop mainly along the device edges while the bulk behaves like a dielectric at an almost constant potential [1,4]. This gate effect does not depend on the gate voltage.…”
Section: Side-and Back-gatesmentioning
confidence: 99%
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