1973
DOI: 10.1063/1.1662270
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rf impedance of superconducting weak links

Abstract: The rf impedance of a superconducting weak link with negligible capacitance is calculated for a variety of operating conditions. It is shown that the impedance is always real between harmonic steps of the I-V characteristic. The real part of the impedance is negative under certain conditions of bias for small rf signals, thus indicating the region of self-oscillation of the weak link.

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Cited by 79 publications
(34 citation statements)
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“…16 For example, if a Josephson junction is driven by an external ac ͑microwave͒ field, characteristic features ͑such as alteration of the overall shape of the current-voltage characteristics with the microwave power and the appearance of Shapiro steps 17 corresponding to phase locking of the Josephson oscillator to the ac field͒ are observed and have been explained, for example, in Refs. 5 and 18-21.…”
Section: Introductionmentioning
confidence: 99%
“…16 For example, if a Josephson junction is driven by an external ac ͑microwave͒ field, characteristic features ͑such as alteration of the overall shape of the current-voltage characteristics with the microwave power and the appearance of Shapiro steps 17 corresponding to phase locking of the Josephson oscillator to the ac field͒ are observed and have been explained, for example, in Refs. 5 and 18-21.…”
Section: Introductionmentioning
confidence: 99%
“…As it was mentioned in the introduction the signal acting on the nonlinear element can be expressed for the most [44], [57] and then in [59], [61], [62]. This phenomenon is absent in usual parametric systems in which an occurrence of negative resistance in the absence of exact coincidence of signal and pump frequencies is possible only in the presence of other frequency components [9]- [11].…”
mentioning
confidence: 99%
“…8 The non-Josephson radiation was first detected in 1966 from a single point-contact Josephson junction coupled to a rectangular cavity. 9 Further theoretical investigations were performed by Auracher and Van Duzer 10 and experiments by Kanter. 11 The parametric negativeresistance effect generated by the quantum-phase-dependent inductance of the Josephson junction L J , was considered to be the explanation of the self-induced steps and of the nonJosephson oscillation. The standard parametric amplifier theory applies if the impedance of the intrinsic inductance L J for alternating currents is quite large compared to the external impedance.…”
mentioning
confidence: 99%