2014
DOI: 10.1088/0953-2048/27/11/115009
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Signal and noise characteristics of bi-SQUID

Abstract: We present an improved analytic theory, numerical simulation, and analysis of noise characteristics of a bi-SQUID in comparison with those of a dc SQUID in an open loop configuration. The analytic theory which had been developed earlier neglecting a pulse component of the difference of the phases of Josephson junctions is now completed with taking into account the pulse component. In the bi-SQUID, the additional Josephson junction introduces an additional source of fluctuations as well as changes its transfer … Show more

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Cited by 25 publications
(23 citation statements)
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“…2(a). This device can provide a high-linearity voltage response to the applied magnetic flux Φ e , when a proper critical current value I c3 is assigned to the third Josephson junction J3 [21,22]. Figure 2(b) shows the highly linear response, which is triangular at l ∼ 1 and hysteretic at l > 1, where l = 2πI c L rf /Φ 0 is normalized value of the rf SQUID loop inductance L rf, I c is critical current of the dc SQUIDloop junctions J1 and J2, 0 / 2 h e Φ = (h is Plank constants, and e is electron charge) is magnetic flux quantum.…”
Section: Cells Of Superconducting Quantum Arraysmentioning
confidence: 99%
“…2(a). This device can provide a high-linearity voltage response to the applied magnetic flux Φ e , when a proper critical current value I c3 is assigned to the third Josephson junction J3 [21,22]. Figure 2(b) shows the highly linear response, which is triangular at l ∼ 1 and hysteretic at l > 1, where l = 2πI c L rf /Φ 0 is normalized value of the rf SQUID loop inductance L rf, I c is critical current of the dc SQUIDloop junctions J1 and J2, 0 / 2 h e Φ = (h is Plank constants, and e is electron charge) is magnetic flux quantum.…”
Section: Cells Of Superconducting Quantum Arraysmentioning
confidence: 99%
“…The responses calculated from these expressions for a chosen set of parameters i b = 2, Σi c = 1.9, ∆i c = −0.3, Σr n = 2.05, ∆r n = 0.35, Σl = 1, and ∆l = 0, − 0.8 are shown in Fig. 9(a) by solid lines, while the data obtained by numerical calculations of system (29) are presented by dots. It is seen that the data are well consistent despite the fact that oscillating part of the difference phase (41) is found approximately.…”
Section: 12mentioning
confidence: 99%
“…Figure 11(a) presents the averaged circulating current (54) calculated for ∆i c = 0, ∆r n = −0.35 and ∆i c = 0.3, ∆r n = 0 at i b = Σi c = 1.9, Σr n = 2.05, l = 0 (solid lines). Corresponding data calculated numerically using system (29) are shown by dots. It is seen that even for small absolute current values i * cir the data corresponding to the averaged circulating current in SQUID with asymmetry of the critical currents are perfectly consistent.…”
Section: 22mentioning
confidence: 99%
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“…A mitigation of these restrictions came from the introduction of a class of superconducting interferometers containing a third a) Electronic mail: giorgio.desimoni@sns.it b) Electronic mail: francesco.giazotto@sns.it JJ connected in parallel with the inductance loop of a DC SQUID. In such devices, namely called bi-SQUIDs [23][24][25][26] , the third JJ, is used as additional non-linear element operating in parallel to compensate for the non-linear response of the DC-SQUID resulting in a highly linear voltage response [23][24][25] . Although such promising premises, Nb bi-SQUIDs with shunted Josephson tunnel junctions 27 , due to the large junction area and inductance, showed non ideal voltage response, with a linearity performance far from the expected one 8 .…”
Section: Introductionmentioning
confidence: 99%