Proximity DC squids in the long junction limit

TL;DR

This paper reports the design and measurement of long SNS proximity DC squids, revealing unique flux modulation and field dependence behaviors, with implications for understanding long diffusive junction dynamics.

Contribution

It introduces long SNS proximity DC squids with detailed experimental characterization, highlighting their distinct magnetic flux response and field dependence compared to short junctions.

Findings

Large supercurrent flows at low temperature due to clean interfaces.

Critical current exhibits Gaussian extinction at high magnetic fields.

Temperature dependence aligns with proximity effect theory.

Abstract

We report the design and measurement of Superconducting/normal/superconducting (SNS) proximity DC squids in the long junction limit, i.e. superconducting loops interrupted by two normal metal wires roughly a micrometer long. Thanks to the clean interface between the metals, at low temperature a large supercurrent flows through the device. The dc squid-like geometry leads to an almost complete periodic modulation of the critical current through the device by a magnetic flux, with a flux periodicity of a flux quantum h/2e through the SNS loop. In addition, we examine the entire field dependence, notably the low and high field dependence of the maximum switching current. In contrast with the well-known Fraunhoffer-type oscillations typical of short wide junctions, we find a monotonous gaussian extinction of the critical current at high field. As shown in [15], this monotonous dependence is typical of long and narrow diffusive junctions. We also find in some cases a puzzling reentrance at low field. In contrast, the temperature dependence of the critical current is well described by the proximity effect theory, as found by Dubos {\it et al.} [16] on SNS wires in the long junction limit. The switching current distributions and hysteretic IV curves also suggest interesting dynamics of long SNS junctions with an important role played by the diffusion time across the junction.