Critical Current Oscillations of Elliptical Josephson Junctions with Single-Domain Ferromagnetic Layers
Joseph A. Glick, Mazin A. Khasawneh, Bethany M. Niedzielski, E.C., Gingrich, P. G. Kotula, N. Missert, Reza Loloee, W. P. Pratt Jr., Norman O., Birge

TL;DR
This study investigates how the critical current in elliptical Josephson junctions with ferromagnetic layers oscillates with barrier thickness, revealing phase transitions between 0 and π states, which are crucial for cryogenic memory and quantum computing.
Contribution
The paper provides experimental evidence of critical current oscillations and phase shifts in Nb-based elliptical Josephson junctions with specific ferromagnetic barriers, enhancing understanding of 0-$f{ ext{π}}$ transitions.
Findings
Critical current oscillates with ferromagnetic layer thickness.
Fraunhofer patterns indicate single-domain magnetic behavior.
Transitions between 0 and π phase states are observed.
Abstract
Josephson junctions containing ferromagnetic layers are of considerable interest for the development of practical cryogenic memory and superconducting qubits. Such junctions exhibit a phase shift of for certain ranges of ferromagnetic layer thickness. We present studies of Nb based micron-scale elliptically-shaped Josephson junctions containing ferromagnetic barriers of NiFe or NiCoFe. By applying an external magnetic field, the critical current of the junctions are found to follow characteristic Fraunhofer patterns, and display sharp switching behavior suggestive of single-domain magnets. The high quality of the Fraunhofer patterns enables us to extract the maximum value of the critical current even when the peak is shifted significantly outside the range of the data due to the magnetic moment of the ferromagnetic layer. The maximum value of the…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
