Improved Current Density and Magnetization Reconstruction Through Vector Magnetic Field Measurements

D.A. Broadway, S.E. Lillie, S.C. Scholten, D. Rohner, N. Dontschuk, P. Maletinsky, J.-P. Tetienne, and L.C.L. Hollenberg
Phys. Rev. Applied 14, 024076 – Published 26 August 2020

Abstract

Stray magnetic fields contain significant information about the electronic and magnetic properties of condensed-matter systems. For two-dimensional (2D) systems, stray field measurements can even allow full determination of the source quantity. For instance, a 2D map of the stray magnetic field can be uniquely transformed into the 2D current density that gives rise to the field and, under some conditions, into the equivalent 2D magnetization. However, implementing these transformations typically requires truncation of the initial data and involves singularities that may introduce errors, artefacts, and amplify noise. Here we investigate the possibility of mitigating these issues through vector measurements. For each scenario (current reconstruction and magnetization reconstruction) the different possible reconstruction pathways are analyzed and their performances compared. In particular, we find that the simultaneous measurement of both in-plane components (Bx and By) enables near-ideal reconstruction of the current density, without singularity or truncation artefacts, which constitutes a significant improvement over reconstruction based on a single component (e.g., Bz). On the other hand, for magnetization reconstruction, a single measurement of the out-of-plane field (Bz) is generally the best choice, regardless of the magnetization direction. We verify these findings experimentally using nitrogen-vacancy-center magnetometry in the case of a 2D current density and a 2D magnet with perpendicular magnetization.

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  • Received 15 May 2020
  • Accepted 23 July 2020

DOI:https://doi.org/10.1103/PhysRevApplied.14.024076

© 2020 American Physical Society

Physics Subject Headings (PhySH)

Condensed Matter, Materials & Applied Physics

Authors & Affiliations

D.A. Broadway1,2,3,*, S.E. Lillie1,2, S.C. Scholten1,2, D. Rohner3, N. Dontschuk1, P. Maletinsky3, J.-P. Tetienne1,2,†, and L.C.L. Hollenberg1,2,‡

  • 1School of Physics, University of Melbourne, Parkville, VIC 3010, Australia
  • 2Centre for Quantum Computation and Communication Technology, School of Physics, University of Melbourne, Parkville, VIC 3010, Australia
  • 3Department of Physics, University of Basel, Klingelbergstrasse 82, Basel CH-4056, Switzerland

  • *davidaaron.broadway@unibas.ch
  • jtetienne@unimelb.edu.au
  • lloydch@unimelb.edu.au

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Vol. 14, Iss. 2 — August 2020

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