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VIDEO DOI: https://doi.org/10.48448/0tmg-k271

technical paper

MMM 2022

November 07, 2022

Minneapolis, United States

Spin Wave Diffraction in Curvilinear Antennas

The direct interference of short wavelength spin waves in continuous layers is bringing new opportunities for efficient signal processing 1-2. Several pionneer works established the possibility to shape the propagation of spin waves in ferromagnetic thin films using concepts borrowed from optics 3-5. Along these ideas, we demonstrated that the focused emission of spin waves beams in ferromagnetic thin films from constricted coplanar waveguide follows directly the near-field interference pattern of the constriction geometry 6. In this communication, we investigate the interference patterns of spin waves excited by curvilinear shaped antennas, which produce either a concentrating or a diffusing effect. Namely, we focused our study on two different types of demonstrators: (i) a spin wave “concentratorâ€ as shown in Fig. 1, and (ii) the equivalent of a “Young double-slitâ€ experiment for spin waves shown in Fig. 2. Firstly, we will present a near-field interference model that can be readily implemented for all spin wave modes and any arbitrary shape of antenna 7. We show the validity and efficiency of our approach by comparing the near-field diffraction patterns obtained with our model and the corresponding MuMax3 micromagnetic simulations for a wide scope of geometries. Secondly, we present series of propagating spin wave spectroscopy done on 30nm YIG films and a 20nm Ni80Fe20 film magnetized out-of-plane, allowing for a discrete mapping of the spin wave intensity with a spatial resolution of about 1µm. We show that the transmission signals S21 measured at different locations follow very closely the simulated interference patterns for all the demonstrators, thus paving the way for future prototypes of magnon interferometric devices.

This work was supported by the French ANR project “MagFuncâ€, and the Département du Finistère through the project “SOSMAGâ€.

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