2021
DOI: 10.1103/physrevapplied.16.054033
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Spin-Wave Dispersion Measurement by Variable-Gap Propagating Spin-Wave Spectroscopy

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Cited by 19 publications
(13 citation statements)
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“… 51 The dispersion relation was calculated by numerically solving the eigenproblem of eqs 1 and 3 for each wavevector separately. 53 The structure in the parallel and antiparallel states was analyzed using the full 3D Landau-Lifshitz-Gilbert equation. First, time-domain simulations were used to relax a single unit cell with the predefined domain structure [ m x = M S | cos (2 πy / a )|, m y = M S sin(2 πy / a ) in the NdCo layer, m x = +(−) M S in the Py layer in parallel (antiparallel) state] as a function of the lattice constant a to find the configuration of the minimum energy.…”
Section: Methodsmentioning
confidence: 99%
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“… 51 The dispersion relation was calculated by numerically solving the eigenproblem of eqs 1 and 3 for each wavevector separately. 53 The structure in the parallel and antiparallel states was analyzed using the full 3D Landau-Lifshitz-Gilbert equation. First, time-domain simulations were used to relax a single unit cell with the predefined domain structure [ m x = M S | cos (2 πy / a )|, m y = M S sin(2 πy / a ) in the NdCo layer, m x = +(−) M S in the Py layer in parallel (antiparallel) state] as a function of the lattice constant a to find the configuration of the minimum energy.…”
Section: Methodsmentioning
confidence: 99%
“…The structure in the saturated state was analyzed with the 2D Landau-Lifshitz-Gilbert equation using the linear approximation of eq assuming m y , m z ≪ m x ≈ M S . The dispersion relation was calculated by numerically solving the eigenproblem of eqs and for each wavevector separately . The structure in the parallel and antiparallel states was analyzed using the full 3D Landau-Lifshitz-Gilbert equation.…”
Section: Methodsmentioning
confidence: 99%
See 1 more Smart Citation
“…Especially in metallic systems with larger damping, it is important to ensure the optimal propagation geometry with a high group velocity in order to be able to propagate spin waves over reasonable distances. To characterize spin-wave transmission, the new variable-gap propagating spin-wave spectroscopy can be efficiently employed [204]. The works referenced in this section present the first building blockswaveguides able to propagate fast spin waves without the presence of the external magnetic field.…”
Section: F Spin-wave Propagation In Materials With Locally Controlled...mentioning
confidence: 99%
“…The spin waves were excited by a stripline nanoantenna (180 nm wide, 105 nm thick multilayer stack: 10 nm SiO 2 /85 nm Cu/10 nm Au), fabricated by EBL and lift-off process. The antenna enabled excitation of spin waves with wavelengths down to ≈ 200 nm (k ≈ 30 rad/µm) [23,24]. The square array consisting of 200 nm-wide and 60 nm-thick sputter-deposited silicon disks was fabricated by EBL and lift-off process in the vicinity of the antenna.…”
Section: Lithography (Ebl) Techniques the Nanoresonators Can Be Place...mentioning
confidence: 99%