1996
DOI: 10.1002/pssb.2221950127
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Surface impedance of SSWR in thin metallic films for parallel configuration

Abstract: SSWR (standing spin-wave resonance) spectra for parallel configuration were calculated analytically for the case of metallic thin films, including surface anisotropy (of equal value at both surfaces); Landau-Lifshits damping, and electrical conductivity effects. The analytical formulae for the surface impedance and for the microwave magnetic fields propagating in the film arc derived, symmetrical and antisymmetrical cases of spin-wave mode excitation are treated following Wolf's method.Die analytischen Formeln… Show more

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Cited by 3 publications
(3 citation statements)
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“…The resulting secular equation for the wave numbers is biquadratic for the NC and bicubic for the PC. 5 After applying appropriate boundary conditions 2,14 for h ជ and m ជ , finally ͑following rather long algebra͒, the tangential components (e t and h t ) of e ជ and h ជ are determined and, hence, the normalized surface impedance 2 Zϭͱ2A 2…”
Section: ͑2͒mentioning
confidence: 99%
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“…The resulting secular equation for the wave numbers is biquadratic for the NC and bicubic for the PC. 5 After applying appropriate boundary conditions 2,14 for h ជ and m ជ , finally ͑following rather long algebra͒, the tangential components (e t and h t ) of e ជ and h ជ are determined and, hence, the normalized surface impedance 2 Zϭͱ2A 2…”
Section: ͑2͒mentioning
confidence: 99%
“…Re(Z s,a ) stands for the real part of the surface impedance ͑symmetric and antisymmetric contributions, respectively͒ which is calculated from the CT. 5 This is not done here as the precise value of the experimental parameter a/b is difficult to adjust. The second feature concerns the higher-order modes.…”
Section: B Parallel Configurationmentioning
confidence: 99%
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