2008
DOI: 10.1088/0022-3727/41/5/055002
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In-plane anisotropy formation of Co thin film induced by FeMn covering layer

Abstract: A Co (40 nm) thin film and a Co (40 nm)/Fe50Mn50(15 nm) bilayer are fabricated by radio frequency magnetron sputtering on a Si substrate. It is found that the Fe50Mn50 covering layer results in a decrease in the coercivity of the Co thin film. After high-vacuum magnetic heat treatments at 240 and 300 °C, a significant uniaxial anisotropy is induced only in the bilayer. A resonance peak at 3 GHz of the annealed bilayer is found in the permeability spectrum. The temperature dependence of magnetic hysteresis loop… Show more

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Cited by 5 publications
(2 citation statements)
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“…This is a perpetual requirement for magnetic films in high-frequency applications [6,15]. It is well known that for thin magnetic films with in-plane anisotropy, the natural resonance frequency can be calculated by the following equation [33,34] where γ is the gyro magnetic constant, M s is the saturation magnetization and H k is the in-plane anisotropy field. If we take the parameters γ/2π = 2.8 GHz/kOe, 4πM s = 1.74 T and use the anisotropic field H k = 105 Oe, we can obtain the resonance frequency of 3.8 GHz which is in good agreement with the measured data of 3.9 GHz.…”
Section: Resultsmentioning
confidence: 99%
“…This is a perpetual requirement for magnetic films in high-frequency applications [6,15]. It is well known that for thin magnetic films with in-plane anisotropy, the natural resonance frequency can be calculated by the following equation [33,34] where γ is the gyro magnetic constant, M s is the saturation magnetization and H k is the in-plane anisotropy field. If we take the parameters γ/2π = 2.8 GHz/kOe, 4πM s = 1.74 T and use the anisotropic field H k = 105 Oe, we can obtain the resonance frequency of 3.8 GHz which is in good agreement with the measured data of 3.9 GHz.…”
Section: Resultsmentioning
confidence: 99%
“…This is a perpetual requirement for magnetic films in high-frequency applications. [6,15] It is well known that for thin magnetic films with in-plane anisotropy, the natural resonance frequency can be calculated by the following equation [33,34]…”
Section: Resultsmentioning
confidence: 99%