2018
DOI: 10.1007/s10948-018-4772-y
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Macro- and Nanoscale Magnetic Anisotropy of FeNi(P) Micropillars in Polycarbonate Membrane

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Cited by 6 publications
(3 citation statements)
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“…The magnetization curves of the studied films in the strong fields are fitted by the law of approaching to saturation magnetization M(H)=Ms[1(1/2)(D1/2Ha)2/(H2+H1/2HR3/2)] from which the saturation magnetization M s , the rms fluctuation of the local (on the ferromagnetic grain scale) magnetic anisotropy field D 1/2 H a ( D is dispersion of local anisotropy axes, which is unknown in this study) and exchange field H R ( H R = 2 A / M s R c 2 , where A is exchange stiffness and R c is grain radius, Figure c) are determined.…”
Section: Resultsmentioning
confidence: 99%
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“…The magnetization curves of the studied films in the strong fields are fitted by the law of approaching to saturation magnetization M(H)=Ms[1(1/2)(D1/2Ha)2/(H2+H1/2HR3/2)] from which the saturation magnetization M s , the rms fluctuation of the local (on the ferromagnetic grain scale) magnetic anisotropy field D 1/2 H a ( D is dispersion of local anisotropy axes, which is unknown in this study) and exchange field H R ( H R = 2 A / M s R c 2 , where A is exchange stiffness and R c is grain radius, Figure c) are determined.…”
Section: Resultsmentioning
confidence: 99%
“…Magnetization curves and hysteresis loops were measured on a LakeShore 7407 vibration magnetometer in fields up to 16 kOe. The parameters of the magnetic structure are determined by the method of correlation magnetometry . All measurements were performed at room temperature.…”
Section: Methodsmentioning
confidence: 99%
“…Из кривых намагничивания с использованием метода корреляционной магнитомет-рии [11][12][13] определены величины намагниченности насыщения M s и локального поля магнитной анизотропии H a .…”
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