1999
DOI: 10.1063/1.369944
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Effect of damping constant on the switching limit of a thin-film recording head

Abstract: This article presents a micromagnetic study on the dynamics of magnetic flux transfer in the pole tip region of a stitched-pole magnetoresistance/thin-film head. Three-dimensional vortices are found inside the pole tips. The flux at the ABS surface is conducted by the motion of the vortex moving in the cross-track direction. The resulting head field well follows the driving flux with little phase delay and little dependence on the damping constant, α. The vortex motion under the driving flux maintains similar … Show more

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Cited by 18 publications
(5 citation statements)
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“…The damping constant is a material parameter that has a significant effect on the magnetization reversal process as well as switching time. In general, it has two influences: firstly, it reduces the magnetization-precession time and thus, after cross the energy barrier, accelerates to reach the ground/stable state 47,48 . Secondly, damping hinders energy absorption during climbing the energy barrier for magnetization reversal 49 .…”
Section: Numerical Resultsmentioning
confidence: 99%
“…The damping constant is a material parameter that has a significant effect on the magnetization reversal process as well as switching time. In general, it has two influences: firstly, it reduces the magnetization-precession time and thus, after cross the energy barrier, accelerates to reach the ground/stable state 47,48 . Secondly, damping hinders energy absorption during climbing the energy barrier for magnetization reversal 49 .…”
Section: Numerical Resultsmentioning
confidence: 99%
“…where A is the exchange constant and V = τ L y L z is the film volume. To obtain (13) we have used the following formula: (14) where ∆(•) is the Kronecker delta function: ∆(q) = 1, if q = 0 and ∆(q) = 0 otherwise.…”
Section: A Magnetic Energymentioning
confidence: 99%
“…The problem of nonlinear spin-wave excitation during reversal has been explored by numerical simulations in nanograins [12], [13], and thin films [14], [15]. All these simulations have been performed using conventional local micromagnetic modeling, which includes: a) the analysis of intra-and inter-cell interactions, b) analysis of phenomenological dynamic equations, and c) computer simulations.…”
Section: Introductionmentioning
confidence: 99%
“…The out-of-plane demagnetization field is proportional to the saturation magnetization of the yoke. Therefore, the higher the yoke saturation magnetization, the faster the magnetization of the yoke rotates and the faster the flux rise time [5].…”
Section: B Single-turn Design With Closed-edge Laminationmentioning
confidence: 99%