Abstract

We report micromagnetic modeling results of current induced domain wall (DW) motion in magnetic devices with perpendicular magnetic anisotropy by solving the Landau–Lifschitz–Gilbert equation including adiabatic and non-adiabatic terms. A nanostripe model system with dimensions of 500 nm ( L)×25 nm ( W)×5 nm ( H) was selected for calculating the DW motion and its width, as a function of various parameters such as non-adiabatic contribution, anisotropy constant ( K u ), saturation magnetization ( M s ), and temperature ( T). The DW velocity was found to increase when the values of K u and T were increased and the M s value decreased. In addition, a reduction of the domain wall width could be achieved by increasing K u and lowering M s values regardless of the non-adiabatic constant value.

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