Work

Thermally Assisted Current-Driven Domain-Wall Motion

Year: 2007
Type: article
Abstract: Starting from the stochastic Landau-Lifschitz-Gilbert equation, we derive Langevin equations that describe the nonzero-temperature dynamics of a rigid domain wall. We derive an expression for the average drift velocity of the domain wall $⟨{\stackrel{\ifmmode \dot{}\else \textperiodcentered \fi{}}{r}}_{\mathrm{dw}}⟩$ as a function of the applied current, and find qualitative agreement with recent magnetic semiconductor experiments. Our model implies that at any nonzero-temperature $⟨{\stackrel{\ifmmode \dot{}\else \textperiodcentered \fi{}}{r}}_{\mathrm{dw}}⟩$ initially varies linearly with current, even in the absence of nonadiabatic spin torques.
Language: English
Open Access status: green
OpenAlex ID: W2076511954
FWCI: 8.134
Cites: 38
Cited by: 92
Related to: 10