Nonlinear analysis of magnetization dynamics excited by spin Hall effect
arXiv:1502.01420 · doi:10.1103/PhysRevB.91.104406
Abstract
We investigate the possibility of exciting self-oscillation in a perpendicular ferromagnet by the spin Hall effect on the basis of a nonlinear analysis of the Landau-Lifshitz-Gilbert (LLG) equation. In the self-oscillation state, the energy supplied by the spin torque during a precession on a constant energy curve should equal the dissipation due to damping. Also, the current to balance the spin torque and the damping torque in the self-oscillation state should be larger than the critical current to destabilize the initial state. We find that the second condition in the spin Hall system is not satisfied by deriving analytical solutions of the energy supplied by the spin transfer effect and the dissipation due to the damping from the nonlinear LLG equation. This indicates that the self-oscillation of a perpendicular ferromagnet cannot be excited solely by the spin Hall torque.
7pages, 3 figures
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Cited by in corpus (6)
- Theoretical condition for switching the magnetization in a perpendicularly magnetized ferromagnet via the spin Hall effect
- Relaxation time and critical slowing down of a spin-torque oscillator
- Dynamic coupling of ferromagnets via spin Hall magnetoresistance
- Switching induced by spin Hall effect in an in-plane magnetized ferromagnet with the easy axis parallel to the current
- Out-of-plane magnetization oscillation in spin Hall device assisted by field-like torque
- Indirect excitation of self-oscillation in perpendicular ferromagnet by spin Hall effect