Abstract

We discuss the influence of a uniform current, j\vec{j} , on the magnetization dynamics of a ferromagnetic metal. We find that the magnon energy ϵ(q)\epsilon(\vec{q}) has a current-induced contribution proportional to qJ\vec{q}\cdot \vec{\cal J}, where J\vec{\cal J} is the spin-current, and predict that collective dynamics will be more strongly damped at finite j{\vec j}. We obtain similar results for models with and without local moment participation in the magnetic order. For transition metal ferromagnets, we estimate that the uniform magnetic state will be destabilized for j109Acm2j \gtrsim 10^{9} {\rm A} {\rm cm}^{-2}. We discuss the relationship of this effect to the spin-torque effects that alter magnetization dynamics in inhomogeneous magnetic systems.Comment: 12 pages, 2 figure

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