Abstract

The motion of simple domain walls and of more complex magnetic textures in the presence of a transport current is described by the Landau-Lifshitz-Slonczewski (LLS) equations. Predictions of the LLS equations depend sensitively on the ratio between the dimensionless material parameter ββ which characterizes non-adiabatic spin-transfer torques and the Gilbert damping parameter αα. This ratio has been variously estimated to be close to 0, close to 1, and large compared to 1. By identifying ββ as the influence of a transport current on αα, we derive a concise, explicit and relatively simple expression which relates ββ to the band structure and Bloch state lifetimes of a magnetic metal. Using this expression we demonstrate that intrinsic spin-orbit interactions lead to intra-band contributions to ββ which are often dominant and can be (i) estimated with some confidence and (ii) interpreted using the "breathing Fermi surface" model.

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