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Spin transfer from the point of view of the ferromagnetic degrees of freedom
Authors:J-E Wegrowe
Institution:1. Chair of Resource Strategy, Institute of Physics, University Augsburg, Germany;2. University Duisburg-Essen, Chair of Technical Chemistry and Center for Nanointegration Duisburg-Essen (CENIDE), Universitätsstr. 7, 45141 Essen, Germany;3. Helmholtz Institute Ulm (HIU), Karlsruhe Institute of Technology (KIT), Helmholtzstraße 11, 89081 Ulm, Germany;4. Experimental Physics, University Duisburg-Essen, Campus Duisburg, Lotharstr. 1, 47048 Duisburg, Germany;5. Chair for Synthesis and Real Structure, Christian Albrecht University Kiel, Kaiserstrasse 2, 24143 Kiel, Germany;6. Experimental Physics, Freie University Berlin, Arnimallee 14, 14195 Berlin, Germany;7. Institute of Physical Chemistry, Justus-Liebig-University Giessen, Heinrich-Buff-Ring 17, 35392 Gießen, Germany;8. IOLITEC Ionic Liquids Technologies GmbH, Salzstraße 184 74076 Heilbronn, Germany
Abstract:Spintronics is the generic term that describes magnetic systems coupled to an electric generator, taking into account the spin attached to the charge carriers. For this topical review of Spin Caloritronics, we focus our attention on the study of irreversible processes occurring in spintronic devices that involve both the spins of the conduction electrons and the ferromagnetic degrees of freedom. The aim of this report is to clarify the nature of the different kinds of power dissipated in metallic ferromagnets contacted to an electric generator, and to exploit it in the framework of the theory of mesoscopic non-equilibrium thermodynamics. The expression of the internal power (i.e. the internal entropy production multiplied by the temperature) dissipated by a generic system connected to different reservoirs, allows the corresponding kinetic equations to be derived with the introduction of the relevant phenomenological kinetic coefficients. After derivation of the kinetic equations for the ferromagnetic degrees of freedom (i.e. the Landau–Lifshitz equation) and the derivation of the kinetic equations for the spin-accumulation effects (within a two-channel model), the kinetic equations describing spin transfer are obtained. Both spin-dependent relaxation (usual spin-accumulation) and spin-precession in quasi-ballistic regime (transverse spin-accumulation) are taken into account. The generalization of the Landau–Lifshitz equation to spin-accumulation is then performed with the introduction of two potential energy terms that are experimentally accessible.
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