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Phys. Rev. B 73, 064420 (2006) [21 pages]

First-principles scattering matrices for spin transport

K. Xia, M. Zwierzycki, M. Talanana, and P. J. Kelly
Faculty of Science and Technology and MESA+ Institute for Nanotechnology, University of Twente, P.O. Box 217, 7500 AE Enschede, The Netherlands

G. E. W. Bauer
Kavli Institute of NanoScience, Delft University of Technology, Lorentzweg 1, 2628 CJ Delft, The Netherlands
Received 15 August 2005; published 17 February 2006

Details are presented of an efficient formalism for calculating transmission and reflection matrices from first principles in layered materials. Within the framework of spin density functional theory and using tight-binding muffin-tin orbitals, scattering matrices are determined by matching the wave functions at the boundaries between leads which support well-defined scattering states, and the scattering region. The calculation scales linearly with the number of principal layers N in the scattering region and as the cube of the number of atoms H in the lateral supercell. For metallic systems for which the required Brillouin zone sampling decreases as H increases, the final scaling goes as H2N. In practice, the efficient basis set allows scattering regions for which H2N~106 to be handled. The method is illustrated for Co/Cu multilayers and single interfaces using large lateral supercells (up to 20×20) to model interface disorder. Because the scattering states are explicitly found, "channel decomposition" of the interface scattering for clean and disordered interfaces can be performed.

©2006 The American Physical Society

URL: http://link.aps.org/doi/10.1103/PhysRevB.73.064420
DOI: 10.1103/PhysRevB.73.064420
PACS: 75.47.De; 72.10.Bg; 72.25.Ba
  • 75.47.De
    Giant magnetoresistance
  • 72.10.Bg
    General formulation of electronic transport theory
  • 72.25.Ba
    Spin polarized transport in metals
  • YEAR: 2006
KEYWORDS: copper, cobalt, multilayers, density functional theory, ab initio calculations, tight-binding calculations, Brillouin zones, spin polarised transport, linear muffin-tin orbital method, wave functions, S-matrix theory

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