General Green's-function formalism for transport calculations with spd Hamiltonians and giant magnetoresistance in Co- and Ni-based magnetic multilayers

Citation
S. Sanvito et al., General Green's-function formalism for transport calculations with spd Hamiltonians and giant magnetoresistance in Co- and Ni-based magnetic multilayers, PHYS REV B, 59(18), 1999, pp. 11936-11948
Citations number
28
Categorie Soggetti
Apllied Physucs/Condensed Matter/Materiales Science
Journal title
PHYSICAL REVIEW B-CONDENSED MATTER
ISSN journal
01631829 → ACNP
Volume
59
Issue
18
Year of publication
1999
Pages
11936 - 11948
Database
ISI
SICI code
0163-1829(19990501)59:18<11936:GGFFTC>2.0.ZU;2-8
Abstract
A general Green's-function technique for elastic spin-dependent transport c alculations is presented, which (i) scales linearly with system size and (i i) allows straightforward application to general tight-binding Hamiltonians (spd in the present work). The method is applied to studies of conductance and giant magnetoresistance (GMR) of magnetic multilayers in current perpe ndicular to planes geometry in the limit of large coherence length. The mag netic materials considered are Co and Ni, with various nonmagnetic material s from the 3d, 4d, and 5d transition metal series. Realistic tight-binding models for them have been constructed with the use of density functional ca lculations. We have identified three qualitatively different cases which de pend on whether or not the bands (densities of states) of a nonmagnetic met al (i) form an almost perfect match with one of spin subbands of the magnet ic metal las in Cu/Co spin valves), (ii) have almost pure sp character at t he Fermi level (e.g.; Ag), and (iii) have almost pure d character at the Fe rmi energy (e.g., Pd, Pt). The key parameters which give rise to a large GM R ratio turn out to be (i) a strong spin polarization of the magnetic metal , (ii) a large energy offset between the conduction band of the nonmagnetic metal and one of spin subbands of the magnetic metal, and (iii) strong int erband scattering in one of spin subbands of a magnetic metal. The present results show that GMR oscillates with variation of the thickness of either nonmagnetic or magnetic layers, as observed experimentally. [S0163-1829(99) 03118-5].