Physical review. B, Solid state · 1977 · 39 citations · 16 references
Natural SciencesPhysicsCondensed Matter PhysicsNuclear PhysicsQuantum MechanicsAb Initio MethodsDensity Functional TheoryHyperfine StructureScattering TheoryHyperfine Field DeterminationHyperfine InteractionsHyperfine Structure In Magnetic FieldsNeutron Scattering TheorySpin Density DistributionSpin-polarized Density Functional Theory
We have calculated the contact hyperfine field of positive muons in Ni using a self-consistent spin-polarized density-functional formalism. Because we find more than an order-of-magnitude enhancement of the ambient hyperfine field at the muon position, it is impossible, within the confines of a free-electron model, to achieve agreement between neutron scattering results for the interstitial-polarization and muon-precession experiments. We propose a model in which the screening of the muon charge is done by free electrons of an essentially unpolarized $4s$ band, while the hyperfine field is due mainly to the relatively unperturbed $3d$ spin density arising from the different radial character of the majority and minority spin $3d$ wave functions. This model can satisfactorily reconcile neutron scattering and muon-precession experiments and existing Ni band-structure calculations.
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Self-Consistent Equations Including Exchange and Correlation Effects
W. Kohn, L. J. Sham · Physical Review · 1965 · 63.2K citations · Full text
Frank Herman, Sherwood Skillman, JOHN ARENTS · Journal of The Electrochemical Society · 1964 · 4K citations
A. K. Rajagopal, J. Callaway · Physical review. B, Solid state · 1973 · 822 citations
Energy Bands in Ferromagnetic Nickel
John Connolly · Physical Review · 1967 · 346 citations