1969
DOI: 10.1103/physrev.179.690
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Dynamics of Localized Moments in Metals. II. Second-Order Exchange Effects

Abstract: We have extended our previous microscopic treatment of the dynamic transverse susceptibility for a random array of localized spins in a metal to include terms of second order in the exchange coupling constant /. Lattice relaxation of the localized and conduction electrons is included, as before, in such a way as to ensure relaxation to the instantaneous local field. The results, in the limit of equal conduction-electron and localizedspin g values and no lattice damping, reduce to the correct ("bottlenecked") l… Show more

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Cited by 30 publications
(2 citation statements)
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“…The obvious test would be to follow the muon Knight shifts to high temperature. In a useful formulation due to Orbach (1975), the switch from Boltzmann to Fermi-Dirac character results simply from detailed balance in the spin exchange between localized and itinerant electrons, together with their respective spin-lattice relaxation. A bound state must also lose its identity, so that a hyperfine constant cannot be defined, if it is exchanged before a classical orbit is completed.…”
Section: The Question Of Screening Versus Bindingmentioning
confidence: 99%
“…The obvious test would be to follow the muon Knight shifts to high temperature. In a useful formulation due to Orbach (1975), the switch from Boltzmann to Fermi-Dirac character results simply from detailed balance in the spin exchange between localized and itinerant electrons, together with their respective spin-lattice relaxation. A bound state must also lose its identity, so that a hyperfine constant cannot be defined, if it is exchanged before a classical orbit is completed.…”
Section: The Question Of Screening Versus Bindingmentioning
confidence: 99%
“…Korringa, em 1950, foi o primeiro a levar em consideração a interação de troca para calcular o tempo de relaxação no caso de relaxação nuclear em metais. Em analogia com esse caso, Orbach e Spencer [113] e Burr e Orbach [114], usando em lugar da interação hiperfina a interação de troca entre elétrons de condução e momentos localizados dada pela equação 2.41 (ver subseção 2.4.2), obtiveram uma expressão para a taxa de relaxação do momento localizado para elétrons de condução dada por 2.37: Da equação 2.37, temos que a taxa de relaxação de Korringa depende linearmente da temperatura e embora tenha sido obtida partindo de um modelo muito simplificado para o metal, como é o caso de considerar os elétrons de condução como elétrons livres, esta dependência com T é preservada numa dedução mais completa em que se inclua, por exemplo, a interação de troca entre elétrons de condução [114] ou, se em lugar de supor o parâmetro de troca constante, o considerarmos como o valor médio de J(k-k ′ ) sobre a superfície de fermi [115].…”
Section: Relaxação Korringaunclassified