1994
DOI: 10.1103/physrevb.50.1345
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Interaction of a magnetic impurity with strongly correlated conduction electrons

Abstract: We consider a magnetic impurity which interacts by hybridization with a system of strongly correlated conduction electrons. The latter are described by a Hubbard Hamiltonian. By means of a canconical transformation the charge degrees of freedom of the magnetic impurity are eliminated. The resulting effective Hamiltonian H eff is investigated and various limiting cases are considered. If the Hubbard interaction U between the conduction electrons is neglected H eff reduces to a form obtained by the Schrieffer-Wo… Show more

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Cited by 39 publications
(42 citation statements)
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“…However, more careful considerations suggest [16][17][18][19] that electron-electron interactions can cause new spin-exchange channels to open up between a local moment and the conduction sea. There are several mechanisms by which these new spin exchange channels can open up, including the vicinity to a quantum critical point, 17 interactions in the conduction sea, 18,19 and intra-atomic Hunds interactions.…”
Section: Multichannel Scattering Effects In Interacting Kondo Latmentioning
confidence: 99%
“…However, more careful considerations suggest [16][17][18][19] that electron-electron interactions can cause new spin-exchange channels to open up between a local moment and the conduction sea. There are several mechanisms by which these new spin exchange channels can open up, including the vicinity to a quantum critical point, 17 interactions in the conduction sea, 18,19 and intra-atomic Hunds interactions.…”
Section: Multichannel Scattering Effects In Interacting Kondo Latmentioning
confidence: 99%
“…The generator of the canonical transformation (S) follows from the requirement that [H 0 ϩ H lead , S] ϭ H hyb , and can be formally expressed as (40), with the coupling constant g ϳ ut 2 ͞⌬ 2 , which gives rise to the expression for g stated earlier once we recognize that, in itinerant ferromagnets, 0 u ϳ 1. The conduction electron dispersion in each lead is Zeeman split: ˜k i ϭ k ϩ m i .…”
Section: Formal Detailsmentioning
confidence: 99%
“…Electron-electron interactions, such as Hund's interactions, can induce the opening of new spin-exchange channels between the local moments and the conduction electrons. [18][19][20] For an impurity magnetic ion, the Kondo effect develops exclusively in the strongest screening channel due to the local symmetry which preserves the channel quantum number of scattered electrons. In a lattice, however, a conduction electron can change symmetry channels as it moves from one spin site to another.…”
mentioning
confidence: 99%