2018
DOI: 10.1103/physrevb.97.085118
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Fractionalized Fermi liquids and exotic superconductivity in the Kitaev-Kondo lattice

Abstract: Fractionalized Fermi liquids (FL * ) have been introduced as non-Fermi-liquid metallic phases, characterized by coexisting electron-like charge carriers and local moments which itself form a fractionalized spin liquid. Here we investigate a Kondo lattice model on the honeycomb lattice with Kitaev interactions among the local moments, a concrete model hosting FL * phases based on Kitaev's Z2 spin liquid. We characterize the FL * phases via perturbation theory, and we employ a Majorana-fermion mean-field theory … Show more

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Cited by 38 publications
(34 citation statements)
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“…In the isotropic case, we also tested the spin representation (7) as recently used in Ref. 20 and find qualitative (and semi-quantitative) agreement with the results obtained by using Kitaev's spin representation.…”
Section: A Majorana Representationsupporting
confidence: 58%
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“…In the isotropic case, we also tested the spin representation (7) as recently used in Ref. 20 and find qualitative (and semi-quantitative) agreement with the results obtained by using Kitaev's spin representation.…”
Section: A Majorana Representationsupporting
confidence: 58%
“…suitably chosen SO(4) matrices, which are to be understood as the Majorana analogue of the Pauli matrices acting on the spinor (f ↑ , f ↓ ) T . 20 Note that above representation can be seen to be equivalent to Kitaev's representation by employing the Hilbert-space constraint D = 1. The representation (7) admits a redundancy χ → G α χ, where…”
Section: A Majorana Representationmentioning
confidence: 99%
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“…Low-temperature properties may or may not be Fermi-liquid-like, depending on whether the emergent excitations of the spin-liquid component are gapped or gapless. Fractionalized Fermi liquids may display a variety of instabilities driven by the strong correlations in the local-moment sector, including unconventional superconductivity [103,105]. ‡ A T 2 behavior of the resistivity requires the existence of Umklapp scattering processes, i.e., a sufficiently large Fermi surface.…”
Section: Fermi Liquids Non-fermi Liquids and Fractionalized Fermi Lmentioning
confidence: 99%
“…Subsequent studies, using perturbative scaling [13,14] as well as more rigorous numerical treatment using the numerical renormalization group [15], have shown the existence of an unstable fixed point that gives rise to a first-order flux transition between the weak-coupling flux-free phase and the strongcoupling impurity-flux phase, upon tuning the coupling between the impurity and the lattice. Other studies have used slave-particle mean field theories to investigate situations involving a Kondo lattice model on the honeycomb lattice with Kitaev interactions among the local moments, giving rise to fractionalized Fermi liquid behavior and exotic superconductivity [16,17]. Here, the effective hybridization of Majorana modes and conduction electrons due to the Kondo effect imprints superconductivity onto the conduction electron system.…”
Section: Introductionmentioning
confidence: 99%