2013
DOI: 10.1103/physrevlett.110.126405
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Unconventional Fermi Surface Instabilities in the Kagome Hubbard Model

Abstract: We investigate the competing Fermi surface instabilities in the kagome tight-binding model. Specifically, we consider on-site and short-range Hubbard interactions in the vicinity of van Hove filling of the dispersive kagome bands where the fermiology promotes the joint effect of enlarged density of states and nesting. The sublattice interference mechanism devised by Kiesel and Thomale [Phys. Rev. B 86, 121105 (2012)] allows us to explain the intricate interplay between ferromagnetic fluctuations and other orde… Show more

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Cited by 424 publications
(339 citation statements)
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“…This includes the multi-d orbital candidate models for electronically driven Fermi surface instabilities such as pnictides [24,29], ruthenates [37], and sodium doped cobaltates [38] many of which are addressed in this review, but also Hubbard models on unconventional lattices such as doped graphene [39,40] or itinerant electron orderings on the kagome lattice [41], which will likewise be discussed in the following.…”
Section: Advances In Physicsmentioning
confidence: 99%
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“…This includes the multi-d orbital candidate models for electronically driven Fermi surface instabilities such as pnictides [24,29], ruthenates [37], and sodium doped cobaltates [38] many of which are addressed in this review, but also Hubbard models on unconventional lattices such as doped graphene [39,40] or itinerant electron orderings on the kagome lattice [41], which will likewise be discussed in the following.…”
Section: Advances In Physicsmentioning
confidence: 99%
“…4.3 discusses long-range Hubbard interactions on the tight-binding kagome lattice [41]. As opposed to the honeycomb lattice, it features three sublattices, which turns out to be of fundamental importance to characterize its Fermi surface instabilities.…”
Section: Advances In Physics 59mentioning
confidence: 99%
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“…The vanishing couplings between the saddle points are related to the nontrivial sublattice interference discussed in Refs. [38,39]. Although the susceptibility at the three Q η still has a logarithmic divergence (instead of log 2 ) due to the divergent DOS at the saddle points, the triple-Q spin order now has to compete with simple ferromagnetism instability which also results from a divergent DOS.…”
Section: Van Hove Filling F = 5/12mentioning
confidence: 99%
“…By loading fermionic dipolar atoms [19] and molecules [20][21][22] onto optical lattices, unconventional density-wave instabilities may arise from the long-range and anisotropic dipole-dipole [23][24][25][26] or quadrupolar [27] interactions. By creating a Kagome optical lattice [28], a bond order wave can be stabilized,resulting from sublattice interference effects [29], in the presence of a sufficiently large nearestneighbor repulsive term [30,31].…”
Section: Introductionmentioning
confidence: 99%