2020
DOI: 10.1103/physrevb.102.024415
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Ground-state properties of the KΓ model on a honeycomb lattice

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Cited by 16 publications
(13 citation statements)
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“…Likewise, we find NP γ to be adiabatically connected to uncoupled K dimers on bonds with label γ . This is consistent with a recent series expansion on a dimer ansatz[70], which finds the dimerized ansatz to be stable up to almost isotropic couplings.…”
supporting
confidence: 91%
“…Likewise, we find NP γ to be adiabatically connected to uncoupled K dimers on bonds with label γ . This is consistent with a recent series expansion on a dimer ansatz[70], which finds the dimerized ansatz to be stable up to almost isotropic couplings.…”
supporting
confidence: 91%
“…These studies have focused on the isotropic limit, where the exchange interactions are equivalent on each honeycomb lattice bond. In parallel, the effects of exchange anisotropy on the spin frustration have been also explored to find possible QSLs and to understand its connection to KSL [46][47][48][49]. They suggest that the strong zbond region hosts large regions of disordered phases but it is not clear whether they correspond to isolated dimer limit [47,48] or spin liquid states such as the Γ spin liquid (ΓSL) [30,43] or multi-node gapless QSLs [49].…”
Section: Introductionmentioning
confidence: 99%
“…In parallel, the effects of exchange anisotropy on the spin frustration have been also explored to find possible QSLs and to understand its connection to KSL [46][47][48][49]. They suggest that the strong zbond region hosts large regions of disordered phases but it is not clear whether they correspond to isolated dimer limit [47,48] or spin liquid states such as the Γ spin liquid (ΓSL) [30,43] or multi-node gapless QSLs [49]. These numerical studies may also suffer from finite size effects and thus an investigation of the classical KΓ model whereby the bond strength is tuned would offer an insight to the ground states of the anisotropic KΓ quantum model.…”
Section: Introductionmentioning
confidence: 99%
“…Remarkably this gapless critical point supports edge modes that do not hybridise with the bulk modes due to subsystem symmetries. Interestingly in recent studies investigating the role of pseudo-dipolar interactions in both isotropic and anisotropic Kitaev Hamiltonians [47][48][49][50] have found gapless phases [51,52] (often for ferromagnetic Kitaev exchanges). The relevance of these other gapless phases to our work is not immediately clear and needs to be further explored.…”
Section: Introductionmentioning
confidence: 99%