2020
DOI: 10.1103/physrevb.102.125140
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Projective symmetry group classifications of quantum spin liquids on the simple cubic, body centered cubic, and face centered cubic lattices

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Cited by 7 publications
(2 citation statements)
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“…10(b)], and at = 6 order we have a broadly homogeneous distribution of intensity over the surface of the Brillouin zone with soft maxima at the W (1, 1/2, 0) points. A recent work [85] has identified two symmetric Z 2 quantum spin liquids which could potentially serve as candidate ground states, (i) a gapped Z 2 state and (ii) a Z 2 spin liquid featuring a network of symmetryprotected linelike zero modes in reciprocal space. Within a self-consistent mean-field treatment the state (ii) was found to have a lower energy with the corresponding dynamical spin structure factor exhibiting enhanced intensity at the L(1/2, 1/2, 1/2) point.…”
Section: B J1-j2 Model On the Fcc Latticementioning
confidence: 99%
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“…10(b)], and at = 6 order we have a broadly homogeneous distribution of intensity over the surface of the Brillouin zone with soft maxima at the W (1, 1/2, 0) points. A recent work [85] has identified two symmetric Z 2 quantum spin liquids which could potentially serve as candidate ground states, (i) a gapped Z 2 state and (ii) a Z 2 spin liquid featuring a network of symmetryprotected linelike zero modes in reciprocal space. Within a self-consistent mean-field treatment the state (ii) was found to have a lower energy with the corresponding dynamical spin structure factor exhibiting enhanced intensity at the L(1/2, 1/2, 1/2) point.…”
Section: B J1-j2 Model On the Fcc Latticementioning
confidence: 99%
“…11]. As a future study it would be worthwhile to identify the nature of the quantum paramagnetic phase by combining the functional renormalization group treatment [86] with the recently achieved projective symmetry group classification of fermionic mean-field Ansätze on the fcc lattice [85]. Within this framework [86], the spinon hopping and pairing amplitudes are subject to a renormalization group flow which takes into account dressed vertex functions instead of the bare interactions J.…”
Section: B J1-j2 Model On the Fcc Latticementioning
confidence: 99%