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REVIEW 3 major objections 5 minor 59 references

Chemo-Structural Disorder in the kagom\'e spin $S$ = 1/2 systems ZnCu$_3$(OH)$_6$Cl$_2$ and YCu$_3$(OH)$_{6}$Br$_{2}$[Br$_x$(OH)$_{1-x}$]

T0 review · 3 major / 5 minor · reviewed 2026-08-12 · deepseek-v4-flash

Pith's one-line read An 'ideal' kagome magnet is doped with 11 percent nonmagnetic zinc.

desk verdict The herbertsmithite disorder numbers are probably right; the bromide 'structural transition' is not established. read the letter →

arxiv 2411.18331 v1 pith:VTMPVX2V submitted 2024-11-27 cond-mat.str-el cond-mat.mtrl-sci

classification cond-mat.str-elcond-mat.mtrl-sci
keywords kagomelatticeherbertsmithitequantumspinliquidsitemixingdisordermagneto-elasticcouplingspecificheatanomalysingle-crystalX-raydiffractionY-kapellasite
verification ladder T0 review T1 audit T2 compute T3 formal

The pith

A machine-rendered reading of the paper's core claim, the machinery that carries it, and where it could break.

The reading

This paper uses single-crystal X-ray diffraction to map where zinc and copper actually sit in two kagome spin-1/2 magnets. In herbertsmithite it finds that the nonmagnetic spacer layers are heavily contaminated with copper and, more importantly, that about 10.8% of the kagome copper sites are occupied by nonmagnetic zinc. In the bromide compound Y3Cu9(OH)19Br8, the ordered endmember of the YCu3(OH)6Br2 series, the same analysis finds no such mixing; instead a sharp 15 K specific-heat anomaly signals a structural transition driven by magneto-elastic coupling that releases frustration. The authors argue that this contrast — disorder pinning the structure versus an ordered lattice undergoing a frustration-releasing distortion — explains why disordered crystals look like spin liquids while ordered ones order. The stakes are that widely studied 'ideal' kagome quantum spin liquids may actually be diluted magnets.

What carries the argument

The carrying tool is single-crystal X-ray structure refinement with site-occupancy disentanglement of Zn and Cu at the two crystallographic sites, using an untwinned herbertsmithite crystal and twinned R-3bar refinements for the kapellasite-type bromides. The decisive objects are the refined occupancies at the Wyckoff 3a and 9d sites and, for the Y compounds, the R-3bar supercell whose distortion angles and bond lengths track the release of frustration; the 15 K specific-heat anomaly and the low-temperature powder X-ray volume anomaly are the thermodynamic and lattice signatures of that transition.

What would settle it

Measure the same untwinned herbertsmithite crystal by resonant (anomalous) X-ray scattering at the Cu and Zn K-edges without constraining the Zn:Cu ratio; if the refined kagome-site Zn occupancy is zero within error, the 10.8% dilution claim collapses.

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Extended reading notes

Core claim

The central structural claim is that the ideal kagome picture of herbertsmithite is wrong in detail: refining an untwinned crystal against the R-3m model with the chemically determined Zn:Cu ratio fixed at 1:3 yields 10.8% Zn on the 9d kagome site and 32.4% Cu on the 3a interlayer site, with R = 0.0122. The same single-crystal approach shows that the bromide endmember Y3Cu9(OH)19Br8 crystallizes in the R-3bar superstructure with ordered Y sites and no mixed Br/OH disorder, and its specific heat shows a field-independent anomaly at 15 K that the authors attribute to a subtle structural transition akin to the 33 K transition in Y3Cu9(OH)19Cl8. Since the transition appears only in the disorder-free crystals and magnetization, AC susceptibility, inelastic neutron scattering, and magnetization-plateau data are nearly identical between ordered and disordered variants, the paper concludes that chemo-structural disorder suppresses the frustration-releasing distortion and that the same (1/3,1/3) ground state is likely realized regardless of disorder.

Load-bearing premise

The occupancy numbers depend on X-ray diffraction reliably separating Zn from Cu even though their scattering factors are nearly identical, with the total Zn:Cu ratio locked to 1:3 by chemical analysis.

Editorial extensions

If this is right

  • If the 10.8% zinc occupancy is right, herbertsmithite's kagome planes are substantially diluted, so comparisons of its quantum spin-liquid signatures with clean-lattice theory must include disorder as an essential ingredient.
  • The ordered Y3Cu9(OH)19Br8 crystal provides a disorder-free platform in which a structural transition at 15 K releases frustration and is absent in the disordered variants, making the ordered compound the cleaner test case for intrinsic kagome physics.
  • Because the ordered and disordered bromides show nearly identical magnetic properties, the paper implies that bond randomness, rather than residual frustration, controls the smearing of spin-wave features while the same ground state persists.
  • The 15 K anomaly in the bromide and its 33 K counterpart in the chloride indicate that low-temperature magneto-elastic distortions are a general release valve for frustrated kagome lattices, and that local strain from site disorder pins the structure against such transitions.

Reading between the lines

Editorial extensions of the paper, not claims the author makes directly.

  • An implication the authors leave implicit is that all herbertsmithite crystals, not just this one, likely contain a similar equilibrium level of Zn-Cu mixing; if so, the phrase 'structurally perfect' kagome lattice does not apply to any real herbertsmithite sample.
  • A testable extension would be to grow YCu3(OH)6Br2[Brx(OH)1-x] crystals across a continuous range of x and track the strength of the 15 K anomaly, which should fade continuously as disorder increases if the structural transition is indeed suppressed by site mixing.
  • The same reasoning predicts that external pressure or uniaxial strain on the ordered bromide should shift or suppress the 15 K transition; such experiments could directly test the magneto-elastic release mechanism proposed here.
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Editorial analysis

A structured set of objections, weighed in public.

Desk editor's note, referee report, and a circularity audit.

Referee Report

3 major / 5 minor

Summary. This manuscript reports single-crystal X-ray diffraction and thermodynamic measurements on the kagome spin-1/2 systems herbertsmithite ZnCu3(OH)6Cl2 and the Y-Cu bromide series YCu3(OH)6Br2[Brx(OH)1-x]. For an untwinned herbertsmithite crystal of composition Zn0.95(1)Cu2.99(3)O5.9(1)H5.8(1)Cl2, the authors refine Zn/Cu site mixing and report 10.8% Zn on the kagome Cu sites and 32.4% Cu on the interlayer Zn sites. For the bromide system they identify a compositionally ordered variant with x = 1/3 (Y3Cu9(OH)19Br8) that lacks site-mixing disorder and shows a 15 K anomaly in specific heat, which they interpret as a structural transition driven by magneto-phonon coupling and frustration release. They further argue that this transition is absent in disordered variants and that the physical properties of ordered and disordered phases closely resemble each other and the Cl homologue, supporting a scenario in which disorder suppresses the structural instability and stabilizes spin-liquid-like behavior.

Significance. If the site-occupancy and transition claims are correct, the paper would provide quantitative evidence for substantial nonmagnetic dilution in the quantum kagome planes of herbertsmithite and would identify a clean ordered Y-bromide kagome compound with a low-temperature structural instability, thereby sharpening the role of disorder in the suppression of magnetic order in kagome lattices. The work has clear strengths: the herbertsmithite crystal is untwinned and compositionally characterized, the structure refinements achieve low residuals, twinning is properly treated for the rhombohedral Y compounds, and the manuscript engages a broad set of literature comparisons. The central conclusions, however, rest on two evidentiary pillars that are not yet fully secured: the X-ray-based discrimination of Zn and Cu occupancies, and the attribution of the 15 K specific-heat anomaly to a bulk structural transition.

major comments (3)
  1. [III A, Table I] The refined Zn/Cu occupancies in herbertsmithite are not robustly determined by the data as presented. Zn and Cu have nearly identical X-ray scattering factors, and the refinement fixes the total Zn:Cu ratio to 1:3 based on chemical analysis, so the individual site occupancies are largely determined by this constraint rather than by the diffraction intensities. The reliability-factor improvement upon allowing mixing (R = 0.0129 to 0.0122) is very small, and no sensitivity analysis is shown (e.g., refining without the constraint, or scanning the 9d Zn occupancy while monitoring R and difference-map residuals). The agreement with the neutron powder study of de Vries et al. is useful but pertains to a different crystal and technique; it does not demonstrate that the present occupancies are unique. The authors should provide a constrained-refinement scan or an anomalous-scattering experiment to support the headline values of 10.8% Zn on the kagome site and 32.4% Cu on the interlayer site.
  2. [III B, Fig. 5] The claim that Y3Cu9(OH)19Br8 undergoes a structural transition at about 15 K is not established by the evidence presented. The low-temperature PXRD shows no peak splitting or symmetry change, and the text admits the transition 'cannot be captured by simple PXRD.' The sample jump at 18 K could be a mechanical artifact of powder movement, and the volume anomaly from Rietveld refinement is described as tiny. The specific-heat peak is stated to be field-independent, but no field-dependent data are shown. The Br-NMR peak splitting is cited to an unpublished Ph.D. thesis [57] and cannot be independently checked. Because the existence of this transition is the basis for the paper's central contrast between ordered and disordered YBr phases and for the broader conclusion about disorder suppressing structural anomalies, the authors must provide direct structural evidence (e.g., thermal expansion, high-resolution synchrotron diffraction, or the quoted NMR data) or substantially weaken the claim.
  3. [III B, Figs. 6–7] The assertion that the physical properties of the ordered Y3Cu9(OH)19Br8 crystals are 'unchanged compared to intermediate x' is based on comparisons with literature data on different samples, some of which require ad hoc scaling (Fig. 2, Han et al. multiplied by 1.18) or where the differences are attributed to unspecified background and alignment issues (Fig. 7). These comparisons are qualitative and do not quantify the uncertainty in the similarity. Since the paper argues that disorder affects only the structural transition and not the magnetic properties, a more rigorous side-by-side comparison (ideally on crystals from the same batch with varied x) is needed to support this claim.
minor comments (5)
  1. [Abstract and II A] The composition Zn0.95(1)Cu2.99(3)O5.9(1)H5.8(1)Cl2 is reported without stating whether the oxygen and hydrogen contents are constrained to the crystallographic sites or allowed to vary independently in the refinement; a brief clarification would be helpful.
  2. [Figure 1 caption] The caption reports 'R = 1.22', which appears to be a typographical error; the text gives R = 0.0122. The caption should be corrected.
  3. [Section I] In the discussion of the bromide series, 'endmember x = 1/3, i.e. YCu3(OH)19Br8' is a misprint; the composition should be Y3Cu9(OH)19Br8.
  4. [Section III B] The phrase 'this anomaly at 15 K likely originates from structural origin' is awkward and should be rephrased as 'from a structural origin.'
  5. [Section III B] The statement that the disordered YBr system shows no 15 K transition in specific heat [38,39] would be more convincing if the specific-heat curves were directly compared in the same temperature range, rather than relying on citation alone.

Circularity Check

0 steps flagged · score 0.0 of 10

No significant circularity: disorder fractions are refined outputs, and the 15 K transition, while weakly evidenced, is not derived from its own assumption.

full rationale

This is an experimental structure-and-properties paper, not a derivation of one quantity from another. The headline disorder fractions come from least-squares refinement of single-crystal X-ray diffraction intensities against a structural model; they are not generated by assuming the conclusion. The 10.8% Zn-on-Cu occupancy is a fitted parameter. The accompanying 32.4% Cu-on-Zn occupancy is not independently fitted: because the total Zn:Cu ratio was fixed to 1:3 from chemical analysis, the two antisite occupancies are constrained to be y = 3x, so 32.4% = 3 x 10.8% follows by stoichiometry. This is arithmetic, not circular, and the paper does not present the 32.4% as an independent prediction. The claimed 15 K structural transition in Y3Cu9(OH)19Br8 is inferred from a specific-heat peak, a sample jump in PXRD, a small volume anomaly, and a Br-NMR peak splitting cited to an unpublished thesis; those are evidentiary weaknesses (and the paper itself admits PXRD cannot capture the transition), but they are not circular because the conclusion is not assumed as an input to the measurements. Self-citations to Refs. [25,27,28,36] provide independent published data for the Cl analogue; they do not smuggle in the Br transition. No load-bearing step reduces to its own input.

Assumptions & free parameters 1 free parameters · 4 assumptions · 0 invented entities

No invented entities. The central claims rest on standard crystallographic assumptions plus two paper-specific interpretive steps: the Zn/Cu scattering discrimination under a fixed composition ratio, and the identification of a structural transition from indirect evidence. These are listed as domain assumptions.

free parameters (1)
  • Zn:Cu substitution ratio constraint = 1:3
    Fixed from chemical analysis (Zn0.95Cu2.99...); it is a hand-set input to the refinement, not an output, and it directly controls the reported occupancies.
assumptions (4)
  • domain assumption Space group R-3m for herbertsmithite and R-3 for Y3Cu9(OH)19Br8
    The structure solutions and disorder models assume these space groups; an incorrect space group would change the interpretation of the superstructure reflections.
  • domain assumption Zn and Cu occupancies can be distinguished by Mo-Kalpha XRD given the imposed 1:3 ratio
    The paper notes the nearly identical scattering factors of Zn and Cu; the refinement therefore depends on this assumption and on the chemical-analysis constraint.
  • ad hoc to paper The 15 K anomaly in Y3Cu9(OH)19Br8 is a structural phase transition
    Inferred from specific heat, sample jump, tiny volume change, and unpublished Br-NMR peak splitting, while PXRD shows no symmetry change.
  • ad hoc to paper The physical properties of the authors' crystals are comparable to literature samples after scaling
    The comparison in Fig. 2 requires multiplying Han et al. data by 1.18; without that scaling the claimed reproducibility is weaker.

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Cite this review

Pith. "Pith review of Chemo-Structural Disorder in the kagom\'e spin $S$ = 1/2 systems ZnCu$_3$(OH)$_6$Cl$_2$ and YCu$_3$(OH)$_{6}$Br$_{2}$[Br$_x$(OH)$_{1-x}$]." pith.science (2026). https://pith.science/paper/VTMPVX2V

@misc{pith2026241118331,
  author       = {Pith},
  title        = {Pith review of: Chemo-Structural Disorder in the kagom\'e spin $S$ = 1/2 systems ZnCu$_3$(OH)$_6$Cl$_2$ and YCu$_3$(OH)$_6$Br$_2$[Br$_x$(OH)$_1-x$]},
  year         = {2026},
  howpublished = {\url{https://pith.science/paper/VTMPVX2V}},
  note         = {Machine review of arXiv:2411.18331}
}
abstract

By single crystal diffraction we characterize the chemo-structural disorder introduced by Zn-Cu site mixing in the kagom\'e spin $S$-1/2 systems herbertsmithite ZnCu$_3$(OH)$_6$Cl$_2$ and YCu$_3$(OH)$_{6}$Br$_{2}$[Br$_x$(OH)$_{1-x}$]. For an untwinned single crystal of herbertsmithite of composition Zn$_{0.95(1)}$Cu$_{2.99(3)}$O$_{5.9(1)}$H$_{5.8(1)}$Cl$_2$ we find substitution by Cu of the Zn atoms in the layers separating the kagom\'e layers as well as substantial Zn substitution for Cu in the kagom\'e layers. In YCu$_3$(OH)$_{6}$Br$_{2}$[Br$_x$(OH)$_{1-x}$] site mixing disorder is present for intermediate $x$. Analogous to the Cl homologous system in crystals with $x = 1/3$ disorder is absent and a low-temperature structural transition emerges driven by strong magneto-phonon coupling as a release of frustration. Apart from this structural anomaly we find the physical properties of these crystals unchanged compared to intermediate $x$ and closely resembling the Cl homologue where long-range magnetic order was observed.

Figures

Figures reproduced from arXiv: 2411.18331 by the authors.

Figure 1
Figure 1. FIG. 1. Single crystal XRD zonal diffraction maps of the [PITH_FULL_IMAGE:figures/full_fig_p003_1.png] view at source ↗
Figure 2
Figure 2. we show the low temperature part of the in￾verse susceptibility or H/M in SI units of our crystal compared to literature data taken from Refs. 49 and 54. The data by Han et al. were multiplied by a factor 1.18, as there was an apparent scaling difference likely from small errors in the sample mass determination. The good congruence of the magnetic susceptibilities from different sources and the good agreement of our… view at source ↗
Figure 3
Figure 3. FIG. 3. Zonal XRD maps of single crystals of [PITH_FULL_IMAGE:figures/full_fig_p005_3.png] view at source ↗
Figures from the paper (3 more)
Figure 5
Figure 5. Figure 5: FIG. 5. (a) 12 K PXRD pattern (red) as well as the Ri [PITH_FULL_IMAGE:figures/full_fig_p006_5.png]
Figure 6
Figure 6. Figure 6: FIG. 6. a) Magnetization versus temperature on a semi-log [PITH_FULL_IMAGE:figures/full_fig_p006_6.png]
Figure 7
Figure 7. Figure 7: FIG. 7. Reproduction from literature of the magnetization [PITH_FULL_IMAGE:figures/full_fig_p007_7.png]

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Reference graph

Works this paper leans on

59 extracted references · 54 canonical work pages

  1. [57]

    M. P. Shores, E. A. Nytko, B. M. Bartlett, and D. G. Nocera, A structurally perfect s = 1/2 kagom´ e antiferro- magnet, Journal of the American Chemical Society 127, 13462 (2005), pMID: 16190686

  2. [1]

    Balents, Spin liquids in frustrated magnets, Nature 464, 199 (2010)

    L. Balents, Spin liquids in frustrated magnets, Nature 464, 199 (2010)

  3. [2]

    J. R. Chamorro, T. M. McQueen, and T. T. Tran, Chem- istry of Quantum Spin Liquids, Chemical Reviews 121, 2898 (2020)

  4. [3]

    Mendels, F

    P. Mendels, F. Bert, M. A. de Vries, A. Olariu, A. Har- rison, F. Duc, J. C. Trombe, J. S. Lord, A. Amato, and C. Baines, Quantum Magnetism in the Paratacamite Family: Towards an Ideal Kagom´ e Lattice, Phys. Rev. Lett. 98, 077204 (2007)

  5. [4]

    T.-H. Han, J. S. Helton, S. Chu, D. G. Nocera, J. A. Rodriguez-Rivera, C. Broholm, and Y. S. Lee, Fraction- alized excitations in the spin-liquid state of a kagome- lattice antiferromagnet, Nature 492, 406 (2012)

  6. [5]

    Tustain, B

    K. Tustain, B. Ward-O’Brien, F. Bert, T. Han, H. Luetkens, T. Lancaster, B. M. Huddart, P. J. Baker, and L. Clark, From magnetic order to quantum disorder in the Zn-barlowite series of S = 1/2 kagom´ e antiferro- magnets, npj Quantum Materials 5, 74 (2020)

  7. [6]

    Fu, M.-L

    Y. Fu, M.-L. Lin, L. Wang, Q. Liu, L. Huang, W. Jiang, Z. Hao, C. Liu, H. Zhang, X. Shi, J. Zhang, J. Dai, D. Yu, F. Ye, P. A. Lee, P.-H. Tan, and J.-W. Mei, Dynamic fin- gerprint of fractionalized excitations in single-crystalline Cu3Zn(OH)6FBr, Nature Communications 2021 12:1 12, 1 (2021)

  8. [7]

    T. Imai, E. A. Nytko, B. M. Bartlett, M. P. Shores, and D. G. Nocera, Cu 63,Cl35, and H 1 NMR in the S=1/2 Kagome Lattice ZnCu 3(OH)6Cl2, Physical Review Let- ters 100, 077203 (2008)

Show all 59 references
  1. [8]

    M. J. Rozenberg and R. Chitra, Disorder effects in the quantum kagome antiferromagnet ZnCu 3(OH)6Cl2, Physical Review B 78, 132406 (2008)

  2. [9]

    M. A. de Vries, K. V. Kamenev, W. A. Kockelmann, J. Sanchez-Benitez, and A. Harrison, Magnetic ground state of an experimental s = 1 /2 kagome antiferromag- net, Phys. Rev. Lett. 100, 157205 (2008)

  3. [10]

    M. A. deVries and A. Harrison, Model’s reputation re- stored, Nature 468, 908 (2010)

  4. [11]

    D. E. Freedman, T. H. Han, A. Prodi, P. M¨ uller, Q.-Z. Huang, Y.-S. Chen, S. M. Webb, Y. S. Lee, T. M. Mc- Queen, and D. G. Nocera, Site Specific X-ray Anomalous Dispersion of the Geometrically Frustrated Kagom´ e Mag- net, Herbertsmithite, ZnCu 3(OH)6Cl2, Journal of the Amer...

  5. [12]

    T.-H. Han, M. R. Norman, J.-J. Wen, J. A. Rodriguez- Rivera, J. S. Helton, C. Broholm, and Y. S. Lee, Corre- lated impurities and intrinsic spin-liquid physics in the kagome material herbertsmithite, Physical Review B 94, 060409 (2016)

  6. [13]

    Zorko, M

    A. Zorko, M. Herak, M. Gomilˇ sek, J. van Tol, M. Vel´ azquez, P. Khuntia, F. Bert, and P. Mendels, Sym- metry reduction in the quantum kagome antiferromagnet herbertsmithite, Phys. Rev. Lett. 118, 017202 (2017)

  7. [14]

    M. R. Norman, N. J. Laurita, and D. Hsieh, Valence bond phases of herbertsmithite and related copper kagome ma- terials, Phys. Rev. Res. 2, 013055 (2020)

  8. [15]

    M. Fu, T. Imai, T.-H. Han, and Y. S. Lee, Evidence for a gapped spin-liquid ground state in a kagome heisenberg antiferromagnet, Science 350, 655 (2015)

  9. [16]

    Wulferding, P

    D. Wulferding, P. Lemmens, P. Scheib, J. R¨ oder, P. Mendels, S. Chu, T. Han, and Y. S. Lee, Interplay of thermal and quantum spin fluctuations in the kagome lattice compound herbertsmithite, Physical Review B82, 144412 (2010)

  10. [17]

    Khuntia, M

    P. Khuntia, M. Velazquez, Q. Barth´ elemy, F. Bert, E. Kermarrec, A. Legros, B. Bernu, L. Messio, A. Zorko, and P. Mendels, Gapless ground state in the archetypal quantum kagome antiferromagnet ZnCu 3(OH)6Cl2, Na- ture Physics 16, 469 (2020)

  11. [18]

    Puphal, K

    P. Puphal, K. M. Zoch, J. D´ esor, M. Bolte, and C. Krell- ner, Kagome quantum spin systems in the atacamite fam- ily, Physical Review Materials 2, 063402 (2018)

  12. [19]

    Sun, Y.-X

    W. Sun, Y.-X. Huang, S. Nokhrin, Y. Pan, and J.-X. Mi, Perfect Kagom´ e lattices in YCu 3(OH)6Cl3: a new candidate for the quantum spin liquid state, Journal of Materials Chemistry C 4, 8772 (2016)

  13. [20]

    Y. Fu, L. Huang, X. Zhou, J. Chen, X. Zhang, P. Chen, S. Wang, C. Liu, D. Yu, H.-F. Li, L. Wang, and J.-W. Mei, LnCu3(OH)6Cl2 (Ln = Gd, Tb, Dy): Heavy lan- thanides on spin-1/2 kagome magnets, Chinese Physics B 30, 100601 (2021)

  14. [21]

    Barth´ elemy, P

    Q. Barth´ elemy, P. Puphal, K. M. Zoch, C. Krellner, H. Luetkens, C. Baines, D. Sheptyakov, E. Kermarrec, P. Mendels, and F. Bert, Local study of the insulating quantum kagome antiferromagnets YCu 3(OH)6OxCl3−x (x=0,1/3), Physical Review Materials 3, 074401 (2019)

  15. [22]

    Zorko, M

    A. Zorko, M. Pregelj, M. Gomilˇ sek, M. Klanjˇ sek, O. Za- harko, W. Sun, and J.-X. Mi, Negative-vector-chirality 120°spin structure in the defect- and distortion-free quan- tum kagome antiferromagnet YCu 3(OH)6Cl3, Physical Review B 100, 144420 (2019)

  16. [23]

    Zorko, M

    A. Zorko, M. Pregelj, M. Klanjˇ sek, M. Gomilˇ sek, Z. Jagliˇ ci´ c, J. S. Lord, J. A. T. Verezhak, T. Shang, W. Sun, and J.-X. Mi, Coexistence of magnetic order and persistent spin dynamics in a quantum kagome an- tiferromagnet with no intersite mixing, Physical Review B 99, ...

  17. [24]

    Prelovsek, M

    P. Prelovsek, M. Gomilsek, T. Arh, and A. Zorko, Dy- namical spin correlations of the kagome antiferromagnet, Physical Review B 103, 014431 (2021)

  18. [25]

    Puphal, M

    P. Puphal, M. Bolte, D. Sheptyakov, A. Pustogow, K. Kliemt, M. Dressel, M. Baenitz, and C. Krellner, Strong magnetic frustration in Y 3Cu9(OH)19Cl8: a dis- torted kagome antiferromagnet, Journal of Materials Chemistry C 5, 2629 (2017)

  19. [26]

    Hering, F

    M. Hering, F. Ferrari, A. Razpopov, I. I. Mazin, R. Va- lent ´ ı, H. O. Jeschke, and J. Reuther, Phase diagram of a distorted kagome antiferromagnet and application to Y-kapellasite, npj Computational Materials 8, 1 (2022)

  20. [27]

    42, is very suggestive that the same ground state is realized in both systems independent of disorder

    and YCu 3(OH)6Br2[Brx(OH)1−x] collected at 0.3 K (Ref. 42, is very suggestive that the same ground state is realized in both systems independent of disorder. The randomness induced by disorder simply increases the al- FIG. 8. Reproduction from literature of the inelastic neutr...

  21. [28]

    Chatterjee, P

    D. Chatterjee, P. Puphal, Q. Barth´ elemy, J. Willwa- ter, S. S¨ ullow, C. Baines, S. Petit, E. Ressouche, J. Ol- livier, K. M. Zoch, C. Krellner, M. Parzer, A. Riss, F. Garmroudi, A. Pustogow, P. Mendels, E. Kermarrec, and F. Bert, From spin liquid to magnetic ordering in the...

  22. [29]

    Biesner, S

    T. Biesner, S. Roh, A. Razpopov, J. Willwater, S. S¨ ullow, Y. Li, K. M. Zoch, M. Medarde, J. Nuss, D. Gorbunov, Y. Skourski, A. Pustogow, S. E. Brown, C. Krellner, R. Valent ´ ı, P. Puphal, and M. Dressel, Multi-Center Magnon Excitations Open the Entire Brillouin Zone to Tera...

  23. [30]

    J. Wang, M. Spitaler, Y.-S. Su, K. Zoch, C. Krellner, P. Puphal, S. Brown, and A. Pustogow, Controlled frus- tration release on the kagome lattice by uniaxial-strain tuning, Physical Review Letters 131, 256501 (2023)

  24. [31]

    W. Sun, T. Arh, M. Gomilˇ sek, P. Koˇ zelj, S. Vrt- nik, M. Herak, J.-X. Mi, and A. Zorko, Mag- netic ordering of the distorted kagome antiferromagnet Y3Cu9(OH)18[Cl8(OH)] prepared via optimal synthesis, Physical Review Materials 5, 064401 (2021)

  25. [32]

    X. G. Zheng, M. Fujihala, S. Kitajima, M. Maki, K. Kato, M. Takata, and C. N. Xu, Strong magnetic-dielectric- lattice coupling in transition metal hydroxyhalides and ferroelectric response in rhombohedral co2(od)3x(x=cl, br), Physical Review B 87, 174102 (2013)

  26. [33]

    Malcherek, B

    T. Malcherek, B. Mihailova, and M. D. Welch, Struc- tural phase transitions of clinoatacamite and the dynamic jahn-teller effect, Phys. Chem. Miner. 44, 307 (2017)

  27. [34]

    Henderson, L

    A. Henderson, L. Dong, S. Biswas, H. I. Revell, Y. Xin, R. Valenti, J. A. Schlueter, and T. Siegrist, Or- der–disorder transition in the S = ½ kagome antiferro- magnets claringbullite and barlowite, Chemical Commu- nications 55, 11587 (2019)

  28. [35]

    Ishikawa, M

    H. Ishikawa, M. Yoshida, K. Nawa, M. Jeong, S. Kr¨ amer, M. Horvati´ c, C. Berthier, M. Takigawa, M. Akaki, A. Miyake, M. Tokunaga, K. Kindo, J. Yamaura, Y. Okamoto, and Z. Hiroi, One-Third Magnetization Plateau with a Preceding Novel Phase in Volborthite, Physical Review Lett...

  29. [36]

    Boldrin, K

    D. Boldrin, K. Knight, and A. S. Wills, Or- bital frustration in the S = 1/2 kagome magnet vesignieite, BaCu 3V2O8(OD)2 (2016), arXiv:1610.01436 [cond-mat.mtrl-sci]

  30. [37]

    Dolezal, T

    P. Dolezal, T. Biesner, Y. Li, R. Mathew Roy, S. Roh, R. Valent ´ ı, M. Dressel, P. Puphal, and A. Pustogow, Lattice dynamics of the frustrated kagome compound y- kapellasite, to be published (2024)

  31. [38]

    Chen, Y.-X

    X.-H. Chen, Y.-X. Huang, Y. Pan, and J.-X. Mi, Quan- tum spin liquid candidate YCu3(OH)6Br2[Br (OH)1-] (x ≈ 0.51): With an almost perfect kagom´ e layer, Journal of Magnetism and Magnetic Materials 512, 167066 (2020)

  32. [39]

    Z. Zeng, X. Ma, S. Wu, H.-F. Li, Z. Tao, X. Lu, X.-h. Chen, J.-X. Mi, S.-J. Song, G.-H. Cao, G. Che, K. Li, G. Li, H. Luo, Z. Y. Meng, and S. Li, Possible Dirac quantum spin liquid in the kagome quantum antiferro- magnet YCu3(OH)6Br2[Brx(OH)1−x], Phys. Rev. B 105, L121109 (2022)

  33. [40]

    J. Liu, L. Yuan, X. Li, B. Li, K. Zhao, H. Liao, and Y. Li, Gapless spin liquid behavior in a kagome Heisenberg an- tiferromagnet with randomly distributed hexagons of al- ternate bonds, Physical Review B 105, 024418 (2022)

  34. [41]

    F. Lu, L. Yuan, J. Zhang, B. Li, Y. Luo, and Y. Li, The observation of quantum fluctuations in a kagome heisenberg antiferromagnet, Communications Physics 5, 10.1038/s42005-022-01053-4 (2022)

  35. [42]

    X. Hong, M. Behnami, L. Yuan, B. Li, W. Brenig, B. B¨ uchner, Y. Li, and C. Hess, Heat transport of the kagome Heisenberg quantum spin liquid candidate YCu3(OH)6.5Br2.5 : Localized magnetic excitations and a putative spin gap, Physical Review B 106, l220406 (2022)

  36. [43]

    Z. Zeng, C. Zhou, H. Zhou, L. Han, R. Chi, K. Li, M. Kofu, K. Nakajima, Y. Wei, W. Zhang, D. G. Maz- zone, Z. Y. Meng, and S. Li, Spectral evidence for dirac spinons in a kagome lattice antiferromagnet, Na- ture Physics 20, 1097 (2024)

  37. [44]

    Suetsugu, T

    S. Suetsugu, T. Asaba, Y. Kasahara, Y. Kohsaka, K. Tot- suka, B. Li, Y. Zhao, Y. Li, M. Tokunaga, and Y. Mat- suda, Emergent spin-gapped magnetization plateaus in a spin-1/2 perfect kagome antiferromagnet, Physical Re- view Letters 132, 226701 (2024)

  38. [45]

    Zheng, Y

    G. Zheng, Y. Zhu, K.-W. Chen, B. Kang, D. Zhang, K. Jenkins, A. Chan, Z. Zeng, A. Xu, O. A. Valenzuela, J. Blawat, J. Singleton, P. A. Lee, S. Li, and L. Li, Uncon- ventional magnetic oscillations in kagome mott insulators (2023)

  39. [46]

    C. Lee, W. Lee, S. Lee, T. Yamanaka, S. Jeon, J. Khatua, H. Nojiri, and K.-Y. Choi, Dirac spinons intermingled with singlet states in the random kagome antiferromag- net YCu 3(OD)6+xBr3 − x (x=0.5), Physical Review B 110, 064418 (2024)

  40. [47]

    S. Li, Y. Cui, Z. Zeng, Y. Wang, Z. Hu, J. Liu, C. Li, X. Xu, Y. Chen, Z. Liu, S. Li, and W. Yu, NMR ev- idence of spinon localization in the kagome antiferro- magnet YCu 3(OH)6Br2[Brx(OH)1−x], Physical Review B 109, 104403 (2024)

  41. [48]

    B. S. Shivaram, J. Prestigiacomo, A. Xu, Z. Zeng, T. D. Ford, I. Kimchi, S. Li, and P. A. Lee, Non-analytic mag- netic response and intrinsic ferromagnetic clusters in a dirac spin liquid candidate (2024)

  42. [49]

    A. Xu, Q. Shen, B. Liu, Z. Zeng, L. Han, L. Yan, J. Luo, J. Yang, R. Zhou, and S. Li, Magnetic ground states in the kagome system YCu 3(OH)6[(ClxBr1−x)1−y(OH)y], Physical Review B 110, 085146 (2024)

  43. [50]

    T. H. Han, J. S. Helton, S. Chu, A. Prodi, D. K. Singh, C. Mazzoli, P. M¨ uller, D. G. Nocera, and Y. S. Lee, Syn- thesis and characterization of single crystals of the spin- 12kagome-lattice antiferromagnets Zn xCu4−x(OH)6Cl2, Physical Review B 83, 100402 (2011)

  44. [51]

    Zheng, T

    X. Zheng, T. Yamashita, M. Hagihala, M. Fujihala, and T. Kawae, Magnetic transitions in botallackite-structure 10 Cu2(OH)3Br and Cu 2(OH)3I, Physica B: Condensed Matter 404, 680 (2009)

  45. [52]

    G. M. Sheldrick, Crystal structure refinement withshelxl, Acta Crystallographica Section C Structural Chemistry 71, 3 (2015)

  46. [53]

    G. M. Sheldrick, Bruker axs area detector scaling and absorption for twinned crystals, University of G¨ ottingen, Germany (2012)

  47. [54]

    G. M. Sheldrick, Sadabs—bruker axs area detector scaling and absorption, version 2008/1, University of G¨ ottingen, Germany (2008)

  48. [55]

    F. Bert, S. Nakamae, F. Ladieu, D. L’Hˆ ote, P. Bonville, F. Duc, J.-C. Trombe, and P. Mendels, Low tempera- ture magnetization of the S=1/2 kagome antiferromagnet ZnCu3(OH)6Cl2, Physical Review B 76, 132411 (2007)

  49. [56]

    R. S. W. Braithwaite, K. Mereiter, W. H. Paar, and A. M. Clark, Herbertsmithite, Cu 3Zn(OH)6Cl2, a new species, and the definition of paratacamite, Mineralogical Maga- zine 68, 527 (2004)

  50. [58]

    Chatterjee, Frustrated magnetism on the anisotropic kagome lattice : a local probe study of Y-kapellasite com- pounds., Ph.D

    D. Chatterjee, Frustrated magnetism on the anisotropic kagome lattice : a local probe study of Y-kapellasite com- pounds., Ph.D. thesis, Universit´ e Paris-Saclay (2023)

  51. [59]

    E. Fogh, O. Mustonen, P. Babkevich, V. M. Katukuri, H. C. Walker, L. Mangin-Thro, M. Karppinen, S. Ward, B. Normand, and H. M. Rønnow, Randomness and frus- tration in a s=1/2 square-lattice heisenberg antiferro- magnet, Physical Review B 105, 184410 (2022)

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