REVIEW 4 major objections 5 minor 40 references
Probing scattering of Raman phonons on magnetic and electronic excitations in pyrochlores Nd$_2$Zr$_2$O$_7$ and Nd$_2$Ir$_2$O$_7$
T0 review · 4 major / 5 minor · reviewed 2026-08-10 · deepseek-v4-flash
Pith's one-line read Raman phonon widths in Nd2Zr2O7 and Nd2Ir2O7 reveal scattering channels beyond phonon-phonon: crystal fields in the zirconate, electrons in the iridate.
desk verdict Careful Raman study with a solid CEF doublet result, but the headline phonon–CEF scattering claim is under-supported by the data and the electron-phonon analysis has a fitting-consistency problem. read the letter →
The pith
A machine-rendered reading of the paper's core claim, the machinery that carries it, and where it could break.
The reading
What carries the argument
The quantitative backbone is the comparison of measured phonon linewidths with the Klemens model, gamma(T) = gamma0 + A(2 n_B(omega/2) + 1), which encodes phonon-phonon scattering through a Bose factor; deviations from it signal other scattering channels. For the iridate, the alternative model gamma(T) = gamma0 + F(n_F(omega_a) - n_F(omega_a + omega_ph)) describes phonon scattering on interband electronic excitations via Fermi occupation factors. The discrimination between the two materials rests on the insulator/semimetal contrast between Nd2Zr2O7 and Nd2Ir2O7, on Raman polarization selection rules that assign phonon symmetries, and on the D3d crystal-field level scheme of Nd3+ that locates the CEF excitations.
What would settle it
Measure the temperature-dependent Raman phonon linewidths of a nonmagnetic structural analog such as Y2Zr2O7 or Lu2Zr2O7 under identical conditions; if the same 100 K deviation appears, the anomaly is not caused by Nd3+ crystal-field depopulation. Alternatively, apply a magnetic field strong enough to shift or split the Nd3+ crystal-field levels and check whether the phonon anomaly follows the shift.
Extended reading notes
Core claim
The central claim is that in both compounds the temperature dependence of Raman-active phonons cannot be explained by phonon-phonon scattering alone. For Nd2Zr2O7, the phonon width follows the Klemens model overall but deviates upward around 100 K, and phonon frequencies stop hardening or soften below that temperature; the same temperature marks a Schottky-like feature in heat capacity assigned to depopulation of the first excited crystal-field level at 23.5 meV. The paper concludes that the lattice responds to that depopulation, providing an additional scattering channel for phonons. For Nd2Ir2O7, the T2g(1) and Eg phonons lose width much more rapidly on cooling than Klemens behavior allows, and the data are described by scattering on interband electronic transitions with Fermi factors; this is interpreted as electron-phonon scattering controlled by depopulation of electronic levels. The measurements also resolve in Nd2Zr2O7 a crystal-field doublet at 34.4 and 35.2 meV that neutron scattering saw as one broad band.
Load-bearing premise
The Nd2Zr2O7 conclusion assumes that the Klemens model, fitted to the same data, is the correct baseline for ordinary phonon-phonon scattering; the reported deviation near 100 K is small and no error bars are given, so anharmonicity, thermal expansion, or background artifacts could in principle absorb it.
Editorial extensions
If this is right
- Phonon linewidth measurements in rare-earth pyrochlores can serve as a local probe of crystal-field level depopulation, complementing heat capacity and neutron scattering.
- In pyrochlore iridates, the broadening of low-energy phonons at high temperature carries information about the population of electronic bands, not just anharmonicity.
- The absence in Nd-based pyrochlores of the Eg phonon splitting seen in Pr-based ones suggests that the lattice-magnetic coupling mechanism depends on the rare-earth ground-state symmetry, consistent with theory for non-Kramers systems.
- Resolving the Nd2Zr2O7 crystal-field doublet by Raman shows that optical spectroscopy can sharpen the CEF level scheme in these quantum spin-ice candidate materials.
Reading between the lines
- If phonon-CEF scattering is the cause, the anomaly temperature should track the CEF gap: replacing Nd with a rare earth of different first-excited-level energy would shift the deviation accordingly.
- A direct control experiment on a nonmagnetic structural analog, such as Y2Zr2O7 or Lu2Zr2O7, should show no 100 K phonon anomaly; its presence would refute the CEF-scattering assignment.
- The electron-phonon interpretation implies that the anomalous phonon widths in Nd2Ir2O7 should respond to doping or pressure that moves the Fermi level relative to the interband threshold.
- Extending the same analysis below the magnetic ordering temperature could connect the paramagnetic scattering channels identified here to the phonon anomalies already reported in the ordered state.
Signed reviews
Editorial analysis
A structured set of objections, weighed in public.
Referee Report
Summary. The manuscript reports temperature-dependent Raman scattering of zone-center phonons and crystal-field (CEF) excitations in the pyrochlores Nd2Zr2O7 and Nd2Ir2O7, measured between ~10–290 K for the zirconate and ~50–270 K for the iridate. For Nd2Zr2O7, the authors observe phonon frequencies that harden on cooling but flatten or soften below about 100 K, and phonon linewidths that deviate slightly from a Klemens anharmonic baseline around 100 K. They interpret this as an additional phonon scattering channel caused by depopulation of the first excited CEF level, supported by a correlation with a Schottky-like anomaly in heat capacity. For Nd2Ir2O7, two low-frequency phonons show linewidths that decrease faster than the Klemens prediction on cooling; the authors model this with an electron-phonon interband scattering term and conclude that these phonons are broadened by scattering from electronic interband transitions. The paper also resolves a CEF doublet near 34–35 meV in Nd2Zr2O7, which was previously unresolved in neutron scattering.
Significance. If the central claims hold, Raman phonon linewidths and frequencies in rare-earth pyrochlores become a direct probe of crystal-field depopulation and electronic interband excitations, which would be a useful addition to the spectroscopy of frustrated magnets and semimetals. The paper has clear strengths: it presents high-quality temperature-dependent Raman data over a wide range, explicitly compares an insulator and a semimetal with ostensibly identical phonon symmetries, resolves a predicted CEF doublet, and uses standard fitting procedures for phonon parameters. The comparison between the two compounds is informative, and the data on Nd2Ir2O7 in the paramagnetic state complement existing studies of the ordered state. However, the zirconate claim rests on a small deviation from a Klemens baseline fitted to the same data, with no reported uncertainties and no quantitative model for the proposed CEF-phonon scattering contribution; the iridate claim uses a per-phonon fitted interband energy and contains an internal sign inconsistency between the text and Table V. These issues currently limit the strength of the conclusions.
major comments (4)
- [III.A.1, Fig. 2 (right panel), Table IV] The central evidence for the Nd2Zr2O7 claim is a deviation of the phonon linewidth from a Klemens baseline around 100 K, yet no uncertainties are reported for the fitted linewidths or for the Klemens parameters A and gamma0 in Table IV. Because the baseline is fitted to the same data, the excess could be within scatter. Please provide error bars or confidence intervals for the fitted widths, show fit residuals, and test whether the deviation is statistically significant relative to alternative baselines such as higher-order anharmonicity or thermal-expansion corrections.
- [III.A.1, Figs. 1 and 2, and III.B] The CEF doublet at 34.4 and 35.2 meV sits immediately below the T2g(1) phonon at 37.9 meV and appears as a growing "wing" on cooling in the (x,y) channel. If these CEF peaks are not explicitly included in the Voigt fits used to extract phonon parameters, the fitted T2g(1) width can change as the CEF peaks sharpen, producing a spurious bump near 100 K. The manuscript does not state whether the CEF peaks were part of the fit model. Please report the full fitting model for each phonon and demonstrate that the 100-K anomaly in the linewidth is stable with respect to inclusion or exclusion of the CEF lines.
- [III.A.2, text before Table V, and Table V] The text defines the electron-phonon linewidth as Gamma_ph-el(T) = Gamma0 + F (n_F(hbar omega_a, T) - n_F(hbar omega_a + hbar omega_ph, T)), but Table V and the surrounding discussion use n_F(omega_a) + n_F(omega_a + omega). This is an internal inconsistency: the relative sign determines whether the scattering decreases or increases on cooling. Please correct this and clarify which form was actually fitted. In addition, omega_a is fitted independently for each phonon and is not compared with band-structure calculations or other measurements, so the agreement in Fig. 2 is partly a fit rather than a parameter-free prediction. Please provide uncertainties for omega_a and discuss how many free parameters are used for each temperature curve.
- [IV, Discussion of Nd2Zr2O7] The interpretation that the lattice reacts to CEF depopulation is based on a correlation with a broad Schottky-like heat capacity feature, but the paper never computes the expected temperature dependence of the phonon linewidth from a CEF-phonon coupling term. Without such a model, the mechanism is not demonstrated: the deviation from Klemens behavior could equally arise from thermal expansion, higher-order anharmonicity, or spectral contamination. Please add a quantitative estimate of the expected linewidth anomaly, or at least a falsifiable prediction of its size and temperature dependence, so that the proposed scattering channel can be distinguished from these alternatives.
minor comments (5)
- [Abstract and Introduction] There are several typos and grammatical issues: "possess" should be "possesses", "optimum" and "optimal" are used inconsistently, "parmagnetic" should be "paramagnetic", and "two orderes of magnitude" should be "two orders of magnitude".
- [Fig. 4 caption] The caption states the subtraction is chi''(T=14 K) - chi''(300 K) for Nd2Zr2O7, but Fig. 1 shows spectra down to 4 K; please clarify the exact temperatures used for the subtraction and whether the 14-K value is a typo.
- [II. Experimental, background subtraction] The background subtraction procedure for Nd2Ir2O7 is described in words but no example of the raw spectrum, the modelled background, or the subtracted spectrum is shown; a figure or supplementary material would help the reader judge the reliability of the weak phonon features.
- [III.A.1, P1 feature] The unidentified feature P1 at 472 cm^-1 appears in both scattering channels and is described as not assignable to phonons or CEF excitations, but its temperature dependence and possible influence on the phonon fits are not discussed; please address this explicitly.
- [III.A.1 and Discussion] The statement that phonon hardening on cooling follows from lattice contraction is cited to Refs. [31,32], but Ref. [32] is an Applied Physics Letters paper and does not appear to report thermal expansion for Nd2Zr2O7; please verify the citation for the thermal-contraction data.
Circularity Check
No significant circularity: the paper's claims rest on fits used as descriptions and on external heat-capacity, neutron, and prior Raman correlations, not on equations that reduce to their own inputs.
full rationale
The central Nd2Zr2O7 phonon-CEF claim is not circular: the Klemens model parameters in Table IV are fitted to the same linewidth data and used as a baseline, so the reported deviation near 100 K is a residual of that fit rather than an independently predicted excess. That is a model-comparison/statistical limitation, not a derivation in which the conclusion is an input. The attribution to CEF depopulation is anchored externally by the heat-capacity Schottky anomaly in Refs. [31,34] and by neutron-scattering CEF levels, so the claim does not reduce by construction to the phonon fit. For Nd2Ir2O7, the electron-phonon model in Table V fits F, gamma0, and omega_a to the same width data, and omega_a is not independently verified against band structure; this makes the interpretation underdetermined, but it is a fitting/identification issue rather than a circular step, since the paper does not present the fitted curve as an independent prediction of a separately measured quantity. The self-citations [20,29] are used for phonon assignment and for prior observation of electron-phonon broadening in Pr2Ir2O7, with independent support also cited [33]; no uniqueness theorem or ansatz is imported solely through self-citation. No equation in the paper defines a target quantity in terms of itself, and no fitted parameter is renamed as a prediction of the same datum. The manuscript is therefore self-contained with respect to circularity, though several interpretation and uncertainty concerns would belong in a correctness or statistics review rather than a circularity analysis.
Assumptions & free parameters
free parameters (9)
- Klemens A and gamma0 for T2g(1) phonon, Nd2Zr2O7 =
A=0.6 meV, gamma0=1.7 meV
- Klemens A and gamma0 for Eg phonon, Nd2Zr2O7 =
A=0.8 meV, gamma0=1.3 meV
- Klemens A and gamma0 for T2g(2) phonon, Nd2Zr2O7 =
A=0.6 meV, gamma0=1.0 meV
- Klemens A and gamma0 for A1g phonon, Nd2Zr2O7 =
A=1.1 meV, gamma0=0.4 meV
- Klemens A and gamma0 for T2g(3) phonon, Nd2Zr2O7 =
A=0.8 meV, gamma0=1.0 meV
- Electron-phonon F, gamma0, omega_a for T2g(1) phonon, Nd2Ir2O7 =
F=4.7 meV, gamma0=0.3 meV, omega_a=18.8 meV
- Electron-phonon F, gamma0, omega_a for Eg phonon, Nd2Ir2O7 =
F=9.2 meV, gamma0=1.5 meV, omega_a=27.8 meV
- Electron-phonon F, gamma0, omega_a for T2g(2) phonon, Nd2Ir2O7 =
F=4.2 meV, gamma0=1.6 meV, omega_a=39.2 meV
- Electron-phonon F, gamma0, omega_a for A1g phonon, Nd2Ir2O7 =
F=4.3 meV, gamma0=0.8 meV, omega_a=30.6 meV
assumptions (6)
- domain assumption Phonon mode assignments for Nd2Zr2O7 and Nd2Ir2O7 are transferred from DFT calculations for Pr2Zr2O7 and Pr2Ir2O7 (Refs. 20, 29).
- domain assumption The Klemens model gamma(T)=gamma0+A(2n_B(omega/2)+1) is the correct baseline for phonon-phonon scattering in these materials.
- domain assumption The electron-phonon scattering model uses a single interband energy omega_a per phonon with Fermi functions, and omega_a is fitted.
- domain assumption The crystal-field level scheme of Nd3+ in D3d symmetry from point-charge calculations and neutron scattering (Refs. 30, 31) is correct.
- domain assumption The artifact background in Nd2Ir2O7 spectra is temperature-independent Gaussians plus a temperature-dependent linear term, separable from Voigt phonon lineshapes.
- domain assumption Voigt profiles with the Gaussian width fixed at 1.5 cm^-1 correctly represent the spectrometer resolution and phonon lineshapes.
invented entities (1)
-
None
Cite this review
Pith. "Pith review of Probing scattering of Raman phonons on magnetic and electronic excitations in pyrochlores Nd$_2$Zr$_2$O$_7$ and Nd$_2$Ir$_2$O$_7$." pith.science (2026). https://pith.science/paper/PSIFOAIH
@misc{pith2026250113326,
author = {Pith},
title = {Pith review of: Probing scattering of Raman phonons on magnetic and electronic excitations in pyrochlores Nd$_2$Zr$_2$O$_7$ and Nd$_2$Ir$_2$O$_7$},
year = {2026},
howpublished = {\url{https://pith.science/paper/PSIFOAIH}},
note = {Machine review of arXiv:2501.13326}
}
abstract
Magnetic rare earth atoms on pyrochlore lattice can produce such exotic magnetic states as spin ice and quantum spin ice. These states are a result of the frustration in the pyrochlore lattice, as well as crystal field degrees of freedom of rare earth atoms, and their interactions with the lattice. Raman scattering spectroscopy, which possess high spectral resolution and can easily access broad energy and temperature ranges, is an optimum tool to study these excitations and their interactions. In this work we follow Raman scattering of zone center phonons and crystal field excitations of Nd$^{3+}$ in Nd$_2$Zr$_2$O$_7$ and Nd$_2$Ir$_2$O$_7$ in the temperature range where these materials are paramagnetic. A comparison between an insulating Nd$_2$Zr$_2$O$_7$ and semimetallic Nd$_2$Ir$_2$O$_7$ materials allow us to distinguish between scattering of phonons on other phonons, crystal field excitations, and electrons, highlighting interactions between these degrees of freedom.
Figures
Reference graph
Works this paper leans on
-
[1]
Phonons of Nd 2Zr2O7 Temperature dependent Raman phonon spectra of Nd2Zr2O7 in ( x, x) and ( x, y) scattering channels are TABLE III. Phonon frequencies of Nd 2Zr2O7 and Nd 2Ir2O7 with the assignment based on the polarization dependence and DFT calculations for Pr 2Zr2O7 and Pr 2Ir2O7 presented in [29] Nd2Zr2O7(meV) Nd2Ir2O7(meV) Symmetry 37.9 37.1 T(1) 2...
-
[2]
Phonons of Nd 2Ir2O7 Fig. 3 shows temperature dependent Raman spectra of Nd2Ir2O7 in 35-70 meV spectral range in ( x, x+ y) scat- tering channel in the paramagnetic state from room tem- perature down to 50K. Since the structure of Nd 2Ir2O7 is very close to that of Nd 2Zr2O7 we expect phonons of the same symmetries and similar energies, despite the overal...
-
[3]
J. S. Gardner, M. J. P. Gingras, and J. E. Greedan, Rev. Mod. Phys. 82, 53 (2010)
2010
-
[4]
M. J. Gingras and P. A. McClarty, Reports on Progress in Physics 77, 056501 (2014)
work page 2014
-
[5]
J. G. Rau and M. J. Gingras, Annual Review of Con- densed Matter Physics 10, 357 (2019)
work page 2019
-
[6]
Gaudet, E
J. Gaudet, E. M. Smith, J. Dudemaine, J. Beare, C. R. C. Buhariwalla, N. P. Butch, M. B. Stone, A. I. Kolesnikov, G. Xu, D. R. Yahne, K. A. Ross, C. A. Marjerrison, J. D. Garrett, G. M. Luke, A. D. Bianchi, and B. D. Gaulin, Phys. Rev. Lett. 122, 187201 (2019)
2019
-
[7]
B. Gao, T. Chen, D. W. Tam, C.-L. Huang, K. Sasmal, D. T. Adroja, F. Ye, H. Cao, G. Sala, M. B. Stone, et al., Nature Physics 15, 1052 (2019)
2019
-
[8]
E. M. Smith, O. Benton, D. R. Yahne, B. Placke, R. Sch¨ afer, J. Gaudet, J. Dudemaine, A. Fitterman, J. Beare, A. R. Wildes, S. Bhattacharya, T. DeLazzer, C. R. C. Buhariwalla, N. P. Butch, R. Movshovich, J. D. Garrett, C. A. Marjerrison, J. P. Clancy, E. Kermarrec, G. M. Luke, A. D. Bianchi, K. A. Ross, and B. D. Gaulin, Phys. Rev. X 12, 021015 (2022)
2022
Show all 40 references
-
[9]
Bhardwaj, S
A. Bhardwaj, S. Zhang, H. Yan, R. Moessner, A. H. Nev- idomskyy, and H. J. Changlani, npj Quantum Materials 7, 51 (2022)
2022
-
[10]
L´ eger, E
M. L´ eger, E. Lhotel, M. Ciomaga Hatnean, J. Ollivier, A. R. Wildes, S. Raymond, E. Ressouche, G. Balakrish- nan, and S. Petit, Phys. Rev. Lett. 126, 247201 (2021)
2021
-
[11]
J. Xu, O. Benton, A. Islam, T. Guidi, G. Ehlers, and B. Lake, Physical Review Letters 124, 097203 (2020)
2020
-
[12]
Witczak-Krempa and Y
W. Witczak-Krempa and Y. B. Kim, Phys. Rev. B 85, 045124 (2012)
2012
-
[13]
Matsuhira, M
K. Matsuhira, M. Wakeshima, Y. Hinatsu, and S. Tak- agi, Journal of the Physical Society of Japan 80, 094701 (2011)
2011
-
[14]
K. Ueda, J. Fujioka, Y. Takahashi, T. Suzuki, S. Ishiwata, Y. Taguchi, and Y. Tokura, Phys. Rev. Lett.109, 136402 (2012)
2012
-
[15]
X. Wan, A. M. Turner, A. Vishwanath, and S. Y. Savrasov, Physical Review B 83, 205101 (2011)
2011
-
[16]
Witczak-Krempa, G
W. Witczak-Krempa, G. Chen, Y. B. Kim, and L. Ba- lents, Annual Review of Condensed Matter Physics 5, 57 (2014)
2014
-
[17]
Savary and L
L. Savary and L. Balents, Reports on Progress in Physics 80, 016502 (2016)
2016
-
[18]
Nikoli´ c, Y
P. Nikoli´ c, Y. Xu, T. Ohtsuki, D. C. Elbert, S. Nakatsuji, and N. Drichko, Phys. Rev. B 110, 035148 (2024)
2024
-
[19]
M. J. Pearce, K. G¨ otze, A. Szab´ o, T. Sikkenk, M. R. Lees, A. Boothroyd, D. Prabhakaran, C. Castelnovo, and P. Goddard, Nature Communications 13, 444 (2022)
2022
-
[20]
Y. Xu, Y. Yang, J. Teyssier, T. Ohtsuki, Y. Qiu, S. Nakatsuji, D. van der Marel, N. B. Perkins, and N. Drichko, arXiv preprint arXiv:2302.00579 (2023)
2023 arXiv
-
[21]
N. Tang, Y. Gritsenko, K. Kimura, S. Bhattacharjee, A. Sakai, M. Fu, H. Takeda, H. Man, K. Sugawara, Y. Matsumoto, et al., Nature Physics 19, 92 (2023)
2023
-
[22]
Y. Xu, H. Man, N. Tang, S. Baidya, H. Zhang, S. Nakat- suji, D. Vanderbilt, and N. Drichko, Phys. Rev. B 104, 075125 (2021)
2021
-
[23]
Gaudet, A
J. Gaudet, A. M. Hallas, C. R. C. Buhariwalla, G. Sala, M. B. Stone, M. Tachibana, K. Baroudi, R. J. Cava, and B. D. Gaulin, Phys. Rev. B 98, 014419 (2018)
2018
-
[24]
Thalmeier and P
P. Thalmeier and P. Fulde, Physical Review Letters 49, 1588 (1982)
1982
-
[25]
C. H. Sohn, C. H. Kim, L. J. Sandilands, N. T. M. Hien, S. Y. Kim, H. J. Park, K. W. Kim, S. Moon, J. Ya- maura, Z. Hiroi, et al., Physical Review Letters 118, 117201 (2017)
2017
-
[26]
J. Son, B. C. Park, C. H. Kim, H. Cho, S. Y. Kim, L. J. Sandilands, C. Sohn, J.-G. Park, S. J. Moon, and T. W. Noh, npj Quantum materials 4, 17 (2019)
2019
-
[27]
A. Seth, S. Bhattacharjee, and R. Moessner, Phys. Rev. B 106, 054507 (2022)
2022
-
[28]
J. N. Millican, R. T. Macaluso, S. Nakatsuji, Y. Machida, Y. Maeno, and J. Y. Chan, Materials research bulletin 42, 928 (2007)
2007
-
[29]
Zoghlin, J
E. Zoghlin, J. Schmehr, C. Holgate, R. Dally, Y. Liu, G. Laurita, and S. D. Wilson, Phys. Rev. Mater. 5, 084403 (2021)
2021
-
[30]
Cardona and G
M. Cardona and G. G¨ untherodt, Light Scattering in Solids VII: Crystal-Field and Magnetic Excitations , Vol. 75 (Springer, 2000)
2000
-
[31]
Y. Xu, H. Man, N. Tang, T. Ohtsuki, S. Baidya, S. Nakat- suji, D. Vanderbilt, and N. Drichko, Phys. Rev. B 105, 075137 (2022)
2022
-
[32]
Watahiki, K
M. Watahiki, K. Tomiyasu, K. Matsuhira, K. Iwasa, M. Yokoyama, S. Takagi, M. Wakeshima, and Y. Hinatsu, in Journal of Physics: Conference Series, Vol. 320 (IOP Publishing, 2011) p. 012080
2011
-
[33]
J. Xu, V. K. Anand, A. K. Bera, M. Frontzek, D. L. Abernathy, N. Casati, K. Siemensmeyer, and B. Lake, Phys. Rev. B 92, 224430 (2015)
2015
-
[34]
Y. Kim, X. Chen, Z. Wang, J. Shi, I. Miotkowski, Y. Chen, P. Sharma, A. Lima Sharma, M. Hekmaty, Z. Jiang, et al., Applied Physics Letters 100, 071907 (2012)
2012
-
[35]
G. B. Osterhoudt, Y. Wang, C. A. Garcia, V. M. Plisson, J. Gooth, C. Felser, P. Narang, and K. S. Burch, Physical Review X 11, 011017 (2021)
2021
-
[36]
Hatnean Ciomaga, M
M. Hatnean Ciomaga, M. R. Lees, O. A. Petrenko, D. S. Keeble, G. Balakrishnan, M. J. Gutmann, V. V. Klekovk- ina, and B. Z. Malkin, Phys. Rev. B 91, 174416 (2015)
2015
-
[37]
K. Ueda, R. Kaneko, A. Subedi, M. Minola, B. J. Kim, J. Fujioka, Y. Tokura, and B. Keimer, Phys. Rev. B100, 115157 (2019)
2019
-
[38]
Rosalin, P
M. Rosalin, P. Telang, S. Singh, D. V. S. Muthu, and A. K. Sood, Phys. Rev. B 108, 195144 (2023)
2023
-
[39]
Rosalin, P
M. Rosalin, P. Telang, S. Singh, D. Muthu, and A. Sood, Physical Review B 109, 184434 (2024)
2024
-
[40]
J.-J. Wen, S. M. Koohpayeh, K. A. Ross, B. A. Trump, T. M. McQueen, K. Kimura, S. Nakatsuji, Y. Qiu, D. M. Pajerowski, J. R. D. Copley, and C. L. Broholm, Phys. Rev. Lett. 118, 107206 (2017)
2017
Reviewed August 10, 2026 · model on record in the stance chip above.
Discussion (0). Continue with ORCID to comment.