REVIEW 4 major objections 6 minor 1 cited by
Elimination of substrate-induced FMR linewidth broadening in the epitaxial system YIG-GGG by microstructuring
T0 review · 4 major / 6 minor · reviewed 2026-08-09 · deepseek-v4-flash
Pith's one-line read By patterning the YIG film into a small square or stripe, the paper removes the GGG substrate's inhomogeneous stray field from FMR linewidth measurements, and reports a non-Gilbert linewidth peak near 18 GHz below 10 K.
desk verdict A clean demonstration that microstructuring YIG into the homogeneous GGG stray-field region removes asymmetric FMR broadening, plus an intriguing but unproven non-Gilbert linewidth claim that needs an independent extraction check. 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 load-bearing experimental device is the set of four sample geometries: the plain 4 x 4 mm film, a 0.5 x 4 mm stripe parallel to $B_0$, the same stripe orthogonal to $B_0$, and a 0.5 x 0.5 mm square. Because the GGG stray field is strongest and most nonuniform near the edges of the substrate, the first two geometries expose the YIG to the inhomogeneous field while the last two place the probed YIG only in the homogeneous central region; comparing the four isolates the stray-field contribution. The associated analysis machinery is the split-Lorentzian lineshape, which fits the left and right sides of the asymmetric FMR peak separately, together with a cubic spline background subtraction and an ellipticity correction converting the frequency linewidth into $\Delta B$. This combination is what lets the paper extract a linewidth from asymmetric spectra and then compare geometries.
What would settle it
Remove the GGG substrate from a microstructured YIG sample, or transfer the YIG onto a nonmagnetic substrate, and repeat the 2 to 10 K FMR sweep up to 40 GHz; if the linewidth no longer peaks near 18 GHz and then decreases with frequency, the claimed non-Gilbert behavior depends on the substrate after all or is an artifact of the split-Lorentzian fit rather than an intrinsic YIG property.
Extended reading notes
Core claim
The paper's central claim is that the cryogenic FMR linewidth broadening in YIG-GGG is dominated by the spatially inhomogeneous magnetic stray field of the GGG substrate, and that this parasitic contribution can be eliminated by microstructuring the YIG film into a 0.5 mm square or a 0.5 x 4 mm stripe oriented so the measured YIG sits only in the homogeneous central region of the substrate field. In the plane film and in the stripe parallel to the bias field, the FMR peak broadens asymmetrically toward lower frequencies at 2 K; in the orthogonal stripe and the square, the peak is symmetric. Fitting the spectra with a split-Lorentzian model, the authors extract the magnetic linewidth $\Delta B$ versus the FMR frequency $f_{\mathrm{FMR}}$ for all geometries and find that below 10 K the linewidth increases nonlinearly with frequency up to about 18 GHz and then decreases, a non-Gilbert trend that persists when the inhomogeneous stray field is removed and therefore is not caused by the stray field inhomogeneity.
Load-bearing premise
The split-Lorentzian fitting model faithfully extracts the physical FMR linewidth from the asymmetric absorption spectra, so the non-monotonic frequency dependence below 10 K is real damping behavior rather than an artifact of the fit; the paper does not validate the model against an independent measurement or provide uncertainty estimates.
Editorial extensions
If this is right
- YIG-GGG devices intended for millikelvin operation should pattern the YIG into islands smaller than the homogeneous region of the GGG stray field, avoiding the edge-dominated broadening without changing the magnetic material.
- Reported cryogenic linewidths from unpatterned YIG-GGG samples include a substrate-geometry-dependent contribution, so future measurements should specify the lateral position and orientation of the film relative to the substrate edges.
- The persistent non-monotonic linewidth below 10 K, with a maximum near 18 GHz, implies that the Gilbert model is incomplete for YIG-GGG at low temperatures and high fields; a quantitative damping parameter must account for this frequency dependence.
- The reference-subtraction and split-Lorentzian extraction procedure can be applied to other thin-film magnetic systems on paramagnetic substrates to separate substrate artifacts from intrinsic damping.
Reading between the lines
- A natural extension is to the propagating-spin-wave regime: the same edge-dominated stray field that broadens FMR should suppress spin-wave transmission at millikelvin temperatures, and microstructuring may offer a path to low-loss magnon conduits.
- The occurrence of the linewidth maximum near 18 GHz suggests a resonant or crossover mechanism tied to the GGG magnetization rather than a simple relaxation; a test would vary the GGG composition, thickness, or field orientation and track whether the peak frequency shifts.
- Because the split-Lorentzian model is the sole extractor of the reported linewidths, an independent cross-check, such as a different fitting form or a direct time-domain damping measurement, would be needed to confirm that the decrease above 18 GHz is physical and not a fitting artifact.
- If the non-Gilbert behavior survives such a check, cryogenic YIG damping would not be capturable by a single Gilbert alpha, which would matter for the design of magnon-based quantum memories.
Editorial analysis
A structured set of objections, weighed in public.
Referee Report
Summary. The paper reports temperature-dependent ferromagnetic resonance measurements on 150 nm-thick YIG films grown on GGG, comparing four geometries: a 4x4 mm plane film, a 4x0.5 mm stripe parallel to the bias field, the same stripe orthogonal to the bias field, and a 0.5x0.5 mm square. The central claim is that microstructuring the YIG film so that the probed region lies in the homogeneous part of the GGG substrate stray field eliminates the asymmetric FMR linewidth broadening observed at cryogenic temperatures. A second, broader claim is that below 10 K the extracted linewidth Delta-B shows non-Gilbert behavior: it increases nonlinearly to a maximum near 18 GHz and then decreases with increasing frequency, independent of the inhomogeneous GGG stray field. The authors support the first claim with spectra at 293 K and 2 K together with FEMME simulations of the GGG stray field, and support the second claim with Delta-B versus frequency curves extracted using a split-Lorentzian fitting model introduced in Section II.
Significance. If the geometry result holds, the paper provides a practical and simple route to suppress substrate-induced FMR broadening in YIG-GGG, which is directly relevant to cryogenic magnonic and hybrid quantum devices. The same-wafer control, the four-configuration comparison, and the FEMME simulation support are genuine strengths, and the reported elimination of asymmetric broadening is visually clear and internally consistent. The broader non-Gilbert claim below 10 K, however, rests entirely on linewidth values extracted with an unvalidated fitting model and on model-dependent conversion corrections, with no uncertainty estimates. Because this claim is presented in the abstract and conclusion as a main result, the paper's overall significance is contingent on whether the linewidth extraction and conversion survive scrutiny. The paper is honest in stating that the physical mechanisms are not yet clear, but that admission does not replace the need for quantitative error analysis.
major comments (4)
- [Section III, Fig. 2] The non-Gilbert claim below 10 K — a nonlinear increase in ΔB to a maximum near 18 GHz and then a decrease with frequency — rests entirely on ΔB values obtained from the split-Lorentzian fit. No confidence intervals, fit residuals, or repeatability estimates are reported for any extracted linewidth. Because the 2–10 K regime is also where the GGG background is strongest, the reader cannot distinguish a physical linewidth drop from an extraction artifact. Please provide uncertainty estimates for every ΔB point and validate the split-Lorentzian extraction against at least one independent analysis, for example a direct fit to the raw absorption with a different lineshape or a comparison with a standard Lorentzian fit in the symmetric geometries.
- [Section II, Methodology] The conversion from the measured frequency linewidth Δf to the magnetic linewidth ΔB depends on the temperature-dependent saturation magnetization of YIG and on the antiparallel GGG stray-field correction, both supplied as model inputs without stated uncertainties. These corrections are largest at low temperature and high field, precisely the regime in which the claimed decrease of ΔB above 18 GHz appears. Please provide a sensitivity analysis showing how uncertainties in M_s(T) and in the GGG stray-field magnitude propagate into ΔB(f); if the non-monotonic behavior survives all plausible variations, the claim would be substantially strengthened.
- [Section III, Figs. 2(a)–(d)] The linewidth data contain unquantified oscillations that the paper attributes to thickness inhomogeneities and strain effects, but no supporting evidence is provided for that attribution. The 'steady decrease' above 18 GHz is claimed against this oscillating background, so an apparent drop could partly be scatter. Please quantify the scatter, for example through standard deviations of repeated measurements or a smoothness metric, and show that the decrease after the maximum exceeds this scatter at each temperature.
- [Abstract and Section IV] The statement that the non-Gilbert behavior is 'independent of the inhomogeneous GGG stray field' is strictly supported by the geometry comparison, but the stronger conclusion in Section IV that 'the physical reason behind the non-linear nature is not related to the substrate-induced magnetic field' goes beyond the data. The microstructured samples remain on the full GGG substrate and still experience the homogeneous part of the stray field and other substrate-induced damping contributions. Please rephrase the conclusion to the supported statement or provide an additional control, such as YIG transferred to a nonmagnetic substrate, to separate homogeneous GGG effects from intrinsic YIG behavior.
minor comments (6)
- [Section II, first paragraph] The text contains typographical spacing issues, for example 'B0 up to 1 .3 T' and 'V oronov' in the author list; please correct these throughout.
- [Figure 1 caption] The colored boxes in panels (e)–(f) and the curve colors in panels (g)–(j) are described in the text but not identified in the caption; please add a legend or explicit color key.
- [Figure 3] The frequency intervals 5–10, 10–15, 15–20, and 30–35 GHz are mentioned in the text but not indicated in the figure; consider adding vertical guides or a table with band edges to improve readability.
- [Reference [19]] Reference [19] lists 'P.C.S.' as an author, which appears to be an incomplete or incorrect set of initials; please check and correct the citation.
- [Introduction, first paragraph] The sentence beginning 'Continuous advances in nanofabrication technology... focused attention' has a subject–verb agreement problem; please revise for clarity.
- [Figure 1(g)–(j) caption] The list of observed FMR frequencies is useful but would be more informative with measurement uncertainties, especially because the central claim involves differences in linewidth rather than in resonance position.
Circularity Check
No significant circularity: the paper's central claims are empirical geometry comparisons, and its self-citations are not load-bearing.
full rationale
The experimental claims do not reduce to their own inputs. The central demonstration—that microstructuring the YIG film to a 0.5 x 0.5 mm square or a 0.5 x 4 mm stripe keeps the measured region in the homogeneous part of the GGG stray field and removes the asymmetric FMR broadening—is supported by direct comparison of absorption spectra in four measurement configurations (Fig. 1) and by FEMME simulations of the substrate stray field; neither comparison is constructed from the linewidth values being reported. The non-Gilbert behavior below 10 K is an interpretation of extracted ΔB(f) values, and while those values depend on the split-Lorentzian fitting model [30] and on the Δf-to-ΔB conversion with temperature-dependent YIG magnetization and GGG stray-field corrections, the model does not by construction impose the observed non-monotonic frequency dependence; independent fits of the same spectra could refute or confirm it. The paper cites prior work by the same group ([28], [30]) for the GGG stray-field characterization, the split-Lorentzian line shape, and the previously reported linewidth oscillations, but these citations supply independent experimental data (VSM magnetization, earlier FMR measurements) rather than a uniqueness theorem or a definition that makes the present conclusion true by construction. The paper also explicitly flags the missing mechanism ('physical mechanisms of the experimentally observed linewidth behavior are not yet clear' and 'requires further theoretical considerations'), which is a limitation, not a circular justification. Therefore no circular step is identified; the main risk is model dependence and soundness of the linewidth extraction, which is a correctness concern rather than circular reasoning.
Assumptions & free parameters
assumptions (4)
- domain assumption The ferromagnetic resonance linewidth is expected to increase linearly with frequency according to the Gilbert model at all temperatures; deviations from this linearity are interpreted as non-Gilbert behavior.
- domain assumption The GGG substrate produces a temperature- and field-dependent stray field whose spatial inhomogeneity near the sample edges is the sole cause of the observed asymmetric FMR broadening.
- ad hoc to paper A split-Lorentzian line shape with a one-dimensional cubic spline background adequately represents the FMR absorption spectra, allowing a meaningful linewidth to be extracted even from asymmetric peaks.
- domain assumption The FMR signal measured from the whole film is a superposition of local resonances weighted by the local stray field, so placing the sample in the homogeneous stray-field region removes the asymmetric component.
Cite this review
Pith. "Pith review of Elimination of substrate-induced FMR linewidth broadening in the epitaxial system YIG-GGG by microstructuring." pith.science (2026). https://pith.science/paper/BYKEDQBG
@misc{pith2026250202978,
author = {Pith},
title = {Pith review of: Elimination of substrate-induced FMR linewidth broadening in the epitaxial system YIG-GGG by microstructuring},
year = {2026},
howpublished = {\url{https://pith.science/paper/BYKEDQBG}},
note = {Machine review of arXiv:2502.02978}
}
read the original abstract
Modern quantum technologies and hybrid quantum systems offer the opportunity to utilize magnons on the level of single excitations. Long lifetimes, low decoherence rates, and a strong coupling rate to other subsystems propose the ferrimagnet yttrium iron garnet (YIG), grown on a gadolinium gallium garnet (GGG) substrate, as a suitable platform to host magnonic quantum states. However, the magnetic damping at cryogenic temperatures significantly increases due to the paramagnetic character and the highly inhomogeneous stray field of GGG, as recent experiments and simulations pointed out. Here, we report on temperature dependent ferromagnetic resonance (FMR) spectroscopy studies in YIG-GGG thin-films with different sample geometries. We experimentally demonstrate how to eliminate the asymmetric stray field-induced linewidth broadening via microstructuring of the YIG film. Additionally, our experiments reveal evidence of a non-Gilbert like behavior of the linewidth at cryogenic temperatures, independent of the inhomogeneous GGG stray field.
Figures
Forward citations
Cited by 1 Pith paper
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Coherent coupling between YBCO superconducting resonators and sub-micrometer-thick YIG films
A 104-nm-thick YIG film coherently couples to a YBCO superconducting resonator with collective coupling g/2π ≈ 230 MHz, and the temperature dependence is reproduced by a two-fluid model based on YBCO's penetration depth.
Reference graph
Works this paper leans on
-
[1]
A. V . Chumak et al., Advances in magnetics roadmap on spin-wave computing, IEEE Trans. Magn. 58, 0800172 (2022)
work page 2022
-
[2]
G. Finocchio et al. , Roadmap for unconventional computing with nanotechnology, Nano Futures 8, 012001 (2024)
work page 2024
-
[3]
Barman et al., The 2021 magnonics roadmap, J
A. Barman et al., The 2021 magnonics roadmap, J. Phys.: Condens.Matter 33, 413001 (2021)
work page 2021
- [4]
-
[5]
A. Mahmoud, F. Ciubotaru, F. Vanderveken, A. V . Chumak, S. Hamdioui, C. Adelmann, and S. Cotofana, Introduction to spin wave computing, J. Appl. Phys. 128, 161101 (2020)
work page 2020
- [6]
-
[7]
Realization of inverse-design magnonic logic gates
N. Zenbaa, F. Majcen, C. Abert, F. Bruckner, N. Mauser, T. Schrefl, , Q. Wang, D. Suess, and A. V . Chumak, Realization of inverse-design magnonic logic gates, arXiv (2024), arXiv:2411.17546
work page Pith review arXiv 2024
-
[8]
Q. Wang, R. Verba, B. Heinz, M. Schneider, O. Wojewoda, K. Davídková, K. Levchenko, C. Dubs, N. J. Mauser, M. Urbánek, P. Pirro, and A. V . Chumak, Deeply nonlinear excitation of self-normalized short spin waves, Sci. Adv 9, eadg4609 (2023)
work page 2023
Show all 34 references
-
[9]
Heinz, T
B. Heinz, T. Brächer, M. Schneider, Q. Wang, B. Lägel, A. M. Friedel, D. Breitbach, S. Steinert, T. Meyer, M. Kewenig, C. Dubs, P. Pirro, and A. V . Chumak, Propagation of spin-wave packets in individual nanosized yttrium iron garnet magnonic conduits, Nano Lett. 20, 4220 (2020)
2020
-
[10]
Levchenko, K. O., K. Davidkova, J. Mikkelsen, and A. V . Chumak, Review on spin-wave rf applications, arXiv (2024), arXiv:2411.19212
2024 arXiv
-
[11]
Q. Wang, R. Verba, K. Davídková, B. Heinz, S. Tian, Y . Rao, M. Guo, X. Guo, C. Dubs, P. Pirro, and A. V . Chumak, All-magnonic repeater based on bistability, Nat. Commun.15, 7577 (2024). 8
2024
-
[12]
Heussner, G
F. Heussner, G. Talmelli, M. Geilen, B. Heinz, T. Brächer, T. Meyer, F. Ciubotaru, C. Adelmann, K. Yamamoto, A. A. Serga, B. Hillebrands, and P. Pirro, Experimental realization of a passive gigahertz frequency-division demultiplexer for magnonic logic networks, Phys. Status So...
2020
-
[13]
V ogt, F
K. V ogt, F. Y . Fradin, J. E. Pearson, T. Sebastian, S. D. Bader, B. Hillebrands, A. Hoffmann, and H. Schultheiss, Realization of a spin-wave multiplexer, Nat. Commun. 5, 3727 (2014)
2014
-
[14]
Zhang, A review of common materials for hybrid quantum magnonics, Materials Today Electronics 5, 100044 (2023)
X. Zhang, A review of common materials for hybrid quantum magnonics, Materials Today Electronics 5, 100044 (2023)
2023
-
[15]
Jiang, J
Z. Jiang, J. Lim, Y . Li, W. Pfaff, T. H. Lo, J. Qian, A. Schleife, J. M. Zuo, V . Novosad, and A. Hoffmann, Integrating magnons for quantum information, Appl. Phys. Lett. 123, 130501 (2023)
2023
-
[16]
Y . Li, W. Zhang, V . Tyberkevych, W. K. Kwok, A. Hoffmann, and V . Novosad, Hybrid magnonics: Physics, circuits, and applications for coherent information processing, J. Appl. Phys.128, 130902 (2020)
2020
-
[17]
Lachance-Quirion, Y
D. Lachance-Quirion, Y . Tabuchi, A. Gloppe, K. Usami, and Y . Nakamura, Hybrid quantum systems based on magnonics, Appl. Phys. Express 12, 070101 (2019)
2019
-
[18]
A. A. Serga, A. V . Chumak, and B. Hillebrands, Yig magnonics, J. Phys. D: Appl. Phys. 43, 264002 (2010)
2010
-
[19]
LeCraw, E
R. LeCraw, E. Spencer, and P. C.S., Ferromagnetic resonance line width in yttrium iron garnet single crystals, Phys. Rev. 10, 1311 (1958)
1958
-
[20]
Cherepanov, I
V . Cherepanov, I. Kolokolov, and V . L’vov, The saga of yig: Spectra, thermodynamics, interaction and relaxation of magnons in a complex magnet, Physics Reports 229, 81 (1993)
1993
-
[21]
Adam, Analog signal processing with microwave magnetics, Proc
J. Adam, Analog signal processing with microwave magnetics, Proc. IEEE 76, 159 (1988)
1988
-
[22]
Glass, Ferrite films for microwave and millimeter-wave devices, Proc
H. Glass, Ferrite films for microwave and millimeter-wave devices, Proc. IEEE 76, 151 (1988)
1988
-
[23]
Ishak, Magnetostatic wave technology: a review, Proc
W. Ishak, Magnetostatic wave technology: a review, Proc. IEEE 76, 171 (1988)
1988
-
[24]
Morgenthaler, An overview of electromagnetic and spin angular momentum mechanical waves in ferrite media, Proc
F. Morgenthaler, An overview of electromagnetic and spin angular momentum mechanical waves in ferrite media, Proc. IEEE 76, 138 (1988)
1988
-
[25]
Rodrigue, A generation of microwave ferrite devices, Proc
G. Rodrigue, A generation of microwave ferrite devices, Proc. IEEE 76, 121 (1988)
1988
-
[26]
Y . Cao, P. Yan, H. Huebl, S. T. Goennenwein, and G. E. Bauer, Exchange magnon-polaritons in microwave cavities, Phys. Rev. B: Condens. Matter Mater. Phys.91, 094423 (2015)
2015
-
[27]
C. Dubs, O. Surzhenko, R. Linke, A. Danilewsky, U. Brückner, and D. Jan, Sub-micrometer yttrium iron garnet lpe films with low ferromagnetic resonance losses, J. Phys. D: Appl. Phys. 50, 204005 (2017)
2017
-
[28]
R. O. Serha, A. A. V oronov, D. Schmoll, R. Verba, K. O. Levchenko, S. Koraltan, K. Davídková, B. Budinská, Q. Wang, O. V . Dobrovolskiy, M. Urbánek, M. Lindner, T. Reimann, C. Dubs, C. Gonzalez-Ballestero, C. Abert, D. Suess, D. A. Bozhko, S. Knauer, and A. V . Chumak, Magnet...
2024
-
[29]
Kosen, A
S. Kosen, A. F. V . Loo, D. A. Bozhko, L. Mihalceanu, and A. D. Karenowska, Microwave magnon damping in yig films at millikelvin temperatures, APL Mater. 7, 101120 (2019)
2019
-
[30]
R. O. Serha, A. A. V oronov, D. Schmoll, R. Klingbeil, S. Knauer, S. Koraltan, E. Pribytova, M. Lindner, T. Reimann, C. Dubs, C. Abert, R. Verba, M. Urbánek, D. Suess, and A. V . Chumak, Damping enhancement in yig at millikelvin temperatures due to ggg substrate, arXiv (2024),...
2024 arXiv
-
[31]
Schmoll, A
D. Schmoll, A. A. V oronov, R. O. Serha, D. Slobodianiuk, K. O. Levchenko, C. Abert, S. Knauer, D. Suess, R. Verba, and A. V . Chumak, Wavenumber-dependent magnetic losses in yig-ggg heterostructures at millikelvin temperatures, arXiv (2024), arXiv:2411.13414
2024 arXiv
-
[32]
Knauer, K
S. Knauer, K. Davídková, D. Schmoll, R. O. Serha, A. V oronov, Q. Wang, R. Verba, O. V . Dobrovolskiy, M. Lindner, T. Reimann, C. Dubs, M. Urbánek, and A. V . Chumak, Propagating spin-wave spectroscopy in a liquid-phase epitaxial nanometer-thick yig film at millikelvin tempera...
2023
-
[33]
Herrera-Gomez, D
A. Herrera-Gomez, D. M. Guzman-Bucio, A. J. Carmona-Carmona, O. Cortazar-Martinez, M. Mayorga-Garay, D. Cabrera-German, C. A. Ospina-Ocampo, B. V . Crist, and J. Raboño-Borbolla, Double lorentzian lineshape for asymmetric peaks in photoelectron spectroscopy, J. Vac. Sci. Techn...
2023
-
[34]
S. S. Kalarickal, P. Krivosik, M. Wu, C. E. Patton, M. L. Schneider, P. Kabos, T. J. Silva, and J. P. Nibarger, Ferromagnetic resonance linewidth in metallic thin films: Comparison of measurement methods, J. Appl. Phys. 99, 093909 (2006). 10
2006
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