Articles | Volume 18, issue 6
https://doi.org/10.5194/essd-18-4155-2026
© Author(s) 2026. This work is distributed under the Creative Commons Attribution 4.0 License.
PolyU2025 SLA: a global 0.25° × 0.25° monthly sea-level anomaly dataset (1993–2024) determined from satellite altimetry for sea-level and climate change research
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- Final revised paper (published on 18 Jun 2026)
- Preprint (discussion started on 13 Feb 2026)
Interactive discussion
Status: closed
Comment types: AC – author | RC – referee | CC – community | EC – editor | CEC – chief editor
| : Report abuse
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RC1: 'Comment on essd-2026-13', Anonymous Referee #1, 30 Mar 2026
- AC1: 'Reply on RC1', Jiajia Yuan, 22 Apr 2026
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RC2: 'Comment on essd-2026-13', Anonymous Referee #2, 07 May 2026
- AC2: 'Reply on RC2', Jiajia Yuan, 09 May 2026
Peer review completion
AR – Author's response | RR – Referee report | ED – Editor decision | EF – Editorial file upload
AR by Jiajia Yuan on behalf of the Authors (19 May 2026)
Author's response
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ED: Referee Nomination & Report Request started (20 May 2026) by François G. Schmitt
RR by Anonymous Referee #1 (30 May 2026)
ED: Publish subject to minor revisions (review by editor) (03 Jun 2026) by François G. Schmitt
AR by Jiajia Yuan on behalf of the Authors (04 Jun 2026)
Author's response
Author's tracked changes
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ED: Publish as is (08 Jun 2026) by François G. Schmitt
AR by Jiajia Yuan on behalf of the Authors (09 Jun 2026)
Manuscript
The paper describes a new sea-level dataset using observations from satellite altimetry, overall it is well written, and the quality meets the standards of ESSD. The sea-level community would applaud the release of this dataset, especially if it is updated routinely. Therefore, I would recommend it for publications.
Major comments:
Gridded sea level products, especially with global coverage, are essential for investigating sea level rise. The C3S product is a prominent dataset that is widely used by the community; the PolyU SLA data perform comparably to the C3S data, demonstrating its reliability, and potential applications. In particular, I believe that the PolyU data would contribute considerably to understanding the sea level rise along coast where the altimetry observations suffer from larger uncertainties; now we have more for further evaluations against tide gauges or other products.
Major suggestions:
Data processing: The mapping approach relies on the LSC method. Authors mentioned that the spatial distributions are important (lines 272-274). This raises a question from me, what if the distributions are uneven, how does it affect the spatial interpolation? More importantly, I concerned with the choice of parameters used in LSC, the relevant discussions on the effect of parameters on the final SLA are missing. Plus, authors claimed that the LSC is unbiased, what if the covariance matrix are not stable, do you consider regularizations? If so, I doubt the solutions are ‘unbiased’. Finally, I am also curious that how do authors implement the LSC, i.e., you estimate the covariance matrix globally, or regions by regions, the latter would require less computation resources but more time, although I am not sure how this affects the final solutions. So please provide more details on the mapping approach.
Comparison with C3S: Authors stated that the major (methodological) differences include the along-track data processing and crossover adjustments, and mapping approach. For instance, we can observe apparent differences from Figures 5 and 7, prominent regions include Kuroshio Current, Gulf Stream, and other dynamically active regions. But how much would two products differ over these regions, adding relevant time-series for comparison would help to understand.
Comparison with TG: authors compared their data to TG observations, instead of selecting the nearest grid point, they considered the grid point that shows the strongest correlation. This is a good choice. But how do authors define the search radius, it is ambiguous (line 445, is it 1 degree or a specific distance, e.g., 50 km). It is also ambiguous how authors compare SLA to TG in Figure 8. Do you remove the linear trends? If not, I would suggest authors compare them after removal of the trends, or better also remove seasonal changes. Please show us examples for both the highest variance reduction and the lowest (i.e., add time series for SLA and TG to figure 8).
Minor suggestions:
Line 22, what do you mean ‘a stable’ characterization?
Line 36, ‘sea level’ missing a hyphen, please use the consistent typing style;
Line 46, global or near-global coverage?
Line 55, what do you mean climate-scale? This term is cited multiple times, but I think it is ambiguous.
Line 90, with plans for continuous updates, you mean you are committed to updating?
Line 145, do authors consider removal of the TG associated with large trends? Because these TG stations may also reflect local changes that cannot be captured by SA. That’s why I recommend authors to remove the trends before comparison.
Line 158, what do you mean ‘SLA variable’
Line 164, why resampling reduces the measurement noise? In my experiences, use more data (especially their average) would reduce the noise.
Line 330, is there any evidence supporting the millimeter level uncertainty? How do you mean exactly, do the lone-term trends have a millimeter uncertainty?
Line 366, in studies ‘focusing’
Line 375, several studies have suggested that sea level trend estimates should consider color noise (e.g., Mu et al., 2025; https://doi.org/10.1029/2025GL117434). Mu et al. (2025) did consider a AR(1) model, but they used yearly data. The monthly data should consider AR(3) or AR(5). I don’t think this is a series issue, but authors should add more wordings, so readers can learn more.
Line 460, in figure 8, I would suggest authors to add several examples of time series for comparison.
Line 480, what is this ‘nested moving-average approach’, any terminology for this method.
Line 520, in figure 10, I would suggest authors to add histogram.
Line 580, in figure 12, it would be nice to show the average for those stations, may be along with their standard deviations.