Articles | Volume 18, issue 23
https://doi.org/10.5194/amt-18-7243-2025
© Author(s) 2025. This work is distributed under the Creative Commons Attribution 4.0 License.
The Ice Cloud Imager: retrieval of frozen water mass profiles
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- Final revised paper (published on 02 Dec 2025)
- Preprint (discussion started on 28 May 2025)
Interactive discussion
Status: closed
Comment types: AC – author | RC – referee | CC – community | EC – editor | CEC – chief editor
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RC1: 'Comment on egusphere-2025-2190', Anonymous Referee #1, 01 Jul 2025
- AC1: 'Reply on RC1', Eleanor May, 26 Sep 2025
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RC2: 'Comment on egusphere-2025-2190', Anonymous Referee #2, 09 Aug 2025
- AC2: 'Reply on RC2', Eleanor May, 26 Sep 2025
Peer review completion
AR – Author's response | RR – Referee report | ED – Editor decision | EF – Editorial file upload
AR by Eleanor May on behalf of the Authors (26 Sep 2025)
Author's response
Author's tracked changes
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ED: Referee Nomination & Report Request started (07 Oct 2025) by Luca Lelli
RR by Anonymous Referee #1 (20 Oct 2025)
RR by Anonymous Referee #2 (12 Nov 2025)
ED: Publish subject to technical corrections (12 Nov 2025) by Luca Lelli
AR by Eleanor May on behalf of the Authors (20 Nov 2025)
Author's response
Manuscript
General comments
The reviewed manuscript presents a study aimed at estimating the potential of the Ice Cloud Imager (ICI), a satellite instrument to be launched in 2026 as part of the EUMETSAT Polar System, to retrieve vertical profiles of ice water content (IWC) and mean mass diameter of ice particles. For this purpose, the authors propose using quantile regression neural networks trained on simulated ICI observations. They demonstrate that ICI's 13 channels spanning 183-664 GHz frequencies contain sufficient information about the IWC vertical distribution to reliably retrieve this quantity in the range of 3-14 km with an estimated vertical resolution of 2.5 km and IWC values varying from 0.01 to 1 g/m3. Above and below this layer, the retrieval errors become high. The authors compare their retrievals with existing DARDAR radar-lidar products and show statistical consistency with this product. This result suggests that ICI, once launched and operational, will be capable of complementing the existing ice cloud observations with broader spatial coverage.
The study is topical, the manuscript is well organized and well written, and I would not hesitate to recommend its publication in the journal provided that the minor issues listed below are addressed. This is the reason I've chosen "accepted subject to minor revisions".
Specific comments
In the Introduction, the authors provide the rationale for such a method and for retrieving the vertical profile of ice water content instead of estimating the ice water path in the column. One of the arguments they present is the radiative effects of cloud ice, and I agree with this in general. It is clear that the same mass of ice can be distributed within the cloud limits in a number of ways, and the radiative transfer and radiative effects for these distributions will not be the same. For example, the emission depends on temperature, and a cloud with top-to-bottom IWC(z) falloff will not be equivalent to a bottom-to-top IWC(z) falloff, despite the fact that their IWPs are the same. However, it has already been shown using the same DARDAR dataset and DISORT calculations that the absolute differences for short-wave and long-wave fluxes estimated with and without knowledge of IWC(z) shape do not exceed 2 W/m2 at the top of the atmosphere, 2.7 W/m2 at the surface, and 4 W/m2 in the atmosphere. If these results are cloud amount weighted, these values reduce to 0.5 W/m2, 0.5 W/m2, and 1 W/m2, respectively. From this point of view, it would be useful to provide an example of a real physical situation for which the error of using constant IWC instead of a real IWC(z) profile would lead to misinterpretation of a physical phenomenon or model validation.
Section 3.2. Retrieval model implementation
I am not an expert in neural network training, but my experience with forward and inverse problems tells me that adding noise to the simulated radiance increases the chances of retrieving an incorrect original profile, especially in the case of an ill-posed problem. Indeed, this is a typical self-consistency test in any method, for which the input data are passed through the forward simulator, then modified by realistic noise, and then passed through the retrieval procedure to compare with the reference data. However, I'm not sure that the training dataset should be modified by noise. It's true that the real data will be noisy, but the training process using noise-free data should yield similar weights to the neural network's nodes and paths as a noise-perturbed one, but this training will take less time/data and be more physical. Later on, its accuracy will be reduced by using noisy data, but the neural network itself will be "cleaner". Could you please comment on this? Will one still require 9.4 million cases to train the neural network (line 216), or can one achieve the same results using 10 times fewer profiles, but without noise?
Lines 199-200: Indeed, the retrieval of Dm and Zm does not make sense if ice water path equals zero, but this is somewhat evident. Could you please rephrase these sentences?
5.1. Retrieval Ice Water Content
In this section, the authors spend considerable time explaining the effects related to averaging kernels, but they do not mention them explicitly, despite the fact that they show them in Fig. 12 and Fig. 13. I would say that the text of this section could be made much more compact and understandable for the reader if the authors moved these figures here.
Fig. 3, 7, 9, 10: It would be interesting to see the differences between the reference and test panels either in absolute or relative values in a third (added) panel. I am somewhat concerned about the striping mentioned in this section. Wouldn't it be better to smooth/denoise the input data to avoid this effect? Perhaps one could run the retrieval twice – once for original profiles and once for smoother ones – and if the results differ strongly, then use the second solution.