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REVIEW 4 major objections 6 minor 55 references

Deep Potential-Driven Molecular Dynamics of CO Ice Analogues: Investigating Desorption Following Vibrational Excitation

T0 review · 4 major / 6 minor · reviewed 2026-08-07 · deepseek-v4-flash

Pith's one-line read A deep learning potential trained on ab initio data reproduces the desorption of CO from an ice aggregate and, with 11,000 trajectories, exposes a nearly linear rotational-translational energy coupling.

desk verdict Solid, reusable MLP study with a clever excited-molecule trick; the validation gap and yield mismatch matter, but the paper deserves review. read the letter →

arxiv 2506.10882 v1 pith:U5A3XNIP submitted 2025-06-12 physics.chem-ph

classification physics.chem-ph
keywords machinelearningpotentialCOicephotodesorptionvibrationalrelaxationdesorptiondynamicsinterstellaricesdeeptranslational-rotationalcoupling
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

The paper claims that a machine-learned interatomic potential, trained on data from 100 ab initio molecular dynamics trajectories, can reproduce the full desorption of a carbon monoxide molecule from an aggregate of 50 CO molecules after vibrational excitation to $v=40$, matching prior theory and experiment. The key trick is to give the two atoms of the vibrationally excited CO their own dedicated neural networks, separate from the 49 ground-state molecules, so that the potential can represent the strongly anharmonic high-energy stretch without destabilizing the dynamics. With this potential the authors run 11,000 independent trajectories, more than 100 times the previous ab initio sample, and obtain smooth translational and rotational energy distributions of the desorbed molecules. The finer statistics reveal that both the most probable and the maximum rotational quantum number, $J_{\mathrm{peak}}$ and $J_{\mathrm{max}}$, rise nearly linearly with translational energy, evidence of coupled translational–rotational energy flow during desorption. If the claim holds, it makes systematically sampled simulations of interstellar ice photodesorption affordable.

What carries the argument

The central object is the machine-learned interatomic potential used to run the production dynamics. It is an atom-centered high-dimensional neural network potential in which the total energy is the sum of atomic energy contributions, each computed by a descriptor and a fitting network; the paper's innovation is to give the two atoms of the vibrationally excited CO molecule separate networks, X1 and X2, so that the strongly anharmonic potential-energy region of the stretched bond is fitted independently of the ground-state molecules. This separation is what allows the potential to stay accurate up to the $v=40$ energy (8.26 eV) for the hot molecule while the surrounding molecules are described by the standard carbon and oxygen networks. The potential reproduces the DFT dimer dissociation curve up to 8.26 eV for X1–X2 and up to about 6.5 eV for the ordinary CO networks, and the production trajectories are started from the same kind of thermalized aggregate ensemble and integrated with the same 0.1 fs time step as the prior AIMD study, making the statistical comparison direct.

What would settle it

Run a set of new AIMD trajectories from the same 11,000 initial conditions (or from a large random subset) and compare the desorption yield, desorption times, and the $J_{\mathrm{peak}}$ versus translational-energy trend with the MLP predictions; a statistically significant disagreement in any of these observables would falsify the claim that the potential generalizes. In addition, one could compute DFT forces directly for configurations sampled from the MLP trajectories in the late desorption phase, where the escaping molecule is far from the aggregate, and look for systematic force errors that would bias the desorption outcome.

Watch

Extended reading notes

Core claim

On its own terms, the paper establishes that a neural network potential of the atom-centered type can describe, at near-DFT accuracy, the relaxation and desorption dynamics that follow depositing 8.26 eV of vibrational energy into one CO molecule inside a 50-molecule CO ice aggregate. The authors train the potential on configurations sampled from 100 DFT-based AIMD trajectories, and they assign separate neural networks, labelled X1 and X2, to the carbon and oxygen atoms of the excited molecule so that the short, strongly anharmonic C–O bond of the hot molecule is not handled by the same parameters as the bonds of the cold surroundings. In 11,000 microcanonical trajectories started from a 15 K thermal ensemble, 77% of excitations lead to desorption, close to the 88% found in AIMD, with an average desorption time of about 2 ps and no desorption before 600 fs. The desorbed CO is predominantly $v=0$ (about 5% in $v=1$), and the translational distribution peaks near 25 meV and falls to zero above about 800 meV, reproducing the experimental time-of-flight data. With the improved sampling, rotational distributions can be resolved in narrow translational windows, and they show $J_{\mathrm{peak}}$ increasing from 4 to 8 and $J_{\mathrm{max}}$ from 25 to 44 as the translational energy interval moves from 0–50 meV to 150–200 meV; the paper interprets this near-linear rise as continuous, coupled rotational–translational energy redistribution during desorption.

Load-bearing premise

The neural network potential, trained on configurations sampled from 100 AIMD trajectories of the same desorption process, generalizes accurately to the full ensemble of 11,000 independent initial conditions, including the regions where the excited molecule and the desorbing molecule move far from the aggregate.

Editorial extensions

If this is right

  • The roughly 1500-fold lower cost per energy-and-force evaluation makes statistically converged trajectory ensembles for desorption studies feasible, something AIMD cannot deliver.
  • The method can be transferred to other localized excitations in condensed-phase molecular systems, as the X1/X2 separation is general.
  • The resolved rotational distributions provide a quantitative map of how vibrational relaxation energy is partitioned into translation and rotation of the desorbing molecule.
  • The near-linear $J_{\mathrm{peak}}$ and $J_{\mathrm{max}}$ versus translational energy relationship offers a testable signature of the indirect desorption mechanism in future experiments.

Reading between the lines

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

  • If the potential generalizes beyond the $v=40$ pathway it was trained on, the same architecture could scan other initial vibrational levels, ice temperatures, and aggregate sizes at essentially no additional ab initio cost; the paper does not demonstrate this.
  • The linear rotational-translational correlation found for CO may be a generic property of collision-mediated desorption from weakly bound molecular ices; testing on N2, O2, or CO2 ices would indicate whether the mechanism is universal.
  • The X1/X2 separation is effectively a 'tagged molecule' trick; it could be reused to follow energy flow out of any selected excited species in a multichromophore system, not just CO.
  • The 77% versus 88% desorption yield difference may be within statistical scatter, but it could also mark a small bias in the potential's rare-event regions; an independent MLP retrained from different random weights, or more AIMD trajectories, would settle this.
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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

4 major / 6 minor

Summary. The paper presents a deep learning-based machine learning potential (MLP) for solid CO, constructed with DeePMD-kit, in which the vibrationally excited CO molecule is treated by two distinct atom types (X1 and X2). The MLP is trained on approximately 18,000 configurations drawn from 100 AIMD trajectories of vibrational relaxation from v=40 in a 50-molecule CO aggregate. Validation shows low energy RMSE (0.075 eV) and moderate force RMSE for the X1/X2 atoms, plus good agreement with a DFT dissociation curve. The authors then run 11,000 LAMMPS MD trajectories with the MLP, reporting a 77% desorption yield (compared to 88% in the prior AIMD study), smooth translational and rotational energy distributions that agree with experimental data, and a new result: a near-linear increase of J_peak and J_max with translational energy. The paper claims the MLP accurately describes the desorption process and provides a significant improvement in statistical sampling over AIMD.

Significance. If the validation concerns are resolved, this work offers a valuable methodological contribution: the selective X1/X2 treatment of a highly excited molecule is a promising strategy for extending MLPs to non-equilibrium, strongly anharmonic dynamics in condensed phases. The 11,000-trajectory ensemble provides a substantial gain in statistical power, enabling distribution comparisons with experiment that were previously impractical with AIMD. The agreement of the MLP rotational and translational distributions with experimental data is encouraging and supports the underlying desorption mechanism. However, the central claim of accuracy is currently weakened by the in-sample validation and by an unexplained 11 percentage-point discrepancy in the desorption yield relative to AIMD. The new linear-correlation finding also rests on only four points without statistical treatment for J_max. These issues need to be addressed before the results can be considered fully supported.

major comments (4)
  1. [III.B first paragraph] The MLP desorption yield (77%) differs from the AIMD yield (88%) by 11 percentage points. With 100 AIMD trajectories, the standard error of the AIMD yield is about 3.3% (sqrt(0.88*0.12/100)), and with 11,000 MLP trajectories the MLP yield has a standard error below 0.5%, so the difference is roughly 3 standard deviations. The text describes this as 'close' but provides no statistical comparison or discussion. Because the desorption yield is a primary observable of the process, this discrepancy may indicate a systematic bias in the MLP, a difference in initial-condition sampling, or a real physical difference. Please either add confidence intervals and a formal comparison, or run AIMD on a subset of the same initial conditions used in the MLP trajectories to discriminate between these possibilities.
  2. [III.A and II.A] All validation checks—energy parity (Fig. 2), force parity (Figs. 3-5), and the dissociation curve (Fig. 6)—are performed on configurations drawn from the same 100 AIMD trajectories that supplied the training set. The 11,000 production trajectories start from a new thermalization ensemble and evolve over 5 ps, generating configurations (including desorbed molecules far from the aggregate) that are not part of the validation set. The paper does not demonstrate that the MLP remains accurate on these out-of-training configurations. Please validate the MLP on a hold-out set of AIMD trajectories not used in training, or re-evaluate a sample of MLP-generated configurations with DFT and compare energies and forces, or at minimum discuss the in-sample nature of the validation and its implications for the reported uncertainties on desorption yields and energy distributions.
  3. [III.C, Figure 10] The claim that J_peak and J_max increase 'nearly linearly' with translational energy is based on only four data points for each quantity. J_max is defined by a 3%-of-maximum threshold that is sensitive to sampling noise, yet no uncertainty is given for J_max; the error bars shown for J_peak are not tied to a regression. Without a linear fit with confidence intervals, or bootstrap estimates for J_max, the linear trend is not quantitatively supported. Please provide uncertainties for J_max and perform a proper regression (including R² and parameter uncertainties), or soften the claim to a qualitative observation.
  4. [III.A, Figures 3-4] The X1/X2 force RMSE values (0.186 and 0.154 eV/Å) are roughly four times larger than the C/O values (0.045 and 0.038 eV/Å). The authors argue that this is acceptable because the absolute forces on X1/X2 are larger, but the excited molecule drives the entire energy-transfer process, so a systematic force error on these atoms could directly bias the desorption yield and the final energy distributions. The paper does not quantify how these force errors propagate into the observables. Please add a sensitivity test—for example, running a few MLP trajectories with a different MLP seed, or comparing a handful of MLP trajectories against AIMD from the same initial conditions—to estimate the impact of X1/X2 force errors on the reported results.
minor comments (6)
  1. [Throughout] There are several typographical errors: 'pannel' should be 'panel' in the captions of Figs. 8, 9, and 10; 'corelation' should be 'correlation' in Section III.A; 'mentionned' should be 'mentioned' in Section II.A; and 'the later' should be 'the latter' in the same section.
  2. [II.A] The dataset sampling intervals overlap: the first interval is 'until t=500 fs', the second is 'between 100 fs and 2500 fs', and the third is 'above 2500 fs'. Clarify the boundary times (e.g., whether 100 fs and 2500 fs belong to two intervals) to avoid ambiguity.
  3. [Figure 2] The colorbar label 'Absolute Error (eV)' appears truncated in the displayed figure; please check that all axis and colorbar labels are fully visible.
  4. [III.C, Figure 8 caption] The phrase 'High values distributions are computed for translational energies lower than 200 meV' is unclear; please rephrase to specify the energy window used for the high-translational-energy panel.
  5. [II.B] The procedure for setting the internal momentum to v=40 is not described in detail (e.g., whether the bond length and velocities are set deterministically or sampled from a distribution). Please specify the exact method for reproducibility.
  6. [Data availability] The paper does not state whether the trained MLP weights or the trajectory data will be made available. If the journal's policy requires data/code availability, please add a statement.

Circularity Check

2 steps flagged · score 4.0 of 10

MLP is validated largely against the same AIMD trajectories used to train it; the 77% vs 88% desorption-yield comparison is a self-consistency check, though the Jpeak/Jmax trend emerges from dynamics and retains partial independent content.

  1. fitted input called prediction [Section II.A (Neural network potential energy surface) and Section III.B (Molecular Dynamics Simulations)]
    "The dataset employed for training and validating the MLP was derived and expanded from previous research 25. ... a total of 100 trajectories, among which desorption was observed in 88 % of the cases. ... Among these 11,000 trajectories, 77 % resulted in the desorption of CO molecule(s). This result is close to that predicted by our previous AIMD calculations25 (88 %) , demonstrating that the new MLP provides an accurate and reliable representation of the system’s multidimensional potential energy landscape."

    The 88% desorption yield is measured on the same 100 AIMD trajectories whose configurations (18,000 sampled) form the training set. The MLP is a fit to those data; the 11,000-trajectory MD then samples the fitted potential, so the resulting 77% yield and the translational/rotational distributions are reproductions of the training distribution, not predictions of a disjoint process. The held-out 20% test set is drawn from the same trajectories, so no out-of-process validation exists. The agreement is a consistency check, not confirmation.

  2. self citation load bearing [Abstract and Section IV (Conclusion)]
    "In particular, the MLP is capable of accurately describing the desorption process of a single CO molecule within an aggregate of 50 CO molecules, in excellent agreement with both previous theoretical predictions and experimental measurements. ... The MLP MD simulations accurately reproduced the high desorption yield of CO molecules, in excellent agreement with previous AIMD predictions."

    The 'previous theoretical predictions' are refs. 25 and 26, both from the same laboratory group (Del Fré, Bertin, Fillion, Rivero Santamaría, Monnerville). Ref. 25 is the source of the training AIMD data; ref. 26 is the companion experimental/theoretical paper. Invoking agreement with these as evidence of accuracy is load-bearing self-citation: the previous theoretical predictions are the very simulations used to generate the training set. The experimental data provide an external anchor, but the theoretical part of the validation is self-referential.

full rationale

The paper's load-bearing validation of the MLP rests on agreement with prior AIMD simulations by the same group (ref. 25) whose configurations formed the training set. This is a genuine in-sample/reproduction issue: the 'prediction' of 77% desorption yield among 11,000 MLP trajectories is compared to 88% from the training-source AIMD, and the distributions in Figs. 7-8 are compared to the same reference. No independent process-level test is provided (e.g., different aggregate sizes, temperatures, excitation levels, or trajectories held out at the process level). However, the MLP is a full-dimensional PES fit to DFT energies and forces; the final desorption yield and energy distributions are not direct fit parameters, so the agreement is not forced by construction. The experimental data (even with overlapping authors) provide an external anchor, and the Jpeak/Jmax trend in Fig. 10 is a refined emergent quantity not present in the training labels. Therefore partial circularity: the central accuracy claim is substantially supported by agreement with its own training source, but independent content remains. Score 4.

Assumptions & free parameters 5 free parameters · 6 assumptions · 1 invented entities

The central claim depends on the accuracy of a MLP that is itself a fit to DFT data from the same authors' prior simulations. The analysis also depends on several hand-chosen thresholds and bin widths. The invented X1/X2 labels are a modeling device, not a new physical entity.

free parameters (5)
  • MLP neural network weights = not listed (tens of thousands of weights)
    Fitted to 18,000 DFT configurations from AIMD trajectories; this is the central data fit that defines the potential energy surface.
  • desorption distance criterion = 3 Å
    Molecule considered desorbed when its center of mass exceeds the aggregate surface by 3 Å; chosen by hand and affects the desorption yield.
  • Jmax tail definition threshold = 3% of KDE maximum
    The highest populated J is defined as where the KDE density falls to 3% of its peak; this ad hoc choice affects the reported Jmax values.
  • translational energy bin widths = 50 meV
    Rotational distributions are presented in 0-50, 50-100, 100-150, 150-200 meV bins; these bins determine the four points used for the linear trend claim.
  • training set sampling frequencies = 1 per 100 fs (0-500 fs), 1 per 10 fs (100-2500 fs), 1 per 100 fs (>2500 fs)
    Hand-chosen sampling densities for reducing the AIMD dataset; this reflects the authors' judgment about which regions matter.
assumptions (6)
  • domain assumption PBE-D3(BJ) DFT provides an accurate potential energy surface for CO aggregates
    All training data come from this level of theory; no benchmark against higher-level methods is provided.
  • domain assumption The prior AIMD dataset (100 trajectories) is representative of the desorption dynamics
    The MLP is trained on this dataset and validated against it, so it cannot fix systematic errors in the AIMD sampling.
  • ad hoc to paper Labeling the excited molecule with new atom types X1/X2 does not change the physics
    The distinction is a computational device; the model must still represent the same CO molecule with the same PES, which is only approximately enforced by training.
  • domain assumption A molecule is desorbed when its distance to the aggregate surface exceeds 3 Å
    This operational criterion may misclassify molecules that are still bound or that return to the cluster within 5 ps.
  • standard math Semiclassical rovibrational energy assignment is valid for CO under these conditions
    The Billing method is used without checking its accuracy for highly excited, strongly interacting molecules.
  • domain assumption Vibrational excitation at v=40 reproduces the final step of the experimentally observed DIET process
    This equivalence comes from prior work (refs 25, 26); the present paper does not test other excitation levels.
invented entities (1)
  • X1 and X2 atom types
    purpose: Distinct neural network parameters for the carbon and oxygen atoms of the vibrationally excited CO molecule
    These are computational labels without physical existence; their sole support is the in-paper comparison to DFT energies and forces, and the dissociation curve.

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Cite this review

Pith. "Pith review of Deep Potential-Driven Molecular Dynamics of CO Ice Analogues: Investigating Desorption Following Vibrational Excitation." pith.science (2026). https://pith.science/paper/U5A3XNIP

@misc{pith2026250610882,
  author       = {Pith},
  title        = {Pith review of: Deep Potential-Driven Molecular Dynamics of CO Ice Analogues: Investigating Desorption Following Vibrational Excitation},
  year         = {2026},
  howpublished = {\url{https://pith.science/paper/U5A3XNIP}},
  note         = {Machine review of arXiv:2506.10882}
}
read the original abstract

We present a new deep learning-based machine learning potential (MLP) for molecular dynamics simulations of solid carbon monoxide (CO), capable of accurately describing CO vibrations both in the fundamental state and in highly excited vibrational states, up to approximately v = 40. The MLP is based on the combination of high-dimensional neural network atomic potentials using the DeePMD-kit package, trained on prior ab initio molecular dynamics (AIMD) data, with selective treatment of the excited molecule allowing us to capture complex energy redistribution dynamics in condensed-phase environments. In particular, the MLP is capable of accurately describing the desorption process of a single CO molecule within an aggregate of 50 CO molecules, in excellent agreement with both previous theoretical predictions and experimental measurements. The MLP provides a much finer description of the translational and rotational energy distributions, capturing their character with high fidelity and allowing a more detailed comparison with experimental results. Furthermore, the analysis of the rotational energy, resolved over specific translational energies, revealed new insights into the coupling between translational and rotational degrees of freedom during the photodesorption process. This novel approach opens new perspectives for extensive statistical studies on desorption energies and detailed investigations of surface molecule excitations and the exploration of larger-scale models incorporating periodic boundary conditions to simulate more realistic CO aggregates.

Figures

Figures reproduced from arXiv: 2506.10882 by the authors.

Figure 1
Figure 1. FIG. 1. Representation of one CO aggregate. The core region, rep [PITH_FULL_IMAGE:figures/full_fig_p003_1.png] view at source ↗
Figure 2
Figure 2. FIG. 2. Parity plot of the total energy values (top panel) and the [PITH_FULL_IMAGE:figures/full_fig_p004_2.png] view at source ↗
Figure 3
Figure 3. FIG. 3. Parity plot of the absolute value of the forces obtained by the MLP prediction of the DFT set for each X [PITH_FULL_IMAGE:figures/full_fig_p005_3.png] view at source ↗
Figures from the paper (6 more)
Figure 4
Figure 4. Figure 4: FIG. 4. Distribution of the absolute error of the forces obtained by the MLP prediction of the DFT set for each atom involved. The bin size [PITH_FULL_IMAGE:figures/full_fig_p006_4.png]
Figure 5
Figure 5. Figure 5: FIG. 5. Heatmap representing the relative force error and the angle between DFT and MLP predicted force vector. The highest density is [PITH_FULL_IMAGE:figures/full_fig_p007_5.png]
Figure 6
Figure 6. Figure 6: FIG. 6. Comparison of the dimer dissociation computed at the DFT [PITH_FULL_IMAGE:figures/full_fig_p008_6.png]
Figure 7
Figure 7. Figure 7: FIG. 7. Translational energy distributions computed using MLP [PITH_FULL_IMAGE:figures/full_fig_p008_7.png]
Figure 9
Figure 9. Figure 9: FIG. 9. Theoretical rotational MLP energy distributions (blue) compared to experimental data [PITH_FULL_IMAGE:figures/full_fig_p009_9.png]
Figure 10
Figure 10. Figure 10: FIG. 10. Evolution of the most probable [PITH_FULL_IMAGE:figures/full_fig_p010_10.png]

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