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Degradation mode estimation using reconstructed open circuit voltage curves from multi-year home storage field data

T0 review · 3 major / 6 minor · reviewed 2026-08-12 · deepseek-v4-flash

Pith's one-line read A method reconstructs quasi-open-circuit voltage curves from home storage field data and uses them to estimate degradation modes, finding loss of lithium inventory dominant in the evaluated systems.

desk verdict Genuinely new field-data qOCV reconstruction and ICA/DVA degradation-mode analysis, but the LLI-dominant headline lacks an independent SOC anchor and should be treated as qualitative until validated. read the letter →

arxiv 2411.08025 v1 pith:4AT33ABD submitted 2024-11-12 eess.SY cond-mat.mtrl-scics.SY

classification eess.SYcond-mat.mtrl-scics.SY
keywords fieldlithiumdatadegradationhomemethodstoragevoltage
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

Batteries in home solar storage systems slowly lose capacity as they age. Engineers usually measure a battery's open circuit voltage, the voltage with no current flowing, in a laboratory to see what is wearing out inside. This paper shows how to reconstruct that voltage curve from ordinary operation data collected over years in real homes, using quiet overnight periods when the battery is supplying power at low, steady current. The reconstructed curve is then compared year to year to track changes in the battery's internal chemistry.

The authors applied established diagnostic methods, incremental capacity analysis and differential voltage analysis, to these reconstructed curves. These methods turn small bends in the voltage curve into peaks that can be linked to specific aging processes. They found that the main aging process in the home storage systems they studied is loss of lithium inventory, meaning the battery loses usable lithium ions and therefore holds less charge. Some systems also showed possible loss of active material in one electrode, but the evidence was less clear.

The method is not perfect. It depends on the battery's state of charge estimate from an earlier study by the same group, and the authors had to shift some curve segments horizontally to correct for errors. For lithium iron phosphate batteries, which have a very flat voltage curve, the results were too uncertain to draw strong conclusions. The authors say field capacity tests support their reconstruction, but they also argue their reconstructed curves are more reliable than those tests.

Extended reading notes

Core claim

The abstract states: "We show that low-dynamic operational phases, such as the overnight household supply with electricity, are suitable for recreating quasi OCV curves" and "The dominant degradation mode observed for the home storage systems under evaluation is the loss of lithium inventory." If correct, the paper demonstrates that OCV curves can be reconstructed continuously from multi-year field operation data and that established ICA/DVA feature tracking can identify LLI as the main aging mode in real home storage systems.

Load-bearing premise

The reconstructed qOCV curves inherit SOC estimates from Figgener et al. [1], and when SOC errors appear, the authors shift entire partial curves horizontally to their mean (Section 2.2.3). The method assumes these SOC estimates are accurate enough, and that the alignment correction restores the true SOC axis without distorting the OCV shape. If the SOC error is larger or more systematic than the mean alignment can absorb, the resulting qOCV, IC, and DV curves would be shifted and the FOI-DM correlations would be unreliable.

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Editorial analysis

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Desk editor's note, referee report, and a circularity audit.

Referee Report

3 major / 6 minor

Summary. The paper presents a method for reconstructing quasi-open-circuit-voltage (qOCV) curves from multi-year operational field data of 21 home storage systems. Low-dynamic discharge phases (e.g., overnight household supply) are filtered, corrected for ohmic drops using a DCR look-up table, and combined into annual qOCV curves. Incremental capacity analysis (ICA) and differential voltage analysis (DVA) are applied, with literature-derived features of interest (FOIs) tracked over time and correlated with state-of-health (SOH) estimates from the authors' prior work. The central claim is that loss of lithium inventory (LLI) is the dominant degradation mode for LMO/NMC and NMC systems, with LFP less conclusive. The method is validated against field capacity tests from the same prior dataset.

Significance. If the central claim holds, the paper would demonstrate a valuable capability: continuous electrochemical diagnostics of home storage batteries from ordinary operational data, without laboratory OCV measurements. The dataset is substantial (106 system-years, 14 billion datapoints) and publicly available, and the method is presented with enough detail to be reproduced. The use of ICA/DVA with literature-based FOI tracking is well motivated, and the multi-chemistry application (LMO/NMC, NMC, LFP) adds breadth. However, the conclusion that LLI dominates is not supported by an independent ground truth: the SOC axis of every reconstructed qOCV curve is inherited from the same prior capacity-estimation pipeline that is later used for validation, and the horizontal alignment step cannot correct a systematic SOC bias common to all phases. The paper's own LFP section concedes that SOC inaccuracies limit the analysis for at least one chemistry. These issues do not invalidate the method but require additional validation or sensitivity analysis before the degradation-mode conclusion can be considered robust.

major comments (3)
  1. [Section 3.3] The reconstructed qOCV curves' SOC axis is taken entirely from the capacity/SOC estimates of Figgener et al. [1], and the alignment step in Section 2.2.3 shifts each partial curve horizontally to the mean of all phases in a period. This mean-shift cannot remove a systematic SOC error that is common to all phases in a period, such as a bias in the estimated capacity fade that grows with age. Because ICA and DVA features are computed along this SOC axis, a proportional error in the estimated capacity would shift IC peak positions and change peak intensities in ways that mimic the classic LLI signatures described in [37]. The paper reports in Section 3.2 and Figure 9 that LFP systems indeed suffer from SOC inaccuracies, confirming that this mechanism is real in the data. The authors should provide a sensitivity analysis—for example, artificially scaling or shifting the SOC axis by plausible error bounds and showing how the FOI trends and the LLI conclusion change—or anchor the SOC axis to an independent measurement on at least a subset of systems.
  2. [Section 3.3] The validation in Section 3.3 uses field capacity tests from [1,2], which are the same underlying measurements and the same prior estimation pipeline that supplies the SOC axis for the reconstructed qOCV curves. The statement that the qOCV curve 'is considered more reliable' than the field capacity tests further emphasizes that the validation is not independent. Since the degradation-mode inference is built on correlations between FOI shifts and the SOH estimates from [1], any systematic error in those SOH estimates propagates directly into both the qOCV shape and the correlation analysis. To break this circularity, the authors should compare at least one reconstructed qOCV curve to a laboratory-measured OCV curve from the same cell type, or generate synthetic field-like data with known degradation modes and verify that the FOI-DM correlations recover the true modes.
  3. [Section 3.1] The attribution of FOI trends to specific degradation modes is qualitative and non-unique. For example, FOI 2's intensity decline is stated to be 'attributable mainly to LLI, but could also include LAMNE and LAMPE,' and FOI 4's decrease is said to indicate LAMNE/LAMPE but is also correlated with SOH. The conclusion that LLI is dominant is supported by multiple FOIs, but the paper never quantifies the relative contributions of LLI, LAMNE, and LAMPE. The correlation coefficients in Table 1 show that FOI shifts correlate with SOH, but correlation does not identify the degradation mode, and the p-values are reported without multiple-comparison correction. The authors should either apply a quantitative degradation-mode decomposition (e.g., fitting half-cell OCP-based models as in [8]) or explicitly state that the LLI-dominant conclusion is a hypothesis consistent with the FOI trends rather than a quantified result.
minor comments (6)
  1. [Section 2.2.2] The dynamics filter threshold is given as '10 % of the C-rate'; please clarify how the C-rate is defined for each system, since the systems have different power and energy ratings and the C-rate may vary over time.
  2. [Section 2.2.3] In the sentence 'Sometimes, SOC errors occur, leading to a horizontal deferral of single identified phases,' the word 'deferral' should likely be 'offset' or 'shift'.
  3. [Figure 5] The normalization of FOI values in Figure 5d (intensity normalized by highest peak, position by voltage range, distance by SOC range) is described only in the caption; please define these normalizations in the main text of Section 3.1 so that the reported slopes in percent per year are unambiguous.
  4. [Table 1] The p-values are reported only as '< 0.05' or '0.85'; please report exact values or at least a meaningful precision, and consider whether a multiple-comparison correction across the ten FOI/SOH correlations is appropriate.
  5. [Abstract] The abstract emphasizes 'eight years' of field data, but the method produces yearly qOCV curves and the analysis in Section 3.1 shows a seven-year span for the exemplary SmallLMO system; please clarify how many systems reach the full eight years and whether 'year one' refers to the first full year of operation.
  6. [Section 3.1] The abbreviations EOC and EOD are used without definition; please define them at first use (end-of-charge and end-of-discharge).
Assumptions & free parameters 6 free parameters · 5 assumptions · 0 invented entities

The central claim rests on several domain assumptions that are not independently verified in this paper: accurate SOC estimates from prior work, adequacy of the DCR correction, transferability of laboratory FOI-DM correlations to field systems, and validity of the field capacity tests used for validation. The method also depends on hand-chosen thresholds and ad hoc SOC alignment.

free parameters (6)
  • Dynamics filter threshold = 10% of C-rate
    Upper limit on short-term current change to select low-dynamic phases; affects which data are used for qOCV reconstruction. Section 2.2.2.
  • Charge throughput filter threshold = 5% of battery capacity
    Minimum SOC range covered by a phase to be included; affects number and length of partial qOCV curves. Section 2.2.2.
  • Gaussian filter smoothing parameter = not specified
    Applied before differentiation; width will affect IC/DV peak positions and intensities. Section 2.3.
  • Horizontal SOC alignment shift = mean of all partial curves
    Ad hoc correction of SOC errors by shifting phases to mean; can mask SOC estimation errors. Section 2.2.3.
  • DCR look-up table = estimated from current pulses
    DCR(SOC,T) used for overvoltage correction; estimated from the same field data and recalculated over time. Section 2.2.1.
  • qOCV period length = one year (could be shorter)
    Data split into yearly periods to create independent qOCV curves; period length affects curve resolution and aging resolution. Section 2.2.3.
assumptions (5)
  • domain assumption The OCV curve is the electrochemical signature of the battery and can be reconstructed from low-dynamic operational phases with sufficient accuracy.
    Foundational premise of the method; stated in Introduction and Section 2.2.
  • domain assumption SOC estimation from Figgener et al. [1] is accurate enough for OCV reconstruction.
    qOCV curves are plotted against SOC; the paper inherits SOC estimates from prior work and only corrects them by horizontal shifting. Section 2.2.3.
  • domain assumption The DCR-based overvoltage correction removes enough kinetic overpotential to make quasi-OCV curves reliable.
    Equation (2-2) assumes a linear resistance model and neglects C-rate dependence; Section 2.2.1.
  • domain assumption FOI-DM correlations from laboratory studies apply to field home storage systems.
    The degradation mode classification relies on literature-derived FOI correlations [37,56], not on a model fitted to the field data. Section 2.3.
  • domain assumption Field capacity tests from Figgener et al. [1] are valid for validation.
    Used to validate qOCV curves, but the same authors derived them from the same dataset. Section 3.3.

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Cite this review

Pith. "Pith review of Degradation mode estimation using reconstructed open circuit voltage curves from multi-year home storage field data." pith.science (2026). https://pith.science/paper/4AT33ABD

@misc{pith2026241108025,
  author       = {Pith},
  title        = {Pith review of: Degradation mode estimation using reconstructed open circuit voltage curves from multi-year home storage field data},
  year         = {2026},
  howpublished = {\url{https://pith.science/paper/4AT33ABD}},
  note         = {Machine review of arXiv:2411.08025}
}
read the original abstract

A battery's open circuit voltage (OCV) curve can be seen as its electrochemical signature. Its shape and age-related shift provide information on aging processes and material composition on both electrodes. However, most OCV analyses have to be conducted in laboratories or specified field tests to ensure suitable data quality. Here, we present a method that reconstructs the OCV curve continuously over the lifetime of a battery using the operational data of home storage field measurements over eight years. We show that low-dynamic operational phases, such as the overnight household supply with electricity, are suitable for recreating quasi OCV curves. We apply incremental capacity analysis and differential voltage analysis and show that known features of interest from laboratory measurements can be tracked to determine degradation modes in field operation. The dominant degradation mode observed for the home storage systems under evaluation is the loss of lithium inventory, while the loss of active material might be present in some cases. We apply the method to lithium nickel manganese cobalt oxide (NMC), a blend of lithium manganese oxide (LMO) and NMC, and lithium iron phosphate (LFP) batteries. Field capacity tests validate the method.

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Pith tools

Reviewed August 12, 2026 · model on record in the stance chip above.