Instability Caused by Integration of IBRs under Strong Grid Connections -- A Practical Case Study on Large-scale Energy Storage Systems
Pith reviewed 2026-06-26 23:19 UTC · model grok-4.3
The pith
Large-scale energy storage systems can trigger instability under strong grid connections through interactions among their power conversion systems.
A machine-rendered reading of the paper's core claim, the machinery that carries it, and where it could break.
Core claim
Under strong grid connections, the dynamic interactions among power conversion systems of ESSs can be superimposed and intensified as the ESS scale extends, which reduces oscillation damping and leads to system instability. This is observed as 150 Hz oscillations in the d-q coordinates when the systems provide reactive power support through their functional control loops.
What carries the argument
Superposition and intensification of dynamic interactions among multiple PCS units in an expanding ESS array, which progressively reduces damping.
If this is right
- ESS functional control loops carry instability risks even when supplying reactive power support to the grid.
- The total number of IBR units must be treated as a stability parameter under strong-grid conditions.
- Mitigation requires examination of major impact factors such as unit count and control-loop tuning.
- Stability assessment for IBR-dominated systems must extend beyond traditional weak-grid criteria.
Where Pith is reading between the lines
- Similar scaling effects could appear in other IBR fleets such as solar or wind farms when their aggregate size grows under strong grids.
- New planning rules may be needed that set upper limits on IBR cluster size based on interaction damping rather than short-circuit ratio alone.
- Control designs that decouple individual PCS dynamics at the design stage could prevent the superposition effect before deployment.
Load-bearing premise
The observed 150 Hz oscillations and instability arise specifically from the scaling of interactions among the PCS units rather than from other unmodeled dynamics or control settings.
What would settle it
A controlled test in which the number of identical ESS units is increased while grid strength, control parameters, and reactive-power commands are held fixed; if the 150 Hz mode remains stable, the scaling-interaction claim is falsified.
Figures
read the original abstract
It has been well known that inverter-based resources (IBRs) can lead to converter-driven stability issues under weak grid connections. However, as the number of IBRs increases, instabilities can also occur even under strong grid connections. A practical case is presented to demonstrate this conclusion, using large-scale energy storage systems (ESSs) as an example. In this study, the ESSs induce oscillations with a frequency of 150 Hz in the d-q coordinates while providing both capacitive and inductive reactive power support (achieved by ESS functional control loops) to the connected power system. Theoretical analysis reveals that under strong grid connections, the dynamic interactions among power conversion systems (PCSs) of ESSs can be superimposed and intensified as the ESS scale extends, which reduces oscillation damping and leads to system instability. This indicates that ESS functional control loops also have potential instability risks when providing supports to power systems, which should be carefully examined. Finally, major impact factors are identified to mitigate the oscillations, and the conclusions are validated based on the SIMULINK platform. This paper provides valuable practical insights into system instabilities even under strong grid conditions, emphasizing the importance of functional control design and careful planning of the scale for IBR-dominated systems.
Editorial analysis
A structured set of objections, weighed in public.
Referee Report
Summary. The manuscript presents a practical case study on large-scale energy storage systems (ESSs) demonstrating that instabilities can arise under strong grid connections. It claims that dynamic interactions among power conversion systems (PCSs) superimpose and intensify with increasing ESS scale, reducing oscillation damping and producing 150 Hz oscillations in the d-q frame during reactive power support via functional control loops. Theoretical analysis is used to explain the mechanism, major impact factors are identified for mitigation, and conclusions are validated through SIMULINK simulations.
Significance. If the scale-dependent interaction mechanism is substantiated, the work is significant for highlighting stability risks in IBR-dominated systems even under strong grids, an area less explored than weak-grid issues. The practical ESS example and simulation-based validation provide useful engineering insights into functional control design and scale planning. However, the absence of explicit derivations or parameter-free results limits the strength of the generality claim.
major comments (2)
- [Theoretical Analysis] Theoretical Analysis section: the central claim that PCS interactions superimpose and reduce damping as ESS count grows requires an explicit small-signal model or equations showing the scaling of the interaction term with unit number and the emergence of the 150 Hz mode; without these, it is not possible to confirm that the observed instability arises from superposition rather than from the reactive-power control loops or chosen parameters themselves.
- [Simulation validation] Simulation validation section: the reported 150 Hz oscillations and instability are shown for a specific ESS scale and set of control parameters; no sensitivity analysis is presented demonstrating that the damping reduction persists when grid strength, controller gains, or unit heterogeneity are varied, which is load-bearing for the claim that the effect is general to scale extension under strong grids.
minor comments (2)
- The abstract states that 'major impact factors are identified' but does not cross-reference the specific section or table where these factors and their mitigation effects are quantified.
- Notation for d-q frame quantities and the definition of 'strong grid' (e.g., short-circuit ratio threshold) should be stated explicitly at first use to improve clarity for readers outside the immediate subfield.
Simulated Author's Rebuttal
We thank the referee for the constructive comments, which help clarify the presentation of our theoretical analysis and validation. We address each major comment below and will revise the manuscript accordingly to strengthen the claims.
read point-by-point responses
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Referee: [Theoretical Analysis] Theoretical Analysis section: the central claim that PCS interactions superimpose and reduce damping as ESS count grows requires an explicit small-signal model or equations showing the scaling of the interaction term with unit number and the emergence of the 150 Hz mode; without these, it is not possible to confirm that the observed instability arises from superposition rather than from the reactive-power control loops or chosen parameters themselves.
Authors: We agree that an explicit small-signal model would strengthen the theoretical section. The current manuscript provides a qualitative description of the superposition mechanism based on the PCS dynamics under strong grids, but does not include the full linearized state-space equations or the scaling of the interaction term with unit number. In the revision, we will add the small-signal model derivation, including the aggregated admittance matrix for N units and the eigenvalue analysis demonstrating the 150 Hz mode emergence as N increases. This will confirm the instability originates from the superimposed interactions. revision: yes
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Referee: [Simulation validation] Simulation validation section: the reported 150 Hz oscillations and instability are shown for a specific ESS scale and set of control parameters; no sensitivity analysis is presented demonstrating that the damping reduction persists when grid strength, controller gains, or unit heterogeneity are varied, which is load-bearing for the claim that the effect is general to scale extension under strong grids.
Authors: We acknowledge the value of sensitivity analysis for supporting generality. The manuscript validates the mechanism for the base case with homogeneous units and fixed parameters, but does not vary grid strength (SCR), gains, or introduce heterogeneity. In the revision, we will add simulation cases showing damping reduction and instability onset as scale increases across a range of SCR values (e.g., 5-20), gain variations within stable ranges, and heterogeneous control parameters among units. revision: yes
Circularity Check
No circularity: modeling and simulation chain is self-contained
full rationale
The paper presents a practical case study using system modeling of ESS PCS interactions under strong grids, followed by theoretical analysis of superposition effects as scale increases and SIMULINK validation. No equations or steps reduce by construction to fitted parameters, self-defined quantities, or self-citation chains. The derivation of 150 Hz instability from scale-dependent damping reduction rests on independent small-signal modeling and simulation, not on renaming or importing uniqueness from prior author work. This is the normal non-circular outcome for a modeling paper.
Axiom & Free-Parameter Ledger
axioms (1)
- domain assumption Standard models of power conversion systems and grid connections accurately capture the dynamic interactions that lead to observed oscillations.
Reference graph
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