Performance of Grid-Following and Grid-Forming Inverters Under Unintentional Islanding Events: A Comparative Study
Abstract
1. Introduction
- An experimental-based study of unintentional islanding events in microgrid systems under different scenarios.
- A comparative assessment between grid-following (GFL) and grid-forming (GFM) inverters, stressing stability differences and response behavior during weak grid and unintentional islanding conditions.
- An examination of real restrictions of GFM inverters, including increased non-detection zones (NDZ) and prolonged detection times, challenging the misconception that GFM inverters control is universally superior and GFL inverters control is always bad.
- A performance-focused assessment, highlighting that inverter selection should be guided by operational response rather than control scheme’s philosophy only.
- A Random Forest-based technique for reliable and quick islanding detection using voltage, frequency, and ROCOF, accomplishing 99.29% accuracy and 0.2 s prediction time.
2. Weak Grids and Unintentional Islanding Conditions
3. Grid-Following and Grid-Forming Inverters
3.1. Grid-Following Inverters
3.2. Grid-Forming Inverters
4. Case Study
5. Conclusions
Funding
Data Availability Statement
Conflicts of Interest
References
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| Study | Focus Area | Approach | Assessed Metrics | Performance Metric |
|---|---|---|---|---|
| [22] | Comparing four different GFM control methods | Matlab/Simulink simulation and impedance-based analysis | Frequency response, dynamic response, small/large signal stability, and operational limits | All GFM controllers track power in a weak grid; CGVSG/AVSG is resilient; VSG oscillates at low X/R |
| [25] | GFM voltage source inverter (VSI) for solar-wind hybrid systems in very weak grid | State-space modeling, nonlinear time-domain and real-time simulation | Stable operation under faults and small-signal stability | In a very weak grid, GFM is stable; in the same circumstances, GFL is unstable |
| [26] | Stability comparison between GFM and GFL inverters | Matlab/Simulink of a 1.5 kW grid-connected converter, state-space modeling, and an experimental prototype | Stability boundaries, dynamic response, synchronization, and small-signal stability | For weak grids, GFM is more appropriate; GFL for strong grids |
| [27] | GFM vs. GFL inverter fault ride-through in weak grids | PSCAD modeling and theoretical evaluation | Frequency response, fault ride-through, dynamic response | GFM: reduced frequency fluctuations and improved fault ride-through |
| [28] | GFL and GFM large-signal stability | Modeling, simulation, and experimental validation of energy function | Dynamic response, operational limitations, and large-signal/transient stability | Different damping causes GFL to lose stability; equivalent damping serves as a suitability requirement |
| [29] | Stability of two GFM vs. GFL converters in weak grids | Eigenvalue analysis, electromagnetic transient (EMT) modeling, and optimization | Operating limitations, frequency response, and steady-state/dynamic stability limits | GFM improves dynamic stability; certain varieties of GFM exhibit oscillations or lower steady-state limitations |
| [30] | Assessment of GFL to GFM transition in renewable-rich systems | Bibliometric assessment, case studies, and hardware-in-the-loop (HIL) modeling | Power sharing, fault ride-through, oscillation suppression, reactive responses, and inertia response | GFM: 89% oscillation suppression, ±3% power sharing, inertia response of 0.48 s |
| [31] | Large-scale wind farm GFM inverter under weak grid | PSCAD/EMTDC simulation (25 MVA inverter, 100 MW wind farm) | Voltage stability, oscillations, and dynamic performance | In a weak grid, GFM is efficient for large-scale wind farms |
| Inverter Type | Load Type | NDZ | Shutdown Time | Standards |
|---|---|---|---|---|
| GFL | Linear | Null | 0.83 s | Pass |
| GFM | Linear | Large | 1.86 s | Pass |
| GFL and GFM | Linear | Very Large | 12.72 s | Fail |
| GFL | Non-linear | Null | 0.84 s | Pass |
| GFM | Non-linear | Large | 1.68 s | Pass |
| GFL and GFM | Non-linear | Very Large | 3.3 s | Fail |
| GFL | Linear and Non-linear | Null | 0.39 s | Pass |
| GFM | Linear and Non-linear | Large | 1.66 s | Pass |
| GFL and GFM | Linear and Non-linear | Very Large | 5.06 s | Fail |
| Metric | GFL Inverter | GFM Inverter | Remarks |
|---|---|---|---|
| Critical SCR for stable operation | >10 | <3 | GFM tolerates weaker grids |
| Voltage regulation after islanding | Poor | Excellent | GFM maintains nominal V |
| Frequency regulation after islanding | Poor | Excellent | Due to internal reference |
| Average islanding detection time (linear load) | 0.83 s | 1.86 s | Experimental |
| Average islanding detection time (non-linear load) | 0.84 s | 1.68 s | Experimental |
| NDZ size | Null | Large | Experimental |
| Mixed GFL–GFM detection time | Above 2 s | Standards violation | |
| Compliance with IEEE 1547 | Pass | Conditional | Depends on configuration |
| Actual Classes | Predicted Model | |
|---|---|---|
| Islanding | Non-Islanding | |
| Islanding | TP (4495) | FN (41) |
| Non-islanding | FP (7) | TN (2230) |
| Parameter | Percentage |
|---|---|
| Accuracy | 99.29% |
| Precision | 99.84% |
| Recall | 99.10% |
| F1-score | 99.47% |
| Prediction Time | 0.2006 |
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Abu Sarhan, M. Performance of Grid-Following and Grid-Forming Inverters Under Unintentional Islanding Events: A Comparative Study. Energies 2026, 19, 250. https://doi.org/10.3390/en19010250
Abu Sarhan M. Performance of Grid-Following and Grid-Forming Inverters Under Unintentional Islanding Events: A Comparative Study. Energies. 2026; 19(1):250. https://doi.org/10.3390/en19010250
Chicago/Turabian StyleAbu Sarhan, Mohammad. 2026. "Performance of Grid-Following and Grid-Forming Inverters Under Unintentional Islanding Events: A Comparative Study" Energies 19, no. 1: 250. https://doi.org/10.3390/en19010250
APA StyleAbu Sarhan, M. (2026). Performance of Grid-Following and Grid-Forming Inverters Under Unintentional Islanding Events: A Comparative Study. Energies, 19(1), 250. https://doi.org/10.3390/en19010250

