Resilience Quantification of Smart Distribution Networks—A Bird’s Eye View Perspective
Abstract
:1. Introduction
2. Resilience in Smart Grids
2.1. From Reliability to Resilience
2.2. Resilience and QoS in ICT Networks
3. Taxonomy of Resilience Evaluation Methods
3.1. Extreme Event
3.1.1. Single Event
3.1.2. Wide-Range of Events
3.1.3. Generic Event
3.2. Performance Calculation
3.2.1. System Model Method
- Contingency model: describes hazard profile, which is expressed in terms of characterizing parameters. An example would be to have a statistical profile that gives the probability distribution of wind intensities [41] or meteorological data to calculate the amount of ice accreted on conductors and overhead lines during an ice disaster [91]. Another widely considered example is cyber (or cyber/physical) attack scenarios [98,99]. In some cases, there is deep uncertainty about the threat, then worst-case analysis [100,101] and less conservative approaches like robust optimization [43] are the most suitable to model such events.
- Restoration model: complements previous contingency and fragility models in order to yield threat impact quantification [102]. Focus is in recovery times which can be estimated using mathematical programming, fuzzy logic, statistical methods, specialist expertise, random distributions, or even heuristic approaches in some cases [28,103].
- Network functional model: functional models in use range in complexity from pure topological approaches to physics-based models of AC power flows [104]. They describe system infrastructure, topology, services, and all related dynamic interactions. This is present in all system models and constitutes their core element, because it replicates the structure and all functions found in real networks as much as possible. Examples include percolation theory and complex networks [92], graph theory analysis [21,105], power flow [14,41], agent-based information traffic flow [106], and many simulation software that emulate network behavior [82,96].
3.2.2. Empirical Model Method
3.2.3. Surrogate Model Method
3.3. Resilience Metric Computational Method
3.3.1. Service and Assets Performance Only
3.3.2. Multi-Criteria
3.3.3. Graph Theory Algorithms
3.4. Resilience Metric Type
3.4.1. Operational Metrics
3.4.2. Infrastructural Metrics
3.4.3. Topological Metrics
4. Resilience Quantification Objectives
- Anticipation phase (phase I): Represents the time period before the event occurrence, when performance is at its nominal level. Monitoring information, impact projections, and historical data when available are used for prediction studies, and all possible defensive measures are implemented. This serves particularly in the case of multi-hazard management where risks and vulnerabilities to each event are investigated. For single hazard resilience analysis which is the most relevant in the case of HILP event, this phase is not considered and a post-event resilience study is adopted. However, this also refers to the period of normal operation where reliability and risk management for recurrent failures can be conducted, which participates in system resilience, because a resilient system needs to be first as reliable and low-risk as possible. In addition, security measures for protecting the system and preparing it to withstand malicious behaviors are implemented at this stage [96].
- Mitigation phase (phase II): Once an extreme event hits the network, reliance is on system robustness, reactivity, and absorption to minimize the effect on services and infrastructure. Adding to some preparation policies that could be anticipated, many dynamic actions can be implemented to reduce the aftermath, like distribution automation actions, load shedding, and monitoring actions in power distribution networks or customer prioritization in telecom networks. These actions can withstand performance degradation that is in place, or serve to coordinate between entities in order to achieve an accurate assessment of consequences and prepare next crisis management steps.
- Recovery phase (phase III): Unlike short-timed low impact incidents where maintenance actions are achieved relatively fast, in major events, recovery actions can require anywhere between several weeks to months [119]. The main reason is that, given the safety of emergency crews and logistic constraints, restoration is conducted carefully and waits for the reduction in hazard intensity, or more generally identification of restoration windows. Priority is first given to service restoration where all alternative (even temporary) ways to provide services are explored and deployed allowing to regain an intermediate level of performance. Complete recovery will take more time and effort as it involves mostly infrastructure catering which turns out to be very challenging.
- Learning phase (phase IV): This phase is less considered than the two previous phases in quantitative resilience frameworks, generally with the argument that resilience is best examined in face of exogenous threats [120]. The post-recovery phase should still be looked at closely in order to draw conclusions about damages experienced by the network and how various implemented policies helped to alleviate consequences. Data collection through field surveys and supervisory management tools enable improvement in system performance and enhancement in preparation for upcoming extreme events backing the vision for a sustainable network.
- Proactive evaluation: The procedure in this case is to drive pre-event studies with the goal of obtaining resilience indicators before contingency happens. The outbuilding is in prediction data, recommendations of experts, supervision alerts, and historical records. However, for HILP anomalies, little information is available, then designing preventive measures appeals for simulation tools, emulation, and analytical models which help to make projections for the impact that will be borne by the network in face of uncertain events.
- Reactive evaluation: Quantification is carried out as the event happens, meaning that resilience metrics are computed on-the-fly, and policies adopted to cope with severe hazards are taken from the inherent reaction capacity of the system without support from pre-event recommendations. Metrics are calculated as the event goes for the two broad phases of robustness and recovery. In such real-time setup, information that can be gathered is realistic and narrows down failure modes space. However, the flexibility margin can be very tight because the HILP event hits the network by surprise while no anticipative actions are in place. There are no good or bad choices between proactive and reactive evaluation, they are both suitable for resilience analysis and can be complementary. The goal is to find a balanced fit for a given use case [121].
- Deductive evaluation: When resilience metrics are computed at the end of a HILP disturbance, they mainly serve to draw conclusions about how the system handled an external event [81,107,108]. Results of this are intended to point out axes of improvement for future reference in similar extreme situations, and can also be considered as performance evolvement baseline. Further, the output of such post-recovery evaluation can be fed to the pre-event phase for hazards in the future, closing a kind of a cycle with the evaluations presented above.
5. Literature Review
- Understanding architectures and models involved in resilience quantification methodologies;
- Identifying all considered objectives behind resilience quantification;
- Explaining implementation specifics that directly relate to the practical application of the proposed methods.
5.1. Paper Selection Process
- Analyze the power network at the distribution level, or the ICT network of power network, and;
- Present quantitative analysis of resilience, with the proposed metrics.
5.2. Power Distribution Network
5.2.1. Performance Calculation
5.2.2. Extreme Event and Time of Evaluation
5.2.3. Uncertainty
5.2.4. Critical Load
5.2.5. Metrics Computation
5.2.6. Resilience Strategies
5.3. Grid ICT Network
5.3.1. Performance Calculation, Resilience Metrics, and Extreme Event
5.3.2. Time of Evaluation
5.3.3. Resilience Strategies
5.4. Results and Insights
5.4.1. Moving from Qualitative to Quantitative Resilience Assessments of the ICT Domain
5.4.2. Need to Specify Time of Evaluation
5.4.3. Topology and Service Performance Metrics
5.4.4. Spatial Scale
5.4.5. Critical Load
5.4.6. Uncertainty Quantification
5.4.7. Economical Cost
5.4.8. Resilience Potential
5.4.9. Interdependencies
6. Conclusions
Author Contributions
Funding
Acknowledgments
Conflicts of Interest
References
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Paper | Extreme Event | Performance Calculation | |||||||
---|---|---|---|---|---|---|---|---|---|
Single Event | Wide-Range of Events | Generic Event | System Model | Empirical Model | Surrogate Model | ||||
Contingency Model | Fragility Model | Restoration Model | Functional Model | ||||||
[122] | Earthquake | Range of Peak Ground Acceleration | Probabilistic component fragility | Discretized restoration functions | Matpower AC load flow analysis | ||||
[123] | Weather Event | Possibilistic-Scenario model | AC Power Flow Analysis | ||||||
[124] | Wind storm | Probabilistic profile | Fixed restoration time Included in OPF constraints | ||||||
[125] | Restoration problem as a MILP | Power Flow (not explicitly mentioned) | |||||||
[126] | Typhoon weather | Batts model for wind speed | Proposed fixed repair time | ||||||
[127] | Generic Storm | Matpower load flow analysis | |||||||
[128] | Hurricane | Stochastic Spatio-Temporal Hurricane Impact Analysis tool (STHIA) | Ranges of Localization, Switching, and Repair times | Simulated Power Flow Analysis | |||||
[129] | Machine Learning based | ||||||||
[130] | Natural disasters e.g. Hurricane, Tropical cyclone, Earthquake, Tsunami | Collected Field Data | |||||||
[131] | Worst N-k contingencies determined by knapsack problem | Restoration rate-based optimization | Power Flow + Graph Theory | ||||||
[132] | Extended N-k Network Interdiction Model | Linear Distribution Power Flow Analysis | |||||||
[133] | Cyber-Physical Attack | Min-cardinality Disruption problem | Restoration problem as a multi-period MIP | ||||||
[134] | Storm Sandy | ConEdison Data | |||||||
[135] | Generic Faults in the distribution network | Proposed MILP model for pre-event, degradation, isolation, and restoration phases with topological & operational constraints | |||||||
[136] | Generic events: duration from 1 to 106 S | MATLAB/Simulink simulation-based model including Power Flow | |||||||
[137] | Generic Contingency Scenarios | ||||||||
[138] | Generic emergency | Robust counterpart of deterministic model | |||||||
[139] | Generic fault in a feeder | Real-Time Digital Simulator |
[122] | [123] | [124] | [125] | [126] | [127] | [128] | [129] | [130] | [131] | [132] | [133] | [134] | [135] | [136] | [137] | [138] | [139] | [140] | [141] | [142] | [143] | [144] | [145] | ||
Pre-Event | Resilience Assessment | x | x | x | x | ||||||||||||||||||||
Planning for Robustness | x | x | x | x | x | x | x | x | |||||||||||||||||
Planning for Recovery | x | x | x | x | |||||||||||||||||||||
Event Real Time | Resilience Assessment | x | |||||||||||||||||||||||
Response by Robustness | x | x | x | x | |||||||||||||||||||||
Response by Recovery | x | x | |||||||||||||||||||||||
Post-Recovery | Resilience Assessment | x | x | x | x | x | x | ||||||||||||||||||
Learning | x |
[122] | [123] | [124] | [125] | [126] | [127] | [128] | [129] | [130] | [131] | [132] | [133] | [134] | [135] | [136] | [137] | [138] | [139] | [140] | [141] | [142] | [144] | [145] | |
Hardening | x | x | x | x | x | x | x | x | x | ||||||||||||||
Defensive Islanding | x | x | |||||||||||||||||||||
Fuel genset dispatch | x | x | |||||||||||||||||||||
Energy storage | x | x | x | x | x | x | x | ||||||||||||||||
Repair crews | x | x | x | x | x | ||||||||||||||||||
Distributed generation | x | x | x | x | x | x | x | x | x | x | x | ||||||||||||
Network reconfiguration | x | x | x | x | |||||||||||||||||||
Distribution automation | x | x | x | x | x | ||||||||||||||||||
Vegetation removal | x | x | |||||||||||||||||||||
Load control | x | x | |||||||||||||||||||||
Vehicle-to-grid power | x | ||||||||||||||||||||||
New deployment | x | x | |||||||||||||||||||||
Data replication | x | ||||||||||||||||||||||
Random behavior | x | ||||||||||||||||||||||
SDN and virtualization | x |
Paper | Extreme Event | Performance Calculation | ||||||
---|---|---|---|---|---|---|---|---|
Single Event | Wide-Range of Events | Generic Event | System Model | Empirical Model | ||||
Contingency Model | Fragility Model | Restoration Model | Functional Model | |||||
[140] | Scenarios with different network conditions | Graph theory + Clustering | ||||||
[141] | Generic HILP event | WAMS dependency graphs analysis | ||||||
[142] | Selective Forwarding attacks | k% randomly designated compromised nodes among all network nodes | WSN simulator | |||||
[143] | Hurricane Sandy | Spatio-temporal non-Stationary random process | Real data from 4 DSOs | |||||
[144] | Generic failure | DayLight SDN controller interfaced with Mininet-based testing framework integrated with ns-3 network simulator | ||||||
[145] | Natural disasters | Real data from various scenarios |
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Nait Belaid, Y.; Coudray, P.; Sanchez-Torres, J.; Fang, Y.-P.; Zeng, Z.; Barros, A. Resilience Quantification of Smart Distribution Networks—A Bird’s Eye View Perspective. Energies 2021, 14, 2888. https://doi.org/10.3390/en14102888
Nait Belaid Y, Coudray P, Sanchez-Torres J, Fang Y-P, Zeng Z, Barros A. Resilience Quantification of Smart Distribution Networks—A Bird’s Eye View Perspective. Energies. 2021; 14(10):2888. https://doi.org/10.3390/en14102888
Chicago/Turabian StyleNait Belaid, Youba, Patrick Coudray, José Sanchez-Torres, Yi-Ping Fang, Zhiguo Zeng, and Anne Barros. 2021. "Resilience Quantification of Smart Distribution Networks—A Bird’s Eye View Perspective" Energies 14, no. 10: 2888. https://doi.org/10.3390/en14102888
APA StyleNait Belaid, Y., Coudray, P., Sanchez-Torres, J., Fang, Y. -P., Zeng, Z., & Barros, A. (2021). Resilience Quantification of Smart Distribution Networks—A Bird’s Eye View Perspective. Energies, 14(10), 2888. https://doi.org/10.3390/en14102888