Integrated Demand Response Programs in Energy Hubs: A Review of Applications, Classifications, Models and Future Directions
Abstract
:1. Introduction
- Examining emerging trends and the importance of IDRPs in the EHS area using bibliometrics.
- An analysis of the current IDRP models and their optimization approaches.
- Comparing recent EH-based articles integrating the IDRP from various points of view.
- Revealing challenges and future directions in IDRPs from a mathematical optimization standpoint.
2. Integrated Demand Response Program
2.1. Concept of IDRP
2.2. IDRP Classification
2.2.1. Incentive-Based IDR Programs
Classical
- Direct Load Control (DLC) Programs
- Interruptible/curtailment programs
Market-Based
- Demand bidding
- Emergency
- Capacity market
- Ancillary service market
2.2.2. Priced-Based IDR Programs
- Time of Use (TOU)
- Critical Peak Pricing (CPP)
- Extreme Day CPP (ED-CPP)
- Extreme Day Pricing (EDP)
- Real-Time Price (RTP)
2.3. Integrated Load Modelling
2.3.1. Uncontrollable Load
2.3.2. Transferable Load
2.3.3. Substitutable Load
2.3.4. Curtailable Load
2.3.5. Total System Load Demand with IDR
2.4. IDRP Modelling
2.4.1. Transferable IDR
2.4.2. Substitutable IDR
2.4.3. Curtailable IDR
2.4.4. Convertible IDR
3. Uncertainty Consideration in IDRP
4. IDRP Optimization Strategy Based on EH
5. IDRP-Based Research in EHs
6. Advantages of IDRP
- (1)
- With the integration of various forms of energy along with IDR, EHs enable energy users to flexibly switch their energy inputs in response to power system requirements or the prices of different energy sources.
- (2)
- Therefore, by transforming electricity into thermal and cooling energy, as well as gas, the penetration percentage of RESs can be increased.
- (3)
- As a result, in addition to the total operational costs of the system, it has a significant promising effect on the decarbonization index.
- (4)
- With the innate storage efficiency of thermal and gas systems, the efficiency of demand-side resources can be fully exploited. The surplus of renewable energy can be economically stored in thermal and gas systems so that it can be used to reduce peak loads and smooth out fluctuations in electric power.
- (5)
- By exploiting different energy complementarities, IDR is able to improve the reliability of MESs. In other words, various energy systems alongside IDR support each other to meet the load demands of energy consumers.
7. Prospect Challenges of IDRP
- ✓
- Originating an appropriate IDRP model capturing the coupling and energy conversion attributes.
- ✓
- Assessing IDRP impacts on EH flexibility and reliability.
- ✓
- Equipping infrastructure and designing technologies to enhance the IDRP efficiency and simulate user actions.
- ✓
- Controlling IDRP more efficiently utilizing machine and reinforcement learning, data science, IoT, cloud computing and fog platforms and fifth-generation (5G) technology.
8. Conclusions
Author Contributions
Funding
Data Availability Statement
Conflicts of Interest
References
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Model | Advantages | Disadvantages |
---|---|---|
Short-term IDR |
|
|
Medium/long-term IDR |
|
|
Priced-based IDR |
|
|
Incentive-based IDR |
|
|
Technique | Main Features |
---|---|
Stochastic optimization | An SP approach utilizes probability distributions to represent uncertainties. It aims to optimize the anticipated value of an objective across multiple decision stages. |
Fuzzy | The fuzzy technique uses fuzzy membership functions, including triangular and trapezoidal membership functions, as well as Gaussian fuzzy sets, to model uncertainty. |
Z-numbers | A binary pair model is used for this method, where one component is a restriction on the value of an uncertain parameter, and the other shows its reliability. |
Information gap decision theory | This method is a non-probabilistic decision-making approach and is usually used when there is insufficient information regarding uncertain parameters to ensure the robustness of the system. |
Chance-constrained | The CC method is only applied to the constraints and allows for a probability to violate the constraints in the presence of uncertainties. |
Interval analysis | It is usually employed when the interval of uncertain parameters varies and upper and lower boundaries are defined to obtain the outputs. |
Robust optimization | This method utilizes interval values instead of PDF to display uncertainty and solves the problem for the worst-case scenario at any interval. |
Hybrid approaches | A hybrid method integrates two or more methods for dealing with uncertainties and takes their advantages. |
Technique | Challenges |
---|---|
Stochastic optimization | Dealing with numerous decision stages and scenarios leads to a high computational burden. |
Fuzzy | There is an obvious lack of precision and specificity in this approach. |
Z-numbers | It deals with complexity in both formulation and calculation. |
Information gap decision theory | Due to its inability to manage multiple uncertain parameters, it is not a particularly appropriate method. |
Chance-constrained | Implementing this class of optimization problem requires a great deal of effort since it is limited to constraints. |
Interval analysis | Interval analysis has the main disadvantage of dependency problems when the same variable occurs more than once. |
Robust optimization | Nonlinear problems can be difficult to solve using this method in addition to being unable to consider correlation between random variables. |
Hybrid approaches | Hybridizing several methods is not an easy process, and it needs to be scrutinized more closely to ensure a reliable result. |
Ref | Time-Horizon | IDRP | Storage Systems | OF Modelling | Objective Function | Emission | |
---|---|---|---|---|---|---|---|
Multi | Single | ||||||
[1] | Short-Term | E, H | ESS, TSS, GSS, H2SS | × | ✓ | Cost | × |
[16] | Short-Term | E, H | TSS, WSS, EV | × | ✓ | Cost | ✓ |
[20] | Short-Term | E, H | ESS, TSS | × | ✓ | Cost | × |
[21] | Short-Term | E, H, C, G | ESS, GSS | × | ✓ | Profit | × |
[22] | Short-Term | E, H, C | ESS, TSS | × | ✓ | Cost | ✓ |
[35] | Short-Term | E, H, C | ESS, TSS, EV | × | ✓ | Cost | × |
[48] | Long-Term | E, H | ESS | ✓ | × | Cost | ✓ |
[49] | Short-Term | E, H | ESS, TSS, CSS, EV | × | ✓ | Cost | ✓ |
[50] | Short-Term | E, H | ESS, TSS, H2SS | × | ✓ | Cost | × |
[51] | Short-Term | E, H | ESS, TSS, GSS, H2SS | × | ✓ | Cost | × |
[52] | Short-Term | E, H, C, H2 | ESS, TSS, CSS, H2SS, HV | × | ✓ | Cost | × |
[53] | Short-Term | E, H | ESS, TSS, EV | × | ✓ | Cost | × |
[54] | Short-Term | E, H, W, G | ESS, TSS, WSS | ✓ | × | Economic, Technical, Environmental | ✓ |
[55] | Short-Term | E, H, C | TSS, CSS, H2SS, PHEV | × | ✓ | Cost | ✓ |
[56] | Short-Term | E, H | ESS, TSS | × | ✓ | Cost | ✓ |
[57] | Short-Term | E, H, C | ESS, TSS, WSS, EV | ✓ | × | Cost | ✓ |
[58] | Short-Term | E, H, C | ESS | × | ✓ | Cost | ✓ |
[59] | Short-Term | E, H, C | ESS, TSS | ✓ | × | Cost | × |
[60] | Short-Term | E, H | ESS, TSS | × | ✓ | Cost | × |
[61] | Short-Term | E, H, G | ESS, TSS | × | ✓ | Cost | × |
[62] | Short-Term | E, C | ESS, TSS, CSS | × | ✓ | Profit | × |
[63] | Short-Term | E, H | ESS, TSS | × | ✓ | Cost | ✓ |
[64] | Short-Term | E, H | TSS | × | ✓ | Cost | ✓ |
[65] | Short-Term | E, H | ESS, WSS | × | ✓ | Cost | × |
[66] | Short-Term | E, H | ESS, TSS | ✓ | × | Economic, Environmental | ✓ |
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Kamwa, I.; Bagherzadeh, L.; Delavari, A. Integrated Demand Response Programs in Energy Hubs: A Review of Applications, Classifications, Models and Future Directions. Energies 2023, 16, 4443. https://doi.org/10.3390/en16114443
Kamwa I, Bagherzadeh L, Delavari A. Integrated Demand Response Programs in Energy Hubs: A Review of Applications, Classifications, Models and Future Directions. Energies. 2023; 16(11):4443. https://doi.org/10.3390/en16114443
Chicago/Turabian StyleKamwa, Innocent, Leila Bagherzadeh, and Atieh Delavari. 2023. "Integrated Demand Response Programs in Energy Hubs: A Review of Applications, Classifications, Models and Future Directions" Energies 16, no. 11: 4443. https://doi.org/10.3390/en16114443
APA StyleKamwa, I., Bagherzadeh, L., & Delavari, A. (2023). Integrated Demand Response Programs in Energy Hubs: A Review of Applications, Classifications, Models and Future Directions. Energies, 16(11), 4443. https://doi.org/10.3390/en16114443