Optimal sizing and placement of energy storage system in power grids: A state-of-the-art one-stop handbook
Introduction
There is a universally increasing demand for electricity and environmental protection, in parallel with global population booming, economic growth, technological advancement, and a series of environmental problems threatening human life [1,2]. Global electricity supply has been transformed by the ever-increasing share of renewable energy systems (RESs) due to their relatively low marginal cost and low emission merits [3,4]. However, RESs such as wind [5], [6], [7], [8] and solar power [9], [10], [11], [12] are intermittent in their nature, and the integration of significant amount of RESs into power grids poses crucial challenge on system operation [13], such as line congestion [14], energy deficits or surplus [15], voltage violation [16], RESs curtailment [17] and so on.
Energy storage system (ESS) is regarded as a viable solution for an affordable, reliable and sustainable power grid with large integration of RESs, including energy arbitrage [18], stability enhancement [19], congestion alleviation [20], generation efficiency improvement, loss reduction and gas emission reduction [21]. Besides, ESS can provide an effective supplement for RESs in smoothing output fluctuations [22]. A typical configuration of power grid with support of ESS in generation side, transmission side and distribution side, is shown in Fig. 1.
In addition to efficient operation and control strategies [23], [24], [25], [26], [27], [28], prudent ESS sizing and placement in power grids are crucial for stimulating the potential of ESS. Generally, insufficient sizing/ misplacing would degrade power quality or reliability and affect voltage and frequency regulation [29], while oversizing ESS may result in a larger financial burden and protective system misoperation. Therefore, considerable researches have been done to determine optimal sizing and placement of ESS.
In problem modelling, overwhelming majority of optimization models aim at achieving an excellent cost-effectiveness of ESS. For instance, reference [30] performed an elaborate cost-benefit model for optimal ESS sizing with minimal cost in a stand-alone hybrid system. Work [31] proposed an optimal ESS scheduling to maximize expected profit of a wind power plant by performing an effective utilization of wind power. Moreover, there are remarkable research efforts focusing on joint technical-economic model, where the cost of ESS implementation is minimized while still achieving holistic voltage improvement [32], RESs uncertainty alleviation [33], network losses reduction [34]. Meanwhile, numerous feasible methods are developed in order to properly perform optimal ESS sizing and placement. For example, literature [35] used a multi-period optimal power flow (OPF) to formulate ESS sizing problem in the form of single multi-scenario, which is however computationally intractable. In contrast, meta-heuristic algorithm (MhA) represented by genetic algorithm (GA) [36] and particle swarm optimization (PSO) [37], tend to offer higher efficiency and stronger flexibility. Furthermore, hybridization of different algorithms e.g., hybrid Mont Carlo-PSO [38], delivered promising results owing to achieve a better trade-off between performance enhancement and cost-effectiveness improvement of ESS.
Thus far, a large number of reviews have been undertaken in the context of ESS sizing and placement [29,[39], [40], [41]]. However, most of them focus on RES power plants and distribution network (DN). There is no doubt that transmission network (TN) and off-grid microgrid can also benefit from ESS, together with the fact that requirements and characteristics for different technical supports provided by ESS vary considerably in different sub-systems. Therefore, a comprehensive review covering all kinds of networks and all tailored applications should be provided to help understand the existing researches and the potentials in future studies related to ESS applications in power grid.
To close this gap, this paper serves to provide a comprehensive review of the state-of-art ESS sizing and placement methods. The general execution procedure of such problem is depicted in Fig. 2, while the following three steps are outlined:
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Step 1: Identify sub-system types (RES power plants, TN, DN or off-grid microgrid), where placed ESS determine the expected technical supports provided by ESS (i.e., applications). Then, select suitable ESS based on the characteristics of different technique options against the requirements of applications;
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Step 2: Formulate the problem based on the predetermined applications and selected ESS. Various economic and technical criteria are summarized in Section 3 to assess the performance of ESS applications, which can be taken as objective functions or constraints;
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Step 3: Solve the problem by appropriate methods. In Section 4, one hundred and four methods are summarized and classified into six typical categories. Their basic principles, flowcharts, pros and cons are described and tabulated to thoroughly reveal the current research trends.
The last section concludes this paper, along with some insights into future works. This paper can help to guide readers utilize these methods in a more effective manner and facilitate future research.
Section snippets
Applications and selection of energy storage system
Intuitively, the function of ESS is to store electrical energy and then supply it to power grids when needed [42,43]. The potential applications of ESS are multitudinous, which can be divided into two different groups, e.g. technical-support orientated and profits-making orientated. In the former, ESS are regarded as assets of power grids, sizing and placement decisions aim at improving system performance, e.g., frequency deviation reduction, peak shaving, voltage support, RESs integration and
Modelling for ESS sizing and placement
After identifying the aimed sub-system, applications, and ESS types, optimal sizing and placement of ESS modelling can be constructed, including appropriate evaluation criteria as objective and/or constraints, and model construction.
Methodologies
Methodology refers to optimization algorithms which seek optimal solution of the constructed model above, while uncertainty management methods forecast the random model variables. Existing methods can be classified into six categories, which fit for both the above functions or either one.
Conclusions
This paper serves as a state-of-the-art one-stop handbook of optimal ESS sizing and placement in different kinds of sub-systems. Main points can be drawn as follows:
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ESS selection: The aimed sub-system and application should be identified firstly to acquire specific technical requirements. Then, suitable ESS can be selected based on their crucial characteristics;
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Modelling: Evaluation criteria, variable setting, network modelling and problem formulation can be selected by researchers, while some
Declaration of Competing Interest
The authors declare that they have no known competing financial interests or personal relationships that could have appeared to influence the work reported in this paper.
Acknowledgments
The authors appreciatively acknowledge the support of Research and Development Start-Up Foundation of Shantou University (NTF19001), and National Natural Science Foundation of China (61963020, 51907112, 51777078, 51977102), the Fundamental Research Funds for the Central Universities (D2172920), the Key Projects of Basic Research and Applied Basic Research in Universities of Guangdong Province (2018KZDXM001), and the Science and Technology Projects of China Southern Power Grid (GDKJXM20172831).
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