PDF(4729 KB)
PDF(4729 KB)
PDF(4729 KB)
考虑源荷不确定性的智能楼宇共享储能混合博弈优化配置
Hybrid Game Optimization Allocation of Shared Energy Storage in Smart Buildings Considering Source-Load Uncertainty
为解决智能楼宇在源侧光伏出力与荷侧用电需求双重不确定性下存在的供需失衡问题,并在降低楼宇储能投资与用电成本的同时,提升共享储能系统的经济性与鲁棒性,构建了一种基于混合博弈的共享储能双层优化配置模型,其中:储能运营商与楼宇用户构成主从博弈关系,运营商作为领导者制定内部交易电价,用户作为跟随者进行需求响应;楼宇间则采用合作博弈,通过双边Shapley值法实现成本公平分摊。源荷不确定性分别采用Wasserstein距离构建光伏出力模糊集,并结合条件风险价值(conditional value at risk, CVaR)刻画负荷波动带来的投资风险。利用KKT(Karush-Kuhn-Tucker)条件将双层模型转化为单层混合整数线性规划问题进行求解。基于江苏某园区智能楼宇群的仿真表明:所提策略可有效削减储能冗余容量12.3%,降低各楼宇平均用电成本8.7%,同时提升运营商收益并缩短投资回收期;相较于传统鲁棒与确定性优化方法,在保障系统鲁棒性的同时显著提升经济性。所提出的混合博弈优化配置策略能够协同处理源荷双重不确定性,实现共享储能资源的高效利用与多方共赢,可为智能楼宇群的低碳经济运行提供有效路径。
In response to the supply-demand imbalance faced by intelligent buildings under the dual uncertainties of photovoltaic output on the source side and electricity demand on the load side, this study aims to reduce energy storage investment and electricity costs while enhancing the economic viability and robustness of shared energy storage systems. To achieve this goal, we develop a bi-level optimization model for shared energy storage based on hybrid game theory. In this model, energy storage operators and building users form a leader-follower game relationship; operators act as leaders setting internal transaction prices while users respond as followers through demand response strategies. Additionally, cooperative game theory is employed among buildings to fairly allocate costs using bilateral Shapley value methods.The uncertainty in source-load dynamics is characterized by constructing fuzzy sets for photovoltaic output using Wasserstein distance and incorporating conditional value at risk (CVaR) to depict investment risks arising from load fluctuations. The Karush-Kuhn-Tucker (KKT) conditions are utilized to transform the bi-level model into a single-layer mixed-integer linear programming problem for solution. Simulation results based on an intelligent building cluster in Jiangsu demonstrate that the proposed strategy effectively reduces redundant energy storage capacity by 12.3% and lowers average electricity costs across buildings by 8.7%, while simultaneously increasing operator profits and shortening payback periods for investments. Compared with traditional robust optimization methods and deterministic approaches, our method significantly enhances economic performance without compromising system robustness. The proposed hybrid game optimization strategy can collaboratively address dual uncertainties in sources and loads, facilitating efficient utilization of shared energy storage resources while achieving mutual benefits for all parties involved. This approach provides an effective pathway toward low-carbon operational efficiency for clusters of intelligent buildings.
智能楼宇 / 混合博弈 / 共享储能 / 需求响应 / 双边Shapley
intelligent buildings / hybrid game / shared energy storage / demand response / bilateral Shapley
| [1] |
中国建筑节能协会, 重庆大学城乡建设与发展研究院. 中国建筑能耗与碳排放研究报告(2023年)[J]. 建筑, 2024(2): 46-59.
China Building Energy Efficiency Association, Institute of Urban and Rural Construction and Development of Chongqing University. Research report on building energy consumption and carbon emissions in China (2023)[J]. Construction and Architecture, 2024(2): 46-59.
|
| [2] |
|
| [3] |
|
| [4] |
|
| [5] |
|
| [6] |
胡寰宇, 艾欣, 胡俊杰, 等. 考虑电动汽车移动储能特性的智能楼宇群能量管理方法[J]. 电力自动化设备, 2022, 42(10): 227-235.
|
| [7] |
|
| [8] |
高源, 万屹涵, 赵健. 基于碳灵敏度因子的社区P2P电能交易策略[J]. 电力自动化设备, 2024, 44(12): 162-169.
|
| [9] |
丁琦, 高岩. 基于ADMM的完全去中心化P2P能源交易机制[J]. 分布式能源, 2024, 9(3): 31-38.
|
| [10] |
李晓蕾, 刘军会, 张艺涵, 等. 基于混合博弈的虚拟电厂优化运行与P2P交易机制[J]. 供用电, 2024, 41(12): 13-22.
|
| [11] |
王云龙, 何山, 艾纯玉, 等. 考虑云储能的综合能源运营商-负荷聚合商联盟混合博弈定价策略[J]. 电网与清洁能源, 2024, 40(6): 11-19,29.
|
| [12] |
|
| [13] |
喻滨, 林健, 吴文洁, 等. 计及电价风险的负荷聚合商双层优化购电策略[J]. 分布式能源, 2025, 10(1): 43-52.
|
| [14] |
田欣, 陈来军, 李笑竹, 等. 基于主从博弈和改进Shapley值的分布式光伏社区共享储能优化运行策略[J]. 电网技术, 2023, 47(6): 2252-2261.
|
| [15] |
张岩, 王爽, 宋闯. 基于改进灰狼算法的社区微网能量-备用联合调度模型[J]. 分布式能源, 2023, 8(1): 19-29.
|
| [16] |
杨玉龙, 矫英鹤, 严干贵, 等. 基于改进Shapley值分配的电采暖负荷群交易机制[J]. 电力建设, 2023, 44(4): 37-44.
在“双碳”目标导向下,我国新能源总装机容量逐年攀升,新能源消纳问题凸显。随着电力市场改革日益推进,电采暖等中小负荷可以通过聚合参与电力市场交易,推动源荷互动,促进新能源消纳。文章在日前市场,以风电场作为发电商,以电采暖负荷聚集商作为需求侧,根据热惯性时间长短分别提供分段报量报价曲线,采用排序法在交易中心对电量电价进行双边交易,并利用改进Shapley值法综合考虑用户经济性和舒适性,根据个人满意度对成交电量在需求侧进行合理分配。最后,通过算例验证了文章所提方法的有效性。结果表明,所提方法能够协调源荷效益,实现社会福利最大化;同时兼顾用户舒适性与经济性,提高社会整体满意度。
Under the guidance of the double carbon goal, the total installed capacity of new energy in China has been increasing year by year, and the problem of new energy consumption has become prominent. With the increasing reform of the electricity market, small and medium loads such as electric heating can participate in electricity market transactions through aggregation, promote source-load interaction, and promote new energy consumption. In this paper, in the day-ahead market, wind farms are used as power generators, and electric heating load aggregators are used as demand side. According to the length of thermal inertia time, the segmented bidding curves of are provided. The sorting method is used to conduct bilateral transactions of electricity prices in the trading center. The improved Shapley value method is used to comprehensively consider the user’s economy and comfort, and reasonably allocate the transaction electricity on the demand side according to the personal satisfaction. Finally, the effectiveness of the method proposed in this paper is verified by an example. The results show that the method proposed in this paper can coordinate the benefits of source and load to maximize social welfare; at the same time, it can improve the overall satisfaction of the society by taking into account the user’s comfort and economy. |
| [17] |
江璐, 万忠杨, 单体华, 等. 考虑电网承载能力的微能源网集群共享储能双层优化配置[J]. 分布式能源, 2024, 9(6): 56-64.
|
| [18] |
|
| [19] |
张继行, 张一, 王旭, 等. 基于多代理强化学习的多新型市场主体虚拟电厂博弈竞价及效益分配策略[J]. 电网技术, 2024, 48(5): 1980-1991.
|
| [20] |
|
| [21] |
杜刚, 赵冬梅, 刘鑫. 计及风电不确定性优化调度研究综述[J]. 中国电机工程学报, 2023, 43(7): 2608-2627.
|
| [22] |
|
| [23] |
李嘉森, 王进, 杨蒙, 等. 基于随机优化的虚拟电厂热电联合经济优化调度[J]. 太阳能学报, 2023, 44(9): 57-65.
针对三北地区现有能源结构调节能力不足而导致的弃风问题,将风电场、光热电站、火电机组和热电联产机组聚合为虚拟电厂。采用随机优化处理风光不确定性问题,通过拉丁超立方抽样生成大量随机风光场景,并在充分考虑风光相关性和分布随机特性的基础上,利用Kantorovich距离削减与K-均值聚类算法对随机场景进行降维优化,获得风电、太阳直接辐照度典型预测场景。结合光热电站的灵活性与供能惯性,构建含光热虚拟电厂热电联合优化调度模型,并建立系统总运行成本最小的目标函数。最后在算例部分验证所提随机优化方法在计算效率、预测精度和处理风光随机问题的优越性;对不同运行模式下的目标函数进行求解,验证所提出的优化调度策略能够在满足系统运行经济性的同时实现风电的最大消纳。
Aiming at the problem of wind curtailment caused by the energy structure lacked the adjustment ability in the three north area, this paper aggregated wind farm, concentrating solar power plant(CSPP), thermal power units and combined heat and power(CHP) plant into virtual power plant(VPP). Using stochastic optimization to deal with the uncertainty of wind-solar, Latin hypercube sampling (LHS) was used to generated a large number of random scenes, and based on considering the random characteristics and correlation of wind-solar distribution fully,Kantorovich distance reduction and <em>K</em>-means clustering algorithm were used to optimized and reduced the dimension of random scenes, for obtaining typical prediction wind-solar scenes. Combined with the flexibility and energy supply inertia of CSPP, the optimal dispatching model of the VPP contained photothermal was constructed, and the objective function of minimizing the total operation cost of the system was established. Finally, an example was given to verify the superiority of the proposed stochastic optimization method in computational efficiency and prediction accuracy; The objective functions under different operation scenarios were solved to verify that the optimal dispatching model could improve the wind power consumption capacity while reducing the system operation cost effectively.
|
| [24] |
曹永吉, 张恒旭, 李常刚. 计及扰动不确定性的储能系统容量鲁棒优化配置[J]. 电力系统自动化, 2024, 48(19): 139-147.
|
| [25] |
朱兰, 李孝均, 唐陇军, 等. 考虑相变储能与建筑蓄能特性的微网分布鲁棒优化调度[J]. 电网技术, 2021, 45(6): 2308-2319.
|
| [26] |
|
| [27] |
|
| [28] |
曾捷, 童晓阳, 范嘉乐. 计及需求响应不确定性的电-气耦合配网系统动态分布鲁棒优化[J]. 电网技术, 2022, 46(5): 1877-1888.
|
| [29] |
万冰, 蔺红. 考虑广域源-荷协调的分布式鲁棒优化调度[J]. 科学技术与工程, 2022, 22(28): 12424-12431.
|
| [30] |
徐康轩, 郭超, 包铭磊, 等. 市场环境下考虑多元不确定性的热电联合虚拟电厂竞标策略[J]. 电网技术, 2022, 46(9): 3354-3365.
|
| [31] |
赵毅, 王维庆, 闫斯哲. 考虑阶梯型碳交易的风光储联合系统分布鲁棒优化调度[J]. 电力系统保护与控制, 2023, 51(6): 127-136.
|
| [32] |
陈乐飞, 朱自伟, 胡嘉锋, 等. 基于两阶段鲁棒博弈的综合能源微网源-荷协调优化调度[J/OL]. 电源学报,1-15 (2023-04-11)[2024-12-09]. https://kns.cnki.net/kcms/detail/12.1420.TM.20230411.1020.002.html.
|
| [33] |
李振坤, 刘乾, 郭维一, 等. 计及用户用能行为的综合能源微网运营商与负荷聚合商主从博弈策略[J]. 南方电网技术, 2022, 16(8): 35-46.
|
| [34] |
To further promote the efficient use of energy storage and the local consumption of renewable energy in a multi-integrated energy system (MIES), a MIES model is developed based on the operational characteristics and profitability mechanism of a shared energy storage station (SESS), considering concentrating solar power (CSP), integrated demand response, and renewable energy output uncertainty. We propose a corresponding MIES model based on co-operative game theory and the CSP and an optimal allocation method for MIES shared energy storage. The model considers the maximum operating benefit of the SESS as the upper objective function and the minimum operating cost of the MIES as the lower objective function. First, the Karush–Kuhn–Tucker conditions of the lower-layer model are transformed into constraints of the upper-layer model, and the Big-M method is used to linearize the nonlinear problem and convert the two-layer nonlinear model into a single-layer linear model. Second, based on the Nash negotiation theory, the benefits of each IES in the MIES are allocated. Finally, the fuzzy chance constraints are used to relax the power balance constraints, and the trapezoidal fuzzy numbers are transformed into a deterministic equivalence class to assess the impact of renewable energy output uncertainty on system operation. The validity and rationality of the proposed two-layer model are verified through simulation, and the results demonstrate that the proposed shared storage capacity leasing model can effectively reduce the total operation cost, increase the profitability of the shared storage operator, and increase the utilization rate of the SESS.
|
/
| 〈 |
|
〉 |