基于双层系统动力学的新型电力系统调峰成本分摊与储能投资推演

Cost Allocation for Peak Shaving and Energy Storage Investment Simulation in New Power Systems Based on a Bilevel System Dynamics Approach

  • 摘要: 可再生能源低成本的特性使得电力系统的运行成本有所降低,但其不确定性却使得调峰成本显著增加。在此背景下,储能凭借其出色的调峰能力,成为系统投资中不可或缺的关键要素之一。首先提出一种基于机组边际调峰贡献的调峰成本分摊机制,该机制通过循环以此移除某一主体的调峰能力以求得其边际贡献,其次使用系统动力学在调峰边际贡献基础上进行调峰成本分摊和投资需求推演。由于一般的系统动力学模型无法在单个时间节点中实现边际贡献计算所需的多次循环结构,因此设计了一种基于系统动力学的双层建模方法,上层模型分析了储能与其他系统组件之间的相互作用对整体投资决策的影响,下层模型则设计了基于机组和储能设施调峰边际贡献的成本分摊机制,以此推导出电网各参与者在长期时间尺度上的投资策略,解决了一般系统动力学模型单个时间节点无法循环迭代的缺陷。通过案例研究,验证了该方法在储能投资分析中的科学性和有效性。

     

    Abstract: As the low-cost nature of renewable energy has reduced the operating costs of power systems, its inherent uncertainty has significantly increased peak shaving costs. Therefore, establishing an effective cost allocation mechanism for peak shaving has become increasingly important. In this context, energy storage, with its excellent peak shaving capabilities, has become an indispensable key element in system investment. Analyzing the distribution of system investments and capacity evolution involves complex interactions among various stakeholders on the generation, grid, and load sides, making system dynamics an effective tool for addressing such issues. A peak shaving cost allocation mechanism based on the marginal peak shaving contribution of units is proposed, effectively evaluating the peak shaving contributions of various units. Additionally, since typical system dynamics models cannot achieve the multiple iterations required for marginal contribution calculations at a single time node, a two-level modeling approach based on system dynamics is designed. The upper-level model analyzes the interaction between energy storage and other system components and its impact on overall investment decisions, while the lower-level model designs a cost allocation mechanism based on the marginal peak shaving contributions of units and energy storage facilities, thereby deriving long-term investment strategies for grid participants. This approach addresses the limitation of general system dynamics models in performing iterative calculations at a single time node. Case studies validate the scientific validity and effectiveness of this method in analyzing energy storage investments.

     

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