论文标题
利用两阶段的自适应强大优化功率灵活性聚合
Leveraging Two-Stage Adaptive Robust Optimization for Power Flexibility Aggregation
论文作者
论文摘要
自适应鲁棒优化(ARO)是一种众所周知的技术,可以处理优化问题中的参数不确定性。虽然实际上可以借用ARO框架来解决一些特殊问题而没有不确定的参数,例如本文研究的功率灵活性聚合问题。为了有效利用大量分布式能源(DER)的显着灵活性,为分配系统执行了功率柔韧性聚合,以计算变电站随时间的交换功率的可行区域。基于两阶段的ARO,本文提出了一种新的方法来汇总系统级的多周期功率灵活性,考虑了异质性DER设施,网络操作约束和不平衡的功率流模型。此方法适用于仅聚合主动(或反应性)功率和关节活动反应域。因此,开发了两个具有两阶段优化的功率聚集模型:一个侧重于汇总活动能力并在多个时期内计算其最佳可行间隔,而另一个则求解了总体活动反应能力的最佳椭圆可行区域。通过利用ARO技术,可确保获得的可行区域的分裂可行性具有最佳性。具有126个多相节点的现实世界分配馈线上的数值模拟证明了该方法的有效性。
Adaptive robust optimization (ARO) is a well-known technique to deal with the parameter uncertainty in optimization problems. While the ARO framework can actually be borrowed to solve some special problems without uncertain parameters, such as the power flexibility aggregation problem studied in this paper. To effectively harness the significant flexibility from massive distributed energy resources (DERs), power flexibility aggregation is performed for a distribution system to compute the feasible region of the exchanged power at the substation over time. Based on two-stage ARO, this paper proposes a novel method to aggregate system-level multi-period power flexibility, considering heterogeneous DER facilities, network operational constraints, and an unbalanced power flow model. This method is applicable to aggregate only the active (or reactive) power, and the joint active-reactive power domain. Accordingly, two power aggregation models with two-stage optimization are developed: one focuses on aggregating active power and computes its optimal feasible intervals over multiple periods, and the other solves the optimal elliptical feasible regions for the aggregate active-reactive power. By leveraging the ARO technique, the disaggregation feasibility of the obtained feasible regions is guaranteed with optimality. Numerical simulations on a real-world distribution feeder with 126 multi-phase nodes demonstrate the effectiveness of the proposed method.