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arXiv 1803.06705math.OCcs.SYeess.SY

分层预测控制算法用于微电网的最优设计与运行

Hierarchical Predictive Control Algorithms for Optimal Design and Operation of Microgrids

Texas A&M University(德克萨斯农工大学);Los Alamos National Laboratory(洛斯阿拉莫斯国家实验室)

Sai Krishna Kanth Hari, Kaarthik Sundar, Harsha Nagarajan, Russell Bent, Scott Backhaus

AI总结:

本文提出了一种分层预测控制算法,用于微电网的最优设计和运行,通过高保真的模型和迭代算法解决长期规划中的计算难题,提供接近最优的解决方案。

摘要:

近年来,微电网,即断开的配电网,受到电力系统运营商越来越多的关注,以支持其系统的经济性和可靠性。长距离输电线路的经济性阻止了许多偏远社区连接到主输电系统,这些社区依赖离网微电网技术。此外,连接到主输电系统的社区正在研究支持其在极端事件中断开并独立运行的微电网技术。在每种情况下,开发支持在长时间无输电情况下设计和运行微电网的方法都是重要的。不幸的是,此类规划问题往往难以解决,而那些容易解决的问题通常缺乏激发信心的建模保真度。为了解决这些问题,我们首先开发了一个高保真的微电网设计和运行模型,包括组件效率、组件运行限制、电池建模、单元调度、容量扩展和功率流物理;所得到的模型是一个混合整数二次约束二次规划(MIQCQP)问题。然后,我们开发了一种迭代算法,称为模型预测控制(MPC)算法,以解决由此产生的MIQCQP问题。通过广泛的计算实验,我们证明MPC方法可以扩展到具有非常长规划时间跨度的问题,并提供高质量的解决方案,这些方案在最优解的5%以内。

英文摘要:

In recent years, microgrids, i.e., disconnected distribution systems, have received increasing interest from power system utilities to support the economic and resiliency posture of their systems. The economics of long distance transmission lines prevent many remote communities from connecting to bulk transmission systems and these communities rely on off-grid microgrid technology. Furthermore, communities that are connected to the bulk transmission system are investigating microgrid technologies that will support their ability to disconnect and operate independently during extreme events. In each of these cases, it is important to develop methodologies that support the capability to design and operate microgrids in the absence of transmission over long periods of time. Unfortunately, such planning problems tend to be computationally difficult to solve and those that are straightforward to solve often lack the modeling fidelity that inspires confidence in the results. To address these issues, we first develop a high fidelity model for design and operations of a microgrid that include component efficiencies, component operating limits, battery modeling, unit commitment, capacity expansion, and power flow physics; the resulting model is a mixed-integer quadratically-constrained quadratic program (MIQCQP). We then develop an iterative algorithm, referred to as the Model Predictive Control (MPC) algorithm, that allows us to solve the resulting MIQCQP. We show, through extensive computational experiments, that the MPC-based method can scale to problems that have a very long planning horizon and provide high quality solutions that lie within 5\% of optimal.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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