Taylor-series based Convex Approximation Method for Optimization of Active Distribution Networks

Riccardo Vasapollo, Dmitry Shchetinin, K. Knezović
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Abstract

In the context of active distribution networks, innovative solution techniques based on reformulating the original non-convex AC Optimal Power Flow (AC-OPF) problem have received increasing attention. However, their accuracy is often sensitive to the objective function and grid size. This paper first investigates the performance of a selection of state-of-the-art convex approximations and relaxations of the AC-OPF problem for a range of engineering and economic objective functions in distribution grids. Then, it proposes a novel convex approximation based on the Taylor expansion, which is applicable to a wide range of objective functions as it yields high-quality solutions with small AC-violations. The performance is evaluated via optimality gaps and power mismatches on several active grids varying in size and the penetration of active energy storage systems.
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基于泰勒级数的有源配电网优化凸逼近方法
在有源配电网的背景下,基于对原非凸交流最优潮流(AC- opf)问题进行重新表述的创新求解技术受到越来越多的关注。然而,它们的精度往往对目标函数和网格大小很敏感。本文首先研究了配电网中一系列工程和经济目标函数的AC-OPF问题的一系列最先进的凸逼近和松弛的性能。然后,提出了一种新的基于泰勒展开的凸近似,该近似适用于广泛的目标函数,因为它可以产生具有小ac违规的高质量解。通过不同大小有源电网的最优性差距和功率不匹配以及有源储能系统的渗透来评估性能。
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