可再生能源并网配电网的动态估计

H. Nguyen, G. Venayagamoorthy, W. Kling, P. Ribeiro
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引用次数: 11

摘要

可变和不可预测的可再生能源(RES)和新型负荷消耗的大规模整合增加了电网的动态性和不确定性。新兴的兴趣集中在提高网络运营商的监控能力,以便他们能够在正确的时刻准确地了解网络的状态并预测其未来趋势。虽然状态估计对于触发控制函数至关重要,但它主要用于稳态分析。然而,动态状态估计(DSE)对实时控制和运行的需求越来越大。本文讨论了在这种新的配电网环境下,离散向量分析相对于传统的静态估计的重要作用。计算负担减轻了DSE在实际大规模网络中的最先进的利用,尽管DSE在几十年前就被引入了。本文采用无气味卡尔曼滤波(UKF)来减轻离散向量分析的计算负担。基于ukf的方法不使用线性化过程,因此优于传统的基于扩展卡尔曼滤波的方法来处理非线性模型。在实时数字模拟器(RTDS)平台上对18总线配电网进行了仿真,研究了UKF方法的性能。利用具有相当程度可再生能源生产整合的配电网,对不同类型事件下基于ukf的DSE方法进行了评估。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Dynamic state estimation for distribution networks with renewable energy integration
The massive integration of variable and unpredictable Renewable Energy Sources (RES) and new types of load consumptions increases the dynamic and uncertain nature of the electricity grid. Emerging interests have focused on improving the monitoring capabilities of network operators so that they can have accurate insight into a network’s status at the right moment and predict its future trends. Though state estimation is crucial for this purpose to trigger control functions, it has been used mainly for steady-state analysis. The need for dynamic state estimation (DSE), however, is increasing for real-time control and operation. This paper addresses the important role of DSE over conventional static-state estimation in this new distribution network context. Computational burden mitigates the state-of-the-art utilizations of DSE in real large-scale networks, although DSE was introduced several decades ago. This paper the unscented Kalman filter (UKF) to alleviate computational burden with DSE. The UKF-based approach does not use a linearization procedure and thus outperforms the conventional Extended Kalman Filter based approach to cope with non-linear models. The performance of the UKF method is investigated with a simulation of an 18-bus distribution network on the real-time digital simulator (RTDS) platform. A distribution network with considerable integration of renewable energy production is used to evaluate the UKF-based DSE approach under different types of events.
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