Lizhou Jiang , Binye Ni , Xinlei Cai , Jinzhou Zhu , Longteng Wu , Tianyang Zhao , Gengfeng Li
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引用次数: 0
Abstract
This paper proposes a novel distributed framework to restore transmission and distribution systems (T&DS) under imperfect communication. First of all, nodal reserve is introduced into the power exchange constraint, thereby making the coordination between transmission systems (TS) and distribution systems (DS) more efficiently to achieve. However, the above formulation undermines the convexity of the model since constraints regarding reserve response involve bi-linear terms. In this regard, a novel linearization method, with guaranteed accuracy and limited complexity, is proposed to reformulate the coordinated model into a mixed-integer linear programming problem. To solve this problem, a primal decomposition-based distributed framework is developed. Then, this paper takes imperfect communication into consideration and adopts data prediction methods to encounter this kind of issue. We theoretically prove that the distributed framework is guaranteed to converge under imperfect communication with the proposed strategy. Finally, the effectiveness and scalability of the proposed framework are verified by numerical experiments.
期刊介绍:
The journal covers theoretical developments in electrical power and energy systems and their applications. The coverage embraces: generation and network planning; reliability; long and short term operation; expert systems; neural networks; object oriented systems; system control centres; database and information systems; stock and parameter estimation; system security and adequacy; network theory, modelling and computation; small and large system dynamics; dynamic model identification; on-line control including load and switching control; protection; distribution systems; energy economics; impact of non-conventional systems; and man-machine interfaces.
As well as original research papers, the journal publishes short contributions, book reviews and conference reports. All papers are peer-reviewed by at least two referees.