4.6 Article

Optimal Restoration of Distribution Systems Considering Temporary Closed-Loop Operation

Journal

IEEE SYSTEMS JOURNAL
Volume 15, Issue 4, Pages 5483-5494

Publisher

IEEE-INST ELECTRICAL ELECTRONICS ENGINEERS INC
DOI: 10.1109/JSYST.2021.3073941

Keywords

Switches; Substations; Network topology; Topology; Linear programming; Reactive power; Mathematical model; Closed-loop topology operation; distributed generation (DG); distribution systems optimization; mixed-integer second-order cone programming (MISOCP); restoration problem

Funding

  1. Coordination for the Improvement of Higher Education Personnel [001]
  2. Brazilian National Council for Scientific and Technological Development [305852/2017-5]
  3. Sao Paulo Research Foundation [2015/21972-6, 2018/20355-1, 2019/01841-5, 2019/19632-3, 2019/23755-3]
  4. ENEL [PEE-00390-1062/2017, P&D-00390-1083-2020_UFABC, ANEEL 001-2016]

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This study introduces a new mathematical model to address the restoration problem in balanced distribution systems with distributed generators, taking into account closed-loop topology operation. The main objectives during the restoration state are to minimize load curtailment in the restored system and reduce the number of switching operations. By considering the possibility of forming loops, the proposed model achieves better results compared to traditional open-loop configurations.
This article presents a new mathematical model to solve the restoration problem in balanced distribution systems with distributed generators (DGs) considering closed-loop topology operation during the restorative state. The restorative state is comprised of the interval of time since the permanent fault has been isolated until the time at which the faulted zone is repaired. During this interval of time, switching operations are performed to minimize the negative effects resulting from the occurrence of a permanent fault in the network. In this way, the two main objective functions of the restoration problem are to minimize the amount of load curtailment in the restored system and to minimize the number of switching operations. Conventionally, the network topology is maintained radial throughout the restorative state. In this article, the possibility of forming loops is considered for improving both objective functions. As such, a new mixed-integer second-order cone programming model is proposed, considering the temporary formation of operational loops in the restorative state, and both connected and islanded operation of the DGs. Several tests are carried out using a 53-node test system and a 2313-node system for single and multiple fault scenarios. The results obtained with the proposed model outperform the solutions achieved when only open-loop configurations are considered for the restoration problem. Moreover, it is verified that the islanded operation of the DGs provides more flexibility to the network, allowing more load to be restored.

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