• CSCD核心库收录期刊
  • 中文核心期刊
  • 中国科技核心期刊

ELECTRIC POWER CONSTRUCTION ›› 2021, Vol. 42 ›› Issue (3): 54-60.doi: 10.12204/j.issn.1000-7229.2021.03.007

• Smart Grid • Previous Articles     Next Articles

Optimization Decision-Making Method for Distribution System Restoration Considering the Interdependency Between Power and Water Distribution Systems

LI Muyin1, CAO Zhiyuan1, LI Jiaxu1, MA Jiajun1, XU Yin1, LIU Jiayu2, ZHANG Qiqi2   

  1. 1. School of Electrical Engineering,Beijing Jiaotong University, Beijing 100044, China
    2. State Grid Shanghai Municipal Electrical Power Company Research Institute, Shanghai 200437, China
  • Received:2020-09-22 Online:2021-03-01 Published:2021-03-17
  • Contact: LI Jiaxu
  • Supported by:
    State Grid Shanghai Municipal Electric Power Company Project(B30940190000)

Abstract:

When an outage event occurs, coordinating local distributed generators to restore critical loads is an effective way to enhance the resilience of the power distribution system (PDS). PDS and water distribution system (WDS) are two kinds of lifeline infrastructures with interdependency in a city. If we establish the restoration strategy without enough consideration of the interdependency between the two systems, the lifeline infrastructures may not work properly. This paper analyzes the interdependency between PDS and WDS firstly. On this basis, authors formulate the distribution system restoration method considering the interdependency between PDS and WDS as a mixed-integer linear program (MILP) through several linear approximation methods. The objective function is maximizing the number of restored critical loads, and the operational characteristic of PDS, WDS, and the interdependent components are taken into account. The method is tested in an integrated power and water system. The result shows that the proposed method can restore more critical loads and make the allocation of limited generation resources optimally.

Key words: resilience, distribution system restoration, interdependency of power and water distribution systems, linear approximation

CLC Number: