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Transmission Line Maintenance Scheduling Considering both Randomness and Fuzziness

机译:同时考虑随机性和模糊性的输电线路维护计划

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摘要

The failure possibility of transmission lines in power system may change from time to time since it will be affected by weather, environment and operating conditions, especially under short-time period. Impacts of various conditions on failure possibility can be described using fuzzy words. In this paper, credibility theory was introduced to model the short-term line maintenance-scheduling problem in power system combining randomness and fuzziness. Benders decomposition was proposed to solve proposed new two-fold random fuzzy model, by breaking the primitive two-fold uncertainty model into a master problem and several sub-problems. The sub-problem is developed as a random fuzzy expected value problem. Credibility theory and DC load flow are adopted to solve the sub-problem. The master problem, which is formulated as a deterministic multi-objective integer-programming problem, is solved by an improved Balas implicit enumeration method considering the characters of transmission line maintenance. The test results on IEEE-RBTS and IEEE-RTS demonstrate the feasibility of proposed method which could accommodate system's security and economy objectives.
机译:电力系统中输电线路的故障可能性可能会不时变化,因为它会受到天气,环境和运行条件的影响,尤其是在短时间内。可以使用模糊词来描述各种条件对故障可能性的影响。本文引入了可信度理论,对电力系统中的短期线路维护—调度问题进行了随机性和模糊性相结合的建模。通过将原始的两个不确定性模型分解为一个主要问题和几个子问题,提出了Benders分解方法来解决所提出的新的两个随机模糊模型。子问题被开发为随机模糊期望值问题。该问题采用可信度理论和直流潮流来解决。考虑到传输线维护特性,通过改进的Balas隐式枚举方法解决了确定为多目标整数规划问题的主问题。在IEEE-RBTS和IEEE-RTS上的测试结果证明了该方法的可行性,该方法可以适应系统的安全性和经济性目标。

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