The tripping probability calculation of iced conductor galloping based on Monte Carlo method
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    Abstract:

    The ice galloping of overhead conductors is an essential factor leading to line trips, which seriously threatens the safety and stability of power system operation. How to calculate the tripping probability of the ice galloping of overhead conductors scientifically and rationally according to meteorological information has become an urgent problem to be solved. To calculate the short-circuit tripping probability of transmission line caused by galloping under the freezing weather, the information of wind speed, frozen rainfall, temperature, and humidity in the freezing weather area were first collected. Weibull distribution was used to fit the probability density distribution function of the wind speed and calculate the icing thickness of the conductor. Secondly, based on Newton's method, the single-degree-of-freedom galloping model of iced conductors was built. The Ritz-Galerkinn method was used to obtain the analytical expression of amplitude. The probability distribution function of the over-limit of galloping amplitude was obtained by combining the probability distribution of wind speed and the icing thickness. Then, the tripping probability is obtained by analyzing the phase relation of the three-phase conductor during the non-synchronous galloping. Finally, the Monte Carlo method is used to simulate the process of galloping tripping of an iced conductor, and the statistical value of galloping over-limit tripping probability is obtained. The results of an example show that the method can accurately calculate the probability of galloping tripping from the meteorological information obtained from the weather forecast.

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马增泰,罗萍萍,孙天杰,林济铿,刘辉.基于蒙特卡洛方法的覆冰导线舞动跳闸概率计算[J].电力科学与技术学报英文版,2022,37(3):140-148. MA Zengtai, LUO Pingping, SUN Tianjie, LIN Jikeng, LIU Hui. The tripping probability calculation of iced conductor galloping based on Monte Carlo method[J]. Journal of Electric Power Science and Technology,2022,37(3):140-148.

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  • Received:
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  • Online: July 24,2022
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