Abstract

The estimation of the lightning performance of a power distribution network is of great importance to design its protection system against lightning. An accurate evaluation of the number of lightning events that can create dangerous overvoltages requires a huge computational effort, as it implies the adoption of a Monte Carlo procedure. Such a procedure consists of generating many different random lightning events and calculating the corresponding overvoltages. The paper proposes a methodology to deal with the problem in two computationally efficient ways: (i) finding out the minimum number of Monte Carlo runs that lead to reliable results; and (ii) setting up a procedure that bypasses the lightning field-to-line coupling problem for each Monte Carlo run. The proposed approach is shown to provide results consistent with existing approaches while exhibiting superior Central Processing Unit (CPU) time performances.

Highlights

  • Interest in the assessment of the impact lightning has on power systems is increasing in terms of power quality problems [1]

  • The lightning performance typically consists of curves reporting how many lightning faults per year the system may experience as a function of its insulation level; there is a probability that the line is subject to an overvoltage greater than its critical impulse flashover voltage (CFO)

  • Considering the limited height of distribution lines of medium- and low-voltage distribution networks, indirect lightning strikes are more frequent than direct ones

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Summary

Introduction

Interest in the assessment of the impact lightning has on power systems is increasing in terms of power quality problems [1] In this respect, the evaluation of the lightning performance of distribution networks is a critical issue when dealing with the design of their lightning protection systems. The reason is that the problem of the field-to-line coupling needs to be solved a significant number of times in order to account for all of the possible values that the involved stochastic variables can assume. To face this problem, a first and simplified approach has been proposed in [2], which is based on the Rusck formula for the calculation of the maximum

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