“…The individual extreme is the optimal solution of particle, and the global extreme is the optimal solution of groups. The velocity and location of particle can be calculated by the following expressions: where, x denotes the current location of particle, v denotes the current movement velocity of particle, p i denotes the extreme of particle, p d denotes the global extreme, c a and c b are the weighted factors of individual and global extremes, respectively, c a ∈ (0, 1), c b ∈ (0, 1), rand is the random number between 0 and 1, and τ is the inertia weight factor, which can expand the optimal space of particle. According to the global searching requirement, the particle should have better performance in the initial stage of optimization and have better development ability at the end of optimization, then the convergence efficiency of algorithm can be improved; therefore, the inertia weighted factor can be regulated by the following equation: Where, iter denotes the iteration number of algorithm, iter max denotes maximum iteration number of optimization, τ max denotes the maximum inertia weighted factor, and τ min denotes the maximum inertia weighted factor, where the change interval of τ max is {1.…”