Power-system stabilizer parameter optimization and setting method based on particle swarm optimization algorithm
A particle swarm optimization, power system technology, applied in the direction of reducing/preventing power oscillation, can solve problems such as difficult to popularize and apply, the influence of optimal compensation characteristics in all frequency bands, and difficult implementation, and achieves improved suppression, improved dynamic stability, and improved suppression. The effect of low frequency oscillation
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[0043] According to the "Guidelines for Setting Tests of Power System Stabilizers", the uncompensated frequency characteristics of the excitation regulator are under the condition that the generator has more than 80% of the rated active power and 0-20% of the rated reactive power. A white noise signal is applied to the addition point to measure the phase-frequency characteristic parameter between the voltage feedback value and the given value, denoted as f 0 (ω j ) (respectively corresponding to 0.1~2.0Hz, record a point every 0.1Hz, if the measured local vibration point of the generator is above 2.0Hz, record the phase-frequency characteristics within the range of 0.1~3.0Hz), and record the frequency of the local vibration point and phase, denoted as f 0 (ω b ).
[0044] The number of parameters to be optimized is determined according to the type of power system stabilizer. If it is a PSS2A model, the calculation parameters are T1~T4 (corresponding to the second-order lead...
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[0051] The uncompensated frequency characteristics of the excitation system were measured for a bulb tubular unit in a power plant, and the results are shown in the table below.
[0052]
[0053] The power system stabilizer of the power plant adopts the PSS2A model, so the time constant of its two-order lead-lag link, namely T1~T4, is optimized to determine the compensation range.
[0054] The initial value of optimization is set as follows:
[0055]
[0056] According to the initial value of the parameter, the random function rand() is used to generate the initial optimization particle for each parameter. If the population number is 8, each parameter corresponds to generate 8 particles. Calculate the corresponding fitness function value for the particles generated in each generation.
[0057]
[0058] is the current optimal particle
[0059] Generate the next generation of particles with the current optimal particle:
[0060] The calculation method is as follows:...
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