“…The schematic representation of the parameters identifycation procedure is shown in [8,9], the first step is the characterization of the individuals that will form the population. The individuals θ are composed by the five parameters of the J-A model (in real coding, it is not necessary to code the variables in binary representation) [6], [10].…”
This paper describes a generalization methodology for nonlinear magnetic field calculation applied on two-dimensional (2-D) finite Volume geometry by incorporating a Jiles-Atherton scalar hysteresis model. The scheme is based upon the definition of modified governing equation derived from Maxwell’s equations considered the magnetization M. This paper shows how to extract optimal parameters for the Jiles-Atherton model of hysteresis by a real coded genetic algorithm approach. The parameters identification is performed by minimizing the mean squared error between experimental and simulated magnetic field curves. The calculated results are validated by experiences performed in an SST’s frame
“…The schematic representation of the parameters identifycation procedure is shown in [8,9], the first step is the characterization of the individuals that will form the population. The individuals θ are composed by the five parameters of the J-A model (in real coding, it is not necessary to code the variables in binary representation) [6], [10].…”
This paper describes a generalization methodology for nonlinear magnetic field calculation applied on two-dimensional (2-D) finite Volume geometry by incorporating a Jiles-Atherton scalar hysteresis model. The scheme is based upon the definition of modified governing equation derived from Maxwell’s equations considered the magnetization M. This paper shows how to extract optimal parameters for the Jiles-Atherton model of hysteresis by a real coded genetic algorithm approach. The parameters identification is performed by minimizing the mean squared error between experimental and simulated magnetic field curves. The calculated results are validated by experiences performed in an SST’s frame
“…Adjusting the transform tap and compensation capacity reduces the active power loss in power system. The control variables are generator bus voltages, transform taps and value of compensation capacity and the system limitation is appended to the objective function F as punished function [8]. is minimal and maximal magnitude voltage of bus i.…”
Section: Reactive Power Optimization Modelmentioning
confidence: 99%
“…It is also called P-Q decoupled method, the foundation of which is polar coordinates of Newton-Raphson method. P-Q decoupled equation is educed by predigesting the Newton-Raphson equation [8].…”
Section: Reactive Power Optimization Modelmentioning
confidence: 99%
“…In order to assure the stability and variety of population and avoid the early convergence, the substitute way based on niche is applied [8]. The individual with the best fitness is preserved synchronously, which guarantee the algorithm will converge at the global optimal solution with probability of 1.…”
Section: Substitute Children For Parentsmentioning
Reactive power optimization that is optimized by Simple Genetic Algorithms has many limitations. According to the problem of reactive power optimization of high voltage system, the Simple Genetic Algorithms is improved. The improved algorithm is applied in reactive power optimization of IEEE-6 bus system, the results indicate that the improvement is effective and it can accelerate the convergence speed and enhance the ability of optimization.
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