Multi-objective optimization method based on Gaussian process simultaneous MIMO model
A multi-objective optimization, Gaussian process technology, applied in the multi-objective optimization design field of Gaussian process simultaneous modeling combined with optimization algorithm, can solve the problem of insufficient utilization of system information, cross-correlation model fitting or prediction accuracy of category input variables Unable to capture, small sample size, etc.
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Embodiment 1
[0053] Numerical examples for solving multi-objective problems
[0054] A multi-objective optimization method based on a Gaussian process simultaneous MIMO model, including experimental design method sampling, standard Gaussian process simultaneous MIMO model and multi-objective optimization algorithm optimization, including the following steps:
[0055] Step 1. According to the numerical multi-objective problem given by the user, its mathematical description is as formula (9), and the experimental design is carried out through the Latin hypercube experimental design method, and 20 sample points are obtained by sampling in the variable x∈[0,1]. And substitute into the analytical formula f of formula (9) 1 , g(x 1 ,x 2 ), get the corresponding response value, and form the training data set of the model together with the sample set of variable x;
[0056] f 1 =x 1
[0057] f 2 =g(x 1 ,x 2 )h(x 1 ,x 2 )
[0058] g(x 1 ,x 2 )=11+x 2 2 -10cos(2px 2 ) ...
Embodiment 2
[0088] Application of Multi-objective Optimization Method Based on Gaussian Process Simultaneous MIMO Model in Sheet Metal Drawing
[0089] Using the multi-objective optimization method based on the Gaussian process simultaneous MIMO model to optimize the rear cover of an automobile axle housing, such as Image 6 with Figure 7 As shown, the multi-objective optimization of deep drawing process parameters, the optimization process flow chart is as follows Figure 8 shown, including the following steps:
[0090] Step 1. Select the forming process parameters to be optimized according to the process documents formulated by the customer, and determine their value ranges as follows: 80≤BHF(kN)≤500, 275≤Bill diameter D(mm)≤325, 0.10≤Static friction coefficient μ between sheet metal and die 1 ≤0.15, 0.10≤Static friction coefficient μ of sheet metal and blank holder ring 2 ≤0.15, through the enhanced translation propagation Latin hypercube (ETPLHD) sampling method for experimental ...
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