Super-parameter optimization method based on pre-trained stochastic Fourier eigenkernel LMS
An optimization method and LMS algorithm technology, applied in the field of hyperparameter optimization, to overcome the instability of steady-state performance, improve coupling, and improve accuracy
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specific Embodiment approach 1
[0029] Specific implementation mode one: combine figure 2 This embodiment will be described. The hyperparameter optimization method based on the pre-trained random Fourier feature kernel LMS described in this embodiment, the method includes the following steps:
[0030] Step 1. Given a set of training sets x(i) represents the input signal of the i-th group, d(i) represents the expected signal of the i-th group, and M represents the sample size of the training set; P samples are randomly selected from the training set to obtain the pre-training set Among them: the value range of P is (1,M);
[0031] Step 2. Determine the value of the kernel parameter σ, and pre-set the values of the m dimension parameters as [D 1 ,D 2 ,...,D j ,...,D m ], where: D 1 ,D 2 ,D j and D m respectively represent the value of the first dimension parameter, the value of the second dimension parameter, the value of the jth dimension parameter and the value of the mth dimension parameter; ...
specific Embodiment approach 2
[0039] Specific embodiment two: this embodiment further defines the hyperparameter optimization method based on the pre-trained random Fourier characteristic kernel LMS described in the first embodiment, the value range of the kernel parameter σ in the step two is [0.01, 2].
[0040] The value method of the kernel parameter: It takes multiple attempts to determine the value according to the effect of the training error.
specific Embodiment approach 3
[0041] Specific embodiment three: This embodiment further defines the hyperparameter optimization method based on the pre-trained random Fourier feature kernel LMS described in the first embodiment, the jth dimension parameter D in the second step j The value range of is [10, 1000], where: j=1,2,...,m.
[0042] Dimension parameter D j Value method: recommended multiple value method: such as D j+1 2 times D j ;D j+2 2 times D j+1 ; and so on;
[0043] The steady-state error under multiple kernel parameters is obtained through training, the kernel parameter value with the smallest steady-state error is selected, and m dimension parameters are determined according to the actual computational complexity and storage requirements; The steady-state error of σ continuously adjusts the kernel parameter σ value and the parameter values of the m dimensions.
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