Nonlinear system recognition method and equipment

A nonlinear system and identification method technology, applied in the field of nonlinear system identification methods and equipment, to achieve the effect of improving identification accuracy

Pending Publication Date: 2020-01-14
SOUTHWEST UNIVERSITY
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  • Summary
  • Abstract
  • Description
  • Claims
  • Application Information

AI Technical Summary

Benefits of technology

The technology described in this patented solution helps identify control systems with unknown or frequent changes in their properties accurately without requiring detailed knowledge about them.

Problems solved by technology

This patented technical problem addressed in this patents relates to improving controller performance during complex processes involving multiple objects (such as manufacturing) without requiring expensive equipment modifications beforehand. Current methods require extensive manual effort and time, which makes it challenges to identify new types of objects quickly enough while also ensuring they remain accurate over time.

Method used

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  • Nonlinear system recognition method and equipment
  • Nonlinear system recognition method and equipment
  • Nonlinear system recognition method and equipment

Examples

Experimental program
Comparison scheme
Effect test

Embodiment 1

[0059] See figure 1 , The method as a whole includes risk sensitive loss (KRSL), Methods, k-means sampling and NysMKRSL-KM four parts.

[0060] (1) Kernel risk-sensitive loss criterion

[0061] Risk-sensitive loss is defined in the kernel space, which is called kernel risk-sensitive loss (KRSL). Two random variables X and Y are defined. KRSL is defined as follows:

[0062]

[0063] Here λ>0 is a risk-sensitive parameter, E is mathematical expectation, ‖·‖ is Euclidean norm, F XY (x,y) is the joint distribution function of (X,Y), and κ σ (·) represents a shift-constant kernel and bandwidth σ as follows:

[0064]

[0065] However, in practice, the joint distribution of X and Y is usually unknown. Therefore, the empirical KRSL is defined as follows:

[0066]

[0067] among them Indicates the limited number of samples available, and N is the sample size.

[0068] (2) method

[0069] Collect the input data and output data of the controlled system to obtain training samples; suppose the train

Embodiment 2

[0141] The second embodiment provides a nonlinear system identification device, see Figure 4 ,include:

[0142] Building unit: used to build the following data model: Among them, u is the zero mean Gaussian sequence of the input unit variance, z(u) is the vector that maps u to finite dimensions, Ω o Is the weight vector, v is the system interference noise; d is the desired signal;

[0143] Acquisition unit: used to collect input data and output data of the controlled system to obtain training samples;

[0144] Training unit: used to input the training samples into the data model to train the data model; when the adaptive weight vector Ω approaches the optimal weight vector Ω in the trained data model o When, output the data model to achieve system tracking.

[0145] For the brief description of the system provided in the embodiment of the present invention, for the parts not mentioned in the embodiment, please refer to the corresponding content in the foregoing method embodiment.

Embodiment 3

[0147] The third embodiment provides the application of the method and system on the basis of the foregoing embodiment.

[0148] System identification is now widely used in various fields.

[0149] For example, in the chemical industry, it can be used to control the diameter of electrospun fibers during processing. Since the electric charge on the surface of the electrospun fiber will affect the diameter of the electrospun fiber, but because its control relationship characteristics are unknown, and when the machine ages, its control relationship will also change, so the system identification can be applied to electrospinning In the field of fiber processing, the specific steps include: acquiring the input data and output data of the controlled system, that is, acquiring the electrical charge on the surface of the electrospun fiber and the corresponding diameter in the historical electrospun fiber processing data. Input the charge on the surface of the electrospun fiber and the corres

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Abstract

According to the nonlinear system recognition method provided by the invention, the following data models are constructed: u is a zero-mean Gaussian sequence of an input unit variance, z (u) is a vector for mapping u to a finite dimension, omega o is an optimal weight vector, and v is system interference noise; d is a desired signal; collecting input data and output data of a controlled system toobtain a training sample; inputting the training sample into the data model, and training the data model; and when the adaptive weight vector omega approaches the optimal weight vector omega o in thetrained data model, outputting the data model to realize system tracking. The method is suitable for system recognition of a controlled system with unknown parameters or characteristics or frequentlychanged parameters or characteristics, and the recognition accuracy is improved.

Description

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Claims

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Application Information

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Owner SOUTHWEST UNIVERSITY
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