State estimation method for nonlinear dynamic system under non-Gaussian noise
A nonlinear dynamic, non-Gaussian noise technology, applied in computing, computer components, pattern recognition in signals, etc., can solve problems such as system performance impact
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[0113] The nonlinear dynamic process model in the present embodiment is a beer fermentation process in the actual process, and its reaction mechanism is expressed as follows:
[0114] Biomass (yeast) + sugar + H 2 O→alcohol+CO 2 +H 2 O (1)
[0115] Choose the state vector as x k =[S k ,X k ,P k ] T , where S k is the substrate (glucose) concentration, X k is the biomass concentration, P k is the alcohol concentration. Under batch conditions, the process can be described by the following discrete dynamic equations:
[0116]
[0117] Among them, w k-1 =[w S,k-1 ,w X,k-1 ,w P,k-1 ] T is the process noise vector, and is assumed to obey a zero-mean Gaussian distribution w k-1 :N(0,0.01 2 ). T c =0.01h is the sampling period; μ S =0.78,μ X =0.058,μ P =0.35 is the model parameter; constant b=0.0251, K S =0.0252,K X =0.7464,K P = 3.2155; the concentration of glucose, biomass and alcohol can be obtained by dielectric measurement process or online measuring ...
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