Method for solving time-varying continuous algebraic Riccati equation based on zero neural network
A neural network algorithm and neural network technology, applied in neural learning methods, biological neural network models, neural architectures, etc., can solve the problems of low accuracy, slow convergence speed, and high complexity, and achieve the effect of strong robustness
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[0108] First, pass in the instance of the matrix, the specific example is as follows:
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[0112] Given adaptive parameters
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[0114] Coefficient for the given feedback integral term
[0115] μ=5
[0116] given noise
[0117] A. Constant noise: ξ(t)=[2] 4
[0118] B. Linear noise: ξ(t)=[0.4×t] 4
[0119] C. Random noise: ξ(t)∈[0.5, 2] 4
[0120] Secondly, according to the given example, the time-varying continuous algebraic Riccati equation is incorporated into the error-based adaptive coefficient zeroing neural network solution framework, and the formula is defined according to the evolution of the error-based adaptive coefficient zeroing neural network
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[0122] Derive an iterative model for solution.
[0123] Finally, the iterative model is calculated using a differential equation solver until the predetermined conditions are met.
[0124] figure 2 , image 3 and Figure 4 It shows the simulation results o...
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