Multi-stimulation identification method for multivariable linear continuous system
A continuous system and identification method technology, applied in the field of multiple excitation identification, can solve problems such as low efficiency and loss of identification accuracy
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[0024] A multivariable linear continuous system identification method proposed by the present invention can be briefly described as: if the input-output relationship of the identified multivariable linear continuous system can be defined as formula (1), and the multivariable linear continuous system model of the system It can be expressed as in formula (2), and the identification data obtained by doing m times of identification stimulation tests can be used to identify its model (as defined in formula (3)). The condition that the model can be accurately identified is the existence of the inverse matrix of the identification excitation signal matrix (as defined in formula (4)) composed of m identification excitation signal vectors.
[0025] Y(s)=G(s)U(s) (1)
[0026] In the formula: system output: Y(s)=[Y 1 (s) Y 2 (s) … Y q (s)] T , Y j (s)(j=1,2,…,q) is the jth output y j (t) Laplace transform;
[0027] System input: U(s)=[U 1 (s) U 2 (s) … U m (s)] T , U i (s)(i=...
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