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Research Article

Novel identification algorithms for Hammerstein systems in ill-conditioned situations

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Pages 52-60 | Received 22 May 2020, Accepted 14 Dec 2020, Published online: 31 Dec 2020

Figures & data

Figure 1. The H-CARMA system.

Figure 1. The H-CARMA system.

Figure 2. The flowchart of the Recursive Least Square for Ill-Conditioned situation algorithm for computing θ^k.

Figure 2. The flowchart of the Recursive Least Square for Ill-Conditioned situation algorithm for computing θ^k.

Figure 3. The RLS-SVD estimation errors δ versus k.

Figure 3. The RLS-SVD estimation errors δ versus k.

Figure 4. The SG-IC estimation errors δ versus k (the output of the nonlinear block can be measured).

Figure 4. The SG-IC estimation errors δ versus k (the output of the nonlinear block can be measured).

Figure 5. The SG-IC algorithm estimation errors δ versus k (the output of the nonlinear block cannot be measured).

Figure 5. The SG-IC algorithm estimation errors δ versus k (the output of the nonlinear block cannot be measured).

Figure 6. The RLS-IC and MISG-IC estimation errors δ versus k (the output of the nonlinear block cannot be measured).

Figure 6. The RLS-IC and MISG-IC estimation errors δ versus k (the output of the nonlinear block cannot be measured).