Research Article

Correlation Analysis Algorithm-Based Multiple-Input Single-Output Wiener Model with Output Noise

Table 1

Identification results of the linear block in the first branch under different .

The proposed methodThe method in [18]

10001.2829−0.33330.040460.03120.04631.2206−0.25760.038810.02940.1204
15001.2937−0.34650.042430.03190.03411.2310−0.26600.040770.03070.1080
20001.3044−0.36680.042700.03180.01741.2508−0.28920.039450.02920.0859
25001.3108−0.37960.043170.03210.00691.2497−0.30040.039940.03060.0795
30001.3051−0.38370.045370.03290.00761.2452−0.29480.040430.03090.0848
35001.3106−0.38860.043870.03260.00261.2519−0.30500.039510.02960.0760
40001.3088−0.38740.044280.03250.00401.2653−0.32110.037990.02900.0608
True1.3139−0.38860.043080.031501.3139−0.38860.043080.03150

10001.3571−0.46240.048530.03320.06251.2116−0.23570.040100.03550.1372
15001.3879−0.48420.048130.02910.05641.2484−0.30410.042300.03560.0781
20001.3657−0.44580.045780.02840.05641.2484−0.30410.042300.03560.0781
25001.3526−0.43110.043670.02920.04191.2645−0.31270.043890.03480.0661
30001.3376−0.41240.043750.02990.02451.2572−0.29230.044040.03360.0815
35001.3205−0.39000.043720.03070.00491.2643−0.30200.044450.03390.0728
40001.3215−0.39310.044620.03190.00661.2598−0.29470.046170.03420.0791
True1.3139−0.38860.043080.031501.3139−0.38860.043080.03150

10001.3992−0.51850.047400.02810.11351.1806−0.22970.043100.03600.1503
15001.3538−0.47150.044000.03150.06711.2033−0.25230.045990.03790.1208
20001.3469−0.47020.043850.03200.06421.2176−0.27740.046750.03790.1208
25001.3384−0.44880.043110.03300.04741.2041−0.26080.048820.03760.1230
30001.3001−0.39760.043100.03390.01211.2190−0.27330.050370.03740.1091
35001.3077−0.40690.044920.03360.01421.2457−0.30860.049190.03580.0769
40001.3081−0.39990.044680.03360.00951.2304−0.28650.048440.03680.0963
True1.3139−0.38860.043080.031501.3139−0.38860.043080.03150