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LIST OF FIGURES 271<br />

7.7 Residual norms against MVs with A p1 for the JD and JDCOMM methods . . 123<br />

7.8 Eigenvalue spectra of the matrices A p1 and A xi ,i=1,...,4........ 124<br />

7.9 Eigenvalue spectra of the matrices A p1 and A xi ,i=1,...,5........ 125<br />

7.10 Sparsity structure of the matrices A p1 and A xi , i =1,...,4 ........ 127<br />

7.11 Eigenvalue spectra of the matrices A p1 and A xi , i =1,...,4........ 128<br />

7.12 Residual norms against MVs with A p1 for the JD and JDCOMM methods . . 129<br />

9.1 All eigenvalues of the matrix A T V H<br />

...................... 157<br />

9.2 Zoomed in on the smallest real eigenvalues of the matrix A T V H<br />

....... 157<br />

9.3 Sparsity representation of the matrices A T x 1<br />

, A T x 2<br />

and A T V H<br />

......... 158<br />

10.1 Sparsity and structure of the matrix Ãã N−1<br />

(ρ 1 ) T .............. 183<br />

10.2 Sparsity structure of the matrices B and C ................. 183<br />

10.3 The poles of H(s) and G(s) .......................... 185<br />

10.4 The poles of H(s), G 1 (s), and G 2 (s) ..................... 186<br />

10.5 Impulse responses of H(s), G(s), and G 2 (s) ................. 187<br />

10.6 Bode diagrams of H(s), G(s), and G 2 (s) ................... 187<br />

10.7 Structure of the matrix Ãã N−1<br />

(ρ 1 ) T ..................... 189<br />

10.8 Poles of H(s) and approximation G(s) .................... 191<br />

10.9 Poles of H(s) and approximations G 1 (s) and G 2 (s) ............. 191<br />

10.10Impulse responses of H(s) and G(s) ..................... 192<br />

10.11Bode diagrams of H(s) and G(s) ....................... 192<br />

10.12Poles of H(s), G 1 (s), G 2 (s), and G(s) .................... 193<br />

10.13Impulse responses of H(s), G 2 (s), and G(s) ................. 194<br />

10.14Bode diagrams of H(s), G 2 (s), and G(s) ................... 194<br />

11.1 Sparsity structure of the matrices Ãã N−1<br />

(ρ 1 ,ρ 2 ) T and Ãã N−2<br />

(ρ 1 ,ρ 2 ) T . . 223<br />

11.2 Real eigenvalue pairs (ρ 1 ,ρ 2 ) of the matrices ................ 224<br />

11.3 Five important real eigenvalue pairs (ρ 1 ,ρ 2 ) of the matrices ........ 225

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