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BIBLIOGRAPHY 243<br />

[90] S. Prajna, A. Papachris<strong>to</strong>doulou, P. Seiler, and P.A. Parrilo. SOSTOOLS: Sum<br />

of squares optimization <strong>to</strong>olbox for MATLAB (http://www.mit.edu/˜parrilo/sos<strong>to</strong>ols),<br />

2004. [cited at p. 25, 111, 114]<br />

[91] G. Reis, B. Mourrain, R. Rouillier, and Ph. Trébuchet. An environment for Symbolic<br />

and Numeric Computation (http://www–sop.inria.fr/galaad/software/synaps).<br />

In Proceedings of the International Conference on Mathematical Software, pages 239–<br />

249, 2002. [cited at p. 32, 111]<br />

[92] T. Roh, B. Dumistrescu, and L. Vandenberghe. Interior-point algorithms for sum–of–<br />

squares optimization of multidimensional trigonometric polynomials. In International<br />

Conference on Acoustics Speech and Signal Processing 2007, pages 905–908, 2007.<br />

[cited at p. 114, 231]<br />

[93] J. Shyu, S. Pei, and K. Fu. Complex Lagrange multiplier approach <strong>to</strong> the design of<br />

arbitrary complex coefficient FIR digital filters. Signal Processing, 35:117–130, 1994.<br />

[cited at p. 101]<br />

[94] G.L.G. Sleijpen and H.A. van der Vorst. A Jacobi–Davidson iteration method for linear<br />

eigenvalue problems. SIAM Journal on Matrix Analysis and Applications, 17(2):401–<br />

425, 1996. [cited at p. 51, 81, 83, 85]<br />

[95] D.C. Sorensen. Implicit application of polynomial filters in a k-step Arnoldi method.<br />

SIAM Journal on Matrix Analysis and Applications, 1992. [cited at p. 128]<br />

[96] J.F. Sturm. Using SeDuMi 1.02, a MATLAB <strong>to</strong>olbox for optimization over symmetric<br />

cones (http://sedumi.mcmaster.ca). Optimization Methods and Software, 11:625–653,<br />

1999. [cited at p. 111]<br />

[97] B. Sturmfels. Sparse elimination theory. In D. Eisenbud and L. Robbiano, edi<strong>to</strong>rs,<br />

Proceedings Computational Algebraic Geometry and Commutative Algebra 1993, pages<br />

264–298. Cambridge University Press, 1993. [cited at p. 29]<br />

[98] B. Sturmfels. Solving systems of polynomial equations. American Mathematical Society,<br />

CBMS Regional Conferences Series, No 97, 2002. [cited at p. 26, 35, 37, 38]<br />

[99] B. Sturmfels and A. Zelevinsky. Multigraded resultants of the Sylvester type. Journal<br />

of Algebra, 163(1):115–127, 1994. [cited at p. 29]<br />

[100] R.C. Ward. Balancing the generalized eigenvalue problem. SIAM Journal on Scientific<br />

and Statistical Computing, 2(2):141–152, 1981. [cited at p. 184]<br />

[101] D.A. Wilson. Model reduction for multivariable systems. International Journal of<br />

Control, 20(1):57–64, 1974. [cited at p. 134]<br />

[102] K. Zhou, J.C. Doyle, and K. Glover. Robust and optimal control. Prentice Hall, 1996.<br />

[cited at p. 138, 139]

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