CALCULATING THE H1-NORM OF LARGE SPARSE SYSTEMS VIA CHANDRASEKHAR ITERATIONS AND EXTRAPOLATION ⁄
暂无分享,去创建一个
[1] Tosio Kato. Perturbation theory for linear operators , 1966 .
[2] P. Dooren. The generalized eigenstructure problem in linear system theory , 1981 .
[3] P. Dooren,et al. Numerical aspects of different Kalman filter implementations , 1986 .
[4] P. Dooren,et al. Numerical Aspects of Different Implementations , 1986 .
[5] Babak Hassibi,et al. Indefinite-Quadratic Estimation And Control , 1987 .
[6] Stephen P. Boyd,et al. Linear Matrix Inequalities in Systems and Control Theory , 1994 .
[7] L. Ghaoui,et al. History of linear matrix inequalities in control theory , 1994, Proceedings of 1994 American Control Conference - ACC '94.
[8] Paul Van Dooren,et al. Convergence of the calculation of Hoo norms and related questions , 1998 .
[9] T. Kailath,et al. Indefinite-quadratic estimation and control: a unified approach to H 2 and H ∞ theories , 1999 .
[10] Paul Van Dooren,et al. A collection of benchmark examples for model reduction of linear time invariant dynamical systems. , 2002 .
[11] Y. Chahlaoui,et al. The H∞-norm calculation for large sparse systems , 2004 .
[12] P. Dooren,et al. The H-infinity norm calculation for large sparse systems , 2004 .
[13] Kyle A. Gallivan,et al. Singular Riccati equations stabilizing large-scale systems , 2006 .