P. Petkov, M. Konstantinov, D. Gu, and I. Postlethwaite, Solving continuous-time matrix algebraic Riccati equations with condition and accuracy estimates, Tech. Rep. 94--64, Control Systems Research, Department of Engineering, Leicester University, Leicester LE1 7RH, UK, Dec. 1994.

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Symplectic Balancing of Hamiltonian Matrices - Benner (2000)   (1 citation)  (Correct)

....the symplectic balancing strategy proposed here is often not enough to minimize errors caused by ill scaling. This is due to the effect that for a balanced Hamiltonian matrix H = h A Q G GammaA T i we still may have kQk AE kGk which may cause large errors when computing invariant subspaces [27]. Therefore, another symplectic scaling using a similarity transformation with diag i p aeI n ; 1 p ae I n j 2 S 2n , ae 2 R, should be applied to H in order to achieve kAk kGk kQk as far as possible; see [4] for details and a discussion of several heuristic strategies to achieve ....

P. Petkov, M. Konstantinov, D. Gu, and I. Postlethwaite, Solving continuous-time matrix algebraic Riccati equations with condition and accuracy estimates, Tech. Rep. 94--64, Control Systems Research, Department of Engineering, Leicester University, Leicester LE1 7RH, UK, Dec. 1994.

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