References
- [1] Z. Bai and Y. Su. Dimension reduction of large-scale second-order dynamical systems via a second-order Arnoldi method. SIAM Journal on Scientific Computing,, 26(5):1692-1709, 2005.
- [2] C. Beattie and S. Gugercin. Krylov-based model reduction of second-order systems with proportional damping. In Proceedings of the 44th IEEE Conference on Decision and Control, pages 2278-2283, 2005.
- [3] T. Bonin, H. Faßbender, A. Soppa, and M. Zaeh. A fully adaptive rational global Arnoldi method for the model-order reduction of second-order MIMO systems with proportional damping. Elsevier Mathematics and Computers in Simulation,, 122:1-19, 2016.
- [4] C.-C. Chu, M.-H. Lai, and W.-S. Feng. Model-order reductions for MIMO systems using global Krylov subspace methods. Mathematics and Computers in Simulation, 79:1153-1164, 2008.
- [5] R. Eid, B. Salimbahrami, B. Lohmann, E.B. Rudny, and J.G. Korvink. Parametric Order Reduction of Proportionally Damped Second Order Systems. Technical Reports on Automatic Control vol. TRAC-1, Technische Universit¨at M¨unchen, M¨unchen, Germany, 2006.
- [6] K. Jbilou, A. Messaoudi, and H. Sadok. Global FOM and GMRES algorithms for matrix equations. Applied Numerical Mathematics, 31(1):49 - 63, 1999.
- [7] Y. Saad. Iterative Methods for Sparse Linear Systems. Society for Industrial and Applied Mathematics, Philadelphia, PA, USA, 2003.
- [8] M. Sadkane. Block-Arnoldi and Davidson methods for unsymmetric large eigenvalue problems. Numerische Mathematik, 64(1):195-211, 1993.
- [9] B. Salimbahrami and B. Lohmann. Order reduction of large scale second-order systems using Krylov subspace methods. Linear Algebra and its Applications, 415(2):385 - 405, 2005.
- [10] J. M. Wang, C. C. Chu, Q. Yu, and E. S. Kuh. On projection-based algorithms for model-order reduction of interconnects. IEEE Transactions on Circuits and Systems I: Fundamental Theory and Applications, 49(11):1563-1585, 2002.