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Diepold, K. J., & Eid, R. (2011). Guard-based model order reduction for switched linear systems.
Methoden und Anwendungen der Regelungstechnik. Erlangen-M ü nchener Workshops.
Number 67 - 78 in Shaker-Verlag.
Dongmei, X., Ning, X., & Chen, X. (2008). LMI Approach to H 2 model reduction for switched
systems. The 7th World Congress on Intelligent Control and Automation, pp. 6381 - 6386. June
25
27 2008, Chongqing. doi: 10.1109/WCICA.2008.4593893 .
Druskin, V., & Simoncini, V. (2011). Adaptive rational Krylov subspaces for large-scale
dynamical systems. Systems and Control Letters, 60(8), 546
-
560.
Flagg, G., Beattie, C., & Gugercin, S. (2012). Convergence of the iterative rational Krylov
algorithm. Systems and Control Letters, 61(6), 688
-
691.
Gallivan, K., Grimme, E., & Dooren, P. V. (1996). A rational lanczos algorithm for model
reduction. Numerical Algorithms, 12(1), 33
-
63.
Gaoa, H., Lamb, J., & Wanga, C. (2006). Model simpli cation for switched hybrid system.
Systems and Control Letters, 55(12), 1015
-
1021.
Grimme, E. J. (1997). Krylov Projection Methods For Model Reduction. (PhD thesis, University
of Illinois at Urban Champaign).
Gugercin, S. (2008). An iterative svd-Krylov based method for model reduction of large-scale
dynamical systems. Linear Algebra and its Applications, 428(8 - 9), 1964 - 1986.
Gugercin, S., & Antoulas, A. C. (2006). Model reduction of large scale systems by least squares.
Linear Algebra and its Applications, 415(2 - 3), 290 - 321.
Gugercin, S., Sorensen, D. C., & Antoulas, A. C. (2003). A modi ed low-rank smith method for
large-scale lyapunov equations. Numerical Algorithms, 32(1), 27 - 55.
Heyouni, M., & Jbilou, K. (2006). Matrix Krylov subspace methods for large scale model
reduction problems. Applied Mathematics and Computation, 181(2), 1215
-
1228.
Kouki, M., Abbes, M., & Mami, A. (2013a). Arnoldi model reduction for switched linear systems.
Kouki, M., Abbes, M., & Mami, A. (2013b). Lanczos model reduction for switched linear systems.
Kouki, M., Abbes, M., & Mami, A. (2013c). A survey of linear invariant time model reduction.
ICIC Express Letters, An International Journal of Research and Surveys, 7(3(B)): 909
-
916.
Kouki, M., Abbes, M., & Mami, A. (2014a). Non symmetric and global lanczos model reduction
for switched linear systems.
-
International Journal of Mathematics and Computers in
72.
Kouki, M., Abbes, M., & Mami, A. (2014b). Rational arnoldi & adaptive order rational arnoldi for
switched linear systems. Neural, Parallel, and Scienti c Computations, 22,75
Simulation, 8,67
-
88.
Lee, H. J., Chu, C. C., & Feng, W. S. (2006). An adaptive-order rational arnoldi method for
model-order reductions of linear time-invariant systems. Linear Algebra and its Applications,
415(2 - 3), 235 - 261.
Mehrmann, V., Schroder, C., & Simoncini, V. (2012). An implicitly-restarted Krylov subspace
method for real symmetric/skew-symmetric eigenproblems. Linear Algebra and its Applications,
436(10), 4070 - 4087.
Mignone, D., Ferrari-Trecate, G., & Morari, M. (2000). Stability and stabilization of piecewise
affine and hybrid systems.
-
In the 39th IEEE Conference on Decision and Control,
509) Sydney, Australia. doi: 10.1109/CDC.2000.912814 .
Quarteroni, A., Sacco, R., & Saleri, F. (2007). Methodes Numeriques: Algorithmes, analyse et
applications (Vol. 538). Milano: Springer.
Tulpule, P., Yurkovich, S., Wang, J., and Rizzoni, G. (2011). Hybrid large scale system model for
a dc microgrid. In American Control Conferences, June 29 2011
(pp. 504
-
July 1 2011, San Francisco,
-
3904.
Zhanga, L., Shi, P., Boukasc, E., & Wanga, C. (2008). H model reduction for uncertain switched
linear discrete-time systems. Automatica, 44(11), 2944
CA, pp. 3900
-
2949.
Zhendong, S., & Shuzhi, S. G. (2009). Switched linear systems: Control and design. Berlin:
Springer.
-
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