A geometric theory for 2-D systems including notions of stabilisability-Reference-Cited by-同舟云学术

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A geometric theory for 2-D systems including notions of stabilisability

Published:2007-12-28 Issue:3-4 Volume:19 Page:449-475
ISSN:0923-6082
Container-title:Multidimensional Systems and Signal Processing
language:en
Short-container-title:Multidim Syst Sign Process

Author:

Ntogramatzidis Lorenzo,Cantoni Michael,Yang Ran

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Artificial Intelligence,Computer Science Applications,Hardware and Architecture,Information Systems,Signal Processing,Software

Link

http://link.springer.com/content/pdf/10.1007/s11045-007-0046-8.pdf

Reference25 articles.

1. Basile G., Marro G. (1969). Controlled and conditioned invariant subspaces in linear system theory. Journal of Optimization Theory and Applications 3(5): 306–315

2. Basile G., Marro G. (1982). Self-bounded controlled invariant subspaces: A straightforward approach to constrained controllability. Journal of Optimization Theory and Applications 38(1): 71–81

3. Basile G., Marro G. (1992). Controlled and conditioned invariants in linear system theory. Prentice Hall, Englewood Cliffs

4. Bliman P.A. (2002). Lyapunov equation for the stability of 2-D systems. Multidimensional Systems and Signal Processing 13: 201–222

5. Conte G., Perdon A. (1988). A geometric approach to the theory of 2-D systems. IEEE Transactions on Automatic Control AC-33(10): 946–950

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