Probabilistic analytic center cutting plane method in robust $${\mathcal{H}}_2$$ H 2 track following control-Reference-Cited by-同舟云学术

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Probabilistic analytic center cutting plane method in robust $${\mathcal{H}}_2$$ H 2 track following control

Published:2013-07-02 Issue:9-10 Volume:19 Page:1407-1413
ISSN:0946-7076
Container-title:Microsystem Technologies
language:en
Short-container-title:Microsyst Technol

Author:

Chamanbaz Mohammadreza,Venkataramanan Venkatakrishnan,Wang Qing-Guo

Publisher

Springer Science and Business Media LLC

Subject

Electrical and Electronic Engineering,Hardware and Architecture,Condensed Matter Physics,Electronic, Optical and Magnetic Materials

Link

http://link.springer.com/content/pdf/10.1007/s00542-013-1827-7.pdf

Reference27 articles.

1. Bai EW, Tempo R, Fu M (1998) Worst-case properties of the uniform distribution and randomized algorithms for robustness analysis. Math Control Signals Syst 11:183–196

2. Boyd S, El Ghaoui L (1993) Method of centers for minimizing generalized eigenvalues. Linear Algebra Appl 188(189(0):63–111

3. Calafiore G, Campi M (2004) Uncertain convex programs: randomized solutions and confidence levels. Math Program 102(1):25–46

4. Calafiore GC, Dabbene F (2007) A probabilistic analytic center cutting plane method for feasibility of uncertain LMIs. Automatica 43(12):2022–2033

5. Chamanbaz M, Dabbene F, Tempo R, Venkataramanan V, Wang QG (2013a) Sequential randomized algorithms for convex optimization in the presence of uncertainty. IEEE Trans Autom Control. Submitted. arXiv:1304.2222

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