Lie Algebraic Methods in Nonlinear Control

Author:

Kawski Matthias

Publisher

Springer International Publishing

Reference17 articles.

1. Agrachev AA, Stefani G, Zezza P (2002) Strong optimality for a bang-bang trajectory. SIAM J Control Optim. 41:991–1014 (electronic)

2. Bloch AM (2003) Nonholonomic mechanics and control. Interdisciplinary applied mathematics, vol 24. Springer, New York. With the collaboration of J. Baillieul, P. Crouch and J. Marsden, With scientific input from P. S. Krishnaprasad, R. M. Murray and D. Zenkov, Systems and Control.

3. Bressan A, Piccoli B (2007) Introduction to the mathematical theory of control. AIMS series on applied mathematics, vol 2. American Institute of Mathematical Sciences (AIMS), Springfield

4. Bullo F, Lewis AD (2005) Geometric control of mechanical systems: modeling, analysis, and design for simple mechanical control systems. Texts in applied mathematics, vol 49. Springer, New York

5. Bullo F, Leonard NE, Lewis AD (2000) Controllability and motion algorithms for underactuated Lagrangian systems on Lie groups: mechanics and nonlinear control systems. IEEE Trans Autom Control 45:1437–1454

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