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Nonlinear optimal control: Numerical approximations via moments and LMI-relaxations
Jean B. Lasserre (lasserre Abstract: We consider the class of nonlinear optimal control problems with all data (differential equation, state and control constraints, cost) being polynomials. We provide a simple hierarchy of LMI-relaxations whose optimal values form a nondecreasing sequence of lower bounds on the optimal value. Preliminary results show that good approximations are obtained with few moments. Keywords: Nonlminear optimal control; LMI-relaxations Category 1: Nonlinear Optimization (Systems governed by Differential Equations Optimization ) Category 2: Applications -- Science and Engineering (Control Applications ) Citation: LAAS report 05120, March 2005, Toulouse, France. To appear in Proceedings of the IEEE CDC Conference, Sevilla, Spain, December 2005. Download: [PDF] Entry Submitted: 09/23/2005 Modify/Update this entry | ||
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