On computational search for optimistic solutions in bilevel problems
Journal of Global Optimization
Maximizing a state convex lagrange functional in optimal control
Automation and Remote Control
Hi-index | 0.00 |
A nonconvex optimal control problem with the Bolza objective functional is considered. The objective functional is specified by functions represented by the difference of two convex functions (Alexandrov functions). New necessary and sufficient global optimality conditions for minimizing sequences of controls are proved. These conditions provide the basis for a theoretical method for finding global optimal controls; the global convergence of this method is proved.