minimum principle and controllability for multiparameter discrete inclusions via derived cones
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ID: 175003
2006
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Abstract
We consider a multiparameter discrete inclusion and we prove that the reachable set of a certain variational multiparameter discrete inclusion is a derived cone in the sense of Hestenes to the reachable set of the discrete inclusion. This result allows to obtain sufficient conditions for local controllability along a reference trajectory and a new proof of the minimum principle for an optimization problem given by a multiparameter discrete inclusion with endpoint constraints.
| Reference Key |
cernea2006discreteminimum
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|---|---|
| Authors | ;Aurelian Cernea |
| Journal | Journal of the American Heart Association |
| Year | 2006 |
| DOI |
10.1155/DDNS/2006/96505
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| URL | |
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