Lower closure for orientor fields by lower semicontinuity of outer integral functionals

Author:

Balber E. J.

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics

Reference25 articles.

1. Z. Artstein,Weak convergence of set-valued functions and control, SIAM J. Control,13 (1975), pp. 865–878.

2. E. J. Balder,Lower semicontinuity of integral functionals with nonconvex integrands by relaxation-compactification, SIAM J. Control Optimization,19 (1981), pp. 533–542.

3. E. J. Balder,Lower closure problems with weak convergence conditions in a new perspective, SIAM J. Control Optimization,20 (1982), pp. 198–210.

4. E. J. Balder,On lower closure and lower semicontinuity in the existence theory for optimal control, System Modelling and Optimization (R. F. Drenick and F. Kozin, eds.), Lecture Notes in Control, No. 38, Springer, Berlin (1982), pp. 158–184.

5. E. J.Balder,The complete Hamiltonian characterization of property (Q)and its application to infinite-dimensional lower closure problems, unpublished note.

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1. On the optimal control and relaxation of nonlinear infinite dimensional systems;Annali di Matematica Pura ed Applicata;1989-12

2. A useful approximation scheme for Lagrangians;Journal of Optimization Theory and Applications;1989-05

3. On the existence and sensitivity analysis of optimal catital accumulation paths in continuous time, infinite horizon models;The Journal of the Australian Mathematical Society. Series B. Applied Mathematics;1989-04

4. On infinite-horizon lower closure results for optimal control;Annali di Matematica Pura ed Applicata;1988-12

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