controllability for semilinear functional differential equations without uniqueness
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ID: 188832
2014
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Abstract
We study the controllability for a class of semilinear control problems
in Hilbert spaces, for which the uniqueness is unavailable.
Using the fixed point theory for multivalued maps with nonconvex values,
we show that the nonlinear problem is approximately controllable provided
that the corresponding linear problem is. We also obtain some results on
the continuity of solution map and the topological structure of the solution
set of the mentioned problem.
| Reference Key |
ke2014electroniccontrollability
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|---|---|
| Authors | ;Tran Dinh Ke |
| Journal | icsoft 2006 - 1st international conference on software and data technologies, proceedings |
| Year | 2014 |
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