Second order sufficient optimality conditions in vector optimization
In this paper, we mainly consider second-order sufficient conditions for vector optimization problems. We first present a second-order sufficient condition for isolated local minima of order 2 to vector optimization problems and then prove that the second-order sufficient condition can be simplified in the case where the constrained cone is a convex generalized polyhedral and/or Robinson’s constraint qualification holds. Copyright Springer Science+Business Media, LLC. 2012
| Year of publication: |
2012
|
|---|---|
| Authors: | Ning E. ; Song, Wen ; Zhang, Yu |
| Published in: |
Journal of Global Optimization. - Springer. - Vol. 54.2012, 3, p. 537-549
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| Publisher: |
Springer |
| Subject: | Isolated local minimizer | Generalized polyhedral | Second order growth condition | Second-order sufficient conditions | Robinson’s constraint qualification |
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