Unformatted text preview: and f is pseudoconvex and
quasiconvex, then ̅ is a global minimum. ̅ are Sufficient Condition: If ̅ is a KKT point and f is locally pseudoconvex and
locally quasiconvex, then ̅ is a local minimum. Necessary Condition: If ̅ is a local minimum and
then ̅ is a KKT point. ̅ are ̅ are locally pseudoconcave, In the next section of notes, we will focus on constraint qualifications (CQs). These CQs are
presented in the following form.
If ̅ is a local minimum and some CQ holds, then ̅ is a KKT point.
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This document was uploaded on 11/28/2013.
- Fall '13