Sentence examples for constraint qualification from inspiring English sources

In Section 3, we introduce the generalized Guignard constraint qualification and Abadie constraint qualification for SIMOPs.

Now, we give a generalized Slater type constraint qualification.

Furthermore, let (VP) satisfies the generalized Slater constraint qualification.

In theory its constraints fail to satisfy a standard constraint qualification such as the linear independence constraint qualification (LICQ) or the Mangasarian–Fromovitz constraint qualification (MFCQ) at any feasible point.

We propose a generalized Guignard constraint qualification and a generalized Abadie constraint qualification for this problem under which necessary optimality conditions are proved.

Necessary optimal theorems are presented by using alternative theorem [15] and Mangasarian-Fromovitz constraint qualification [16].

To derive necessary optimality conditions one needs to impose some kind of constraint qualification.

FM is well known as a necessary and sufficient constraint qualification for Lagrange duality; see [1].

By the generalized Slater constraint qualification, then there exists such that (5.18).

The Fritz-John conditions and the constraint qualification are discussed for this problem.

The constraint qualification and optimality condition for the SOCBLP are studied in Section 4.