Abadie-Type Constraint Qualification for Mathematical Programs with Equilibrium Constraints

By Michael L. Flegel, Christian Kanzow. 2005

128 citations recorded by the source corpus.

Subfields: Computational Theory and Mathematics, Control and Systems Engineering, Numerical Analysis

View Paper: https://www.semanticscholar.org/paper/8fda3f20c2f45d37a5ab033ba70a677655c3ff3f

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Computational Theory and Mathematics

1. Christian Kanzow
2. Tim Hoheisel
3. Jirí Vladimír Outrata
4. Michael L. Flegel
5. Alexander Y. Kruger
6. Stephan Dempe

In Control and Systems Engineering

1. Christian Kanzow
2. Michael L. Flegel
3. Jirí Vladimír Outrata
4. Tim Hoheisel
5. Stephan Dempe

In Numerical Analysis

1. Christian Kanzow
2. Tim Hoheisel
3. Jirí Vladimír Outrata
4. Michael L. Flegel
5. Stephan Dempe
6. Alexander Y. Kruger

Citations in the corpus

• Optimality Conditions for Disjunctive Programs with Application to Mathematical Programs with Equilibrium Constraints (2007, background): “(39) See [5] for more discussion on the linearized tangent cone T lin (ˆ z).”
• On the Guignard constraint qualification for mathematical programs with equilibrium constraints (2005, background): “(b)↔(c) It is easy to verify that (see also [ 4 , Lemma 3.”
• Stationary conditions for mathematical programs with vanishing constraints using weak constraint qualifications (2008, background): “6], see also [9, 12] for similar definitions in the context of MPECs and disjunctive programs.”