On the Guignard constraint qualification for mathematical programs with equilibrium constraints

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On the Abadie and Guignard constraint qualifications for Mathematical Programmes with Vanishing Constraints (2009, methodology): “The analysis carried out in Sections 3–5 is motivated by some corresponding results for MPECs given in [14, 6].”
On M-stationary points for mathematical programs with equilibrium constraints (2005, methodology): “Applying this reasoning to MPECs yields a KKT point (which is equivalent to a strongly stationary point, see [4]) under calmness.”
A Fritz John Approach to First Order Optimality Conditions for Mathematical Programs with Equilibrium Constraints (2003, background): “(One exception to this is the Guignard constraint qualification, see [5] for details.”
Optimality Conditions for Disjunctive Programs with Application to Mathematical Programs with Equilibrium Constraints (2007, methodology): “If we replace MPEC-GCQ with the stronger MPEC-ACQ, statements (b) and (c) have already been shown in [3].”