Optimality Conditions and Duality for Semi-Infinite Mathematical Programming Problem with Equilibrium Constraints
DOI10.1080/01630563.2015.1013552zbMath1353.90161OpenAlexW1989130409MaRDI QIDQ5264008
Shashi Kant Mishra, Monika Jaiswal
Publication date: 20 July 2015
Published in: Numerical Functional Analysis and Optimization (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/01630563.2015.1013552
strong dualityweak dualitystrict converse dualityinvexMond-Weir-dualityoptimality conditions of John and KKT-typepseudo-invexquasi-invexsemi-infinite programming with equilibrium constraintsstrictly invexWolfe-duality
Optimality conditions and duality in mathematical programming (90C46) Complementarity and equilibrium problems and variational inequalities (finite dimensions) (aspects of mathematical programming) (90C33) Semi-infinite programming (90C34)
Related Items (11)
Cites Work
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- Second-order optimality conditions for mathematical programs with equilibrium constraints
- Necessary and sufficient optimality conditions for mathematical programs with equilibrium constraints
- Semi-infinite programming
- Foundations of bilevel programming
- Theoretical and numerical comparison of relaxation methods for mathematical programs with complementarity constraints
- Abadie-type constraint qualification for mathematical programs with equilibrium constraints
- On M-stationary points for mathematical programs with equilibrium constraints
- Optimality conditions for disjunctive programs with application to mathematical programs with equilibrium constraints
- New Necessary Optimality Conditions for Bilevel Programs by Combining the MPEC and Value Function Approaches
- Mathematical Programs with Equilibrium Constraints: Enhanced Fritz John-conditions, New Constraint Qualifications, and Improved Exact Penalty Results
- Semi-Infinite Programming: Theory, Methods, and Applications
- On the Guignard constraint qualification for mathematical programs with equilibrium constraints
- Nondifferentiable Multiplier Rules for Optimization and Bilevel Optimization Problems
- A Fritz John Approach to First Order Optimality Conditions for Mathematical Programs with Equilibrium Constraints
- Annotated Bibliography on Bilevel Programming and Mathematical Programs with Equilibrium Constraints
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