BI-Level Strategies in Semi-Infinite Programming

Authors:
Oliver Stein
Affiliations:
-
Venue:
BI-Level Strategies in Semi-Infinite Programming
Year:
2003

Citing 0
Cited 15

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The semismooth approach for semi-infinite programming under the Reduction Ansatz

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Variational Analysis in Semi-Infinite and Infinite Programming, I: Stability of Linear Inequality Systems of Feasible Solutions

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A Nonsmooth Newton Method with Path Search and Its Use in Solving $C^{1,1}$ Programs and Semi-Infinite Problems

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General Semi-Infinite Programming: Symmetric Mangasarian-Fromovitz Constraint Qualification and the Closure of the Feasible Set

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The C-Index: A New Stability Concept for Quadratic Programs with Complementarity Constraints

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Variational Analysis in Semi-Infinite and Infinite Programming, II: Necessary Optimality Conditions

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Generalized Semi-Infinite Programming: The Nonsmooth Symmetric Reduction Ansatz

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On saddle points in nonconvex semi-infinite programming

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A lifting method for generalized semi-infinite programs based on lower level Wolfe duality

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Abstract

From the Publisher:"This is the first book that exploits the bi-level structure of semi-infinite programming systematically. It highlights topological and structural aspects of general semi-infinite programming, formulates powerful optimality conditions, which take this structure into account, and gives a conceptually new bi-level solution method." This book is suitable for graduate students and researchers in the fields of optimization and operations research.