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Point - to - Set Maps and Mathematical Programming
herausgegeben von P. HuardInhaltsverzeichnis
- Background to point-to-set maps in mathematical programming.
- Annex 1 The continuities of the point-to-set maps, definitions and equivalences.
- Annex 2 Relaxation methods.
- General reference list.
- Differentiable stability in non convex and non differentiable programming.
- A multivalued approach to the Farkas lemma.
- Extensions of the continuity of point-to-set maps: Applications to fixed point algorithms.
- Composition and union of general algorithms of optimization.
- Modified Lagrangians in convex programming and their generalizations.
- Extensions of Zangwill’s theorem.
- On the lower semicontinuity of optimal sets in convex parametric optimization.
- A note on the continuity of the solution set of special dual optimization problems.
- Asymptotic properties of sequences iteratively generated by point-to-set maps.
- Generalized equations and their solutions, Part I: Basic theory.
- The fixed point approach to nonlinear programming.
- Convergence analysis for two-level algorithms of mathematical programming.
- A comparative study of several general convergence conditions for algorithms modeled by point-to-set maps.