Abadie's constraint qualification, Hoffman's error bounds, and Hausdorff strong unicity (Q1288270)
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scientific article; zbMATH DE number 1286393
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Abadie's constraint qualification, Hoffman's error bounds, and Hausdorff strong unicity |
scientific article; zbMATH DE number 1286393 |
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Abadie's constraint qualification, Hoffman's error bounds, and Hausdorff strong unicity (English)
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2 September 1999
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The main goal of the paper under review is to present some connections between optimization and best approximation for vector-valued functions defined on a finite set. For example, Hausdorff strong unicity for best approximation is shown to be equivalent to Abadie's constraint qualification for the associated convex quadratic feasibility problem.
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best approximation
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optimization
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vector-valued functions
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Hausdorff strong unicity for best approximation
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quadratic feasibility problem
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