Variational inequality problems in \(H\)-spaces (Q885636)
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scientific article; zbMATH DE number 5164290
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Variational inequality problems in \(H\)-spaces |
scientific article; zbMATH DE number 5164290 |
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Variational inequality problems in \(H\)-spaces (English)
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14 June 2007
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Summary: The concept of \(\eta \)-invex set is explored and the concept of \(T\)-\(\eta \)-invex function is introduced. These concepts are applied to the generalized vector variational inequality problems in ordered topological vector spaces. The study of variational inequality problems is extended to \(H\)-spaces and differentiable \(n\)-manifolds. The solution of complementarity problem is also studied in the presence of fixed points or Lefschetz number.
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\(\eta\)-invex sets
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vector variational inequality
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existence of a solution
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0.9395868
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0.9380715
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0.9288292
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0.92196023
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