Lower convergence of minimal sets in star-shaped vector optimization problems (Q2336515)
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| Language | Label | Description | Also known as |
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| English | Lower convergence of minimal sets in star-shaped vector optimization problems |
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Lower convergence of minimal sets in star-shaped vector optimization problems (English)
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19 November 2019
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Summary: Let \(\{A_n\}\) be a sequence of nonempty star-shaped sets. By using generalized domination property, we study the lower convergence of minimal sets \(\mathrm{Min} A_n\). The distinguishing feature of our results lies in disuse of convexity assumptions (only using star-shapedness).
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