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- W2553552303 abstract "Let $H_1,H_2$ be complex Hilbert spaces and $T$ be a densely defined closed linear operator (not necessarily bounded). It is proved that for each $epsilon>0$, there exists a bounded operator $S$ with $|S|leq epsilon$ such that $T+S$ is minimum attaining. Further, if $T$ is bounded below, then $S$ can be chosen to be rank one." @default.
- W2553552303 created "2016-11-30" @default.
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- W2553552303 date "2016-09-22" @default.
- W2553552303 modified "2023-09-23" @default.
- W2553552303 title "On the denseness of minimum attaining operators" @default.
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- W2553552303 doi "https://doi.org/10.48550/arxiv.1609.06869" @default.
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