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- W4300798736 abstract "Let $D$ be a convex subset of a real vector space. It is shown that a radially lower semicontinuous function $f: Dto mathbf{R}cup {+infty}$ is convex if and only if for all $x,y in D$ there exists $alpha=alpha(x,y) in (0,1)$ such that $f(alpha x+(1-alpha)y) le alpha f(x)+(1-alpha)f(y)$." @default.
- W4300798736 created "2022-10-04" @default.
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- W4300798736 date "2017-09-25" @default.
- W4300798736 modified "2023-10-16" @default.
- W4300798736 title "A Characterization of Convex Functions" @default.
- W4300798736 doi "https://doi.org/10.48550/arxiv.1709.08611" @default.
- W4300798736 hasPublicationYear "2017" @default.
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