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- W4226245865 abstract "Motivated by the Maximum Theorem for convex functions (in the setting of linear spaces) and for subadditive functions (in the setting of Abelian semigroups), we establish a Maximum Theorem for the class of generalized convex functions, i.e., for functions $f:Xto mathbb{R}$ that satisfy the inequality $f(xcirc y)leq pf(x)+qf(y)$, where $circ$ is a binary operation on $X$ and $p,q$ are positive constants. As an application, we also obtain an extension of the Karush--Kuhn--Tucker theorem for this class of functions." @default.
- W4226245865 created "2022-05-05" @default.
- W4226245865 creator A5039375609 @default.
- W4226245865 date "2021-12-19" @default.
- W4226245865 modified "2023-09-28" @default.
- W4226245865 title "A maximum theorem for generalized convex functions" @default.
- W4226245865 doi "https://doi.org/10.48550/arxiv.2112.10181" @default.
- W4226245865 hasPublicationYear "2021" @default.
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