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Inequalities for composite functions on a lattice - MaRDI portal

Inequalities for composite functions on a lattice (Q1270938)

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scientific article; zbMATH DE number 1218651
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Inequalities for composite functions on a lattice
scientific article; zbMATH DE number 1218651

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    Inequalities for composite functions on a lattice (English)
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    27 July 1999
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    The author offers inequalities and drafts of proofs for real valued functions \(f\) of an \(n\)-component real vector variable which connect subadditivity to submodularity, that is to \(f[\sup(x,y)]+f[\inf(x,y)]\leq f(x)+f(y)\).
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    inequalities containing sup and inf
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    lattices
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    subadditive functions
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    subadditivity
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    submodularity
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