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- Hermite–Hadamard_inequality abstract "In mathematics, the Hermite–Hadamard inequality, named after Charles Hermite and Jacques Hadamard and sometimes also called Hadamard's inequality, states that if a function ƒ : [a, b] → R is convex, then the following chain of inequalities hold: One of the most natural extensions of the right side of this classical inequality is due to Zoltán Retkes. For to formulate this result one has to introduce the notion of iterated integrals.".
- Hermite–Hadamard_inequality wikiPageID "17183245".
- Hermite–Hadamard_inequality wikiPageRevisionID "591926100".
- Hermite–Hadamard_inequality subject Category:Inequalities.
- Hermite–Hadamard_inequality comment "In mathematics, the Hermite–Hadamard inequality, named after Charles Hermite and Jacques Hadamard and sometimes also called Hadamard's inequality, states that if a function ƒ : [a, b] → R is convex, then the following chain of inequalities hold: One of the most natural extensions of the right side of this classical inequality is due to Zoltán Retkes. For to formulate this result one has to introduce the notion of iterated integrals.".
- Hermite–Hadamard_inequality label "Hermite–Hadamard inequality".
- Hermite–Hadamard_inequality label "Ongelijkheid van Hermite-Hadamard".
- Hermite–Hadamard_inequality sameAs Hermite%E2%80%93Hadamard_inequality.
- Hermite–Hadamard_inequality sameAs Ongelijkheid_van_Hermite-Hadamard.
- Hermite–Hadamard_inequality sameAs Q1035624.
- Hermite–Hadamard_inequality sameAs Q1035624.
- Hermite–Hadamard_inequality wasDerivedFrom Hermite–Hadamard_inequality?oldid=591926100.