2011
DOI: 10.48550/arxiv.1108.5249
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Inequalities and higher order convexity

Abstract: We study the following problem: given n real arguments a 1 , ..., a n and n real weights w 1 , ..., w n , under what conditions does the inequalityhold for all functions f satisfying f (k) ≥ 0 for some given integer k? Using simple combinatorial techniques, we can prove many generalizations of theorems ranging from the Fuchs inequality to the criterion for Schur convexity.

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