An Inequality Concerning Symmetric Functions and Some Applications
An inequality for symmetric continuous functions E: I n → ℝ is proved in Theorem 1.1 and a variant for C 1 -differentiable functions is given in Theorem 1.2. Some applications concerning inequalities between means or convex functions are presented in the second section.
Key words and phrasesSymmetric functions Arithmetic, geometric and harmonic means Jensen’s inequality
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