Abstract
In this paper, we prove a Stolarsky type inequality for fuzzy integrals. More precisely, we show that: ⨍ 0 1 f x 1 a + b d μ ⩾ ⨍ 0 1 f x 1 a d μ ⨍ 0 1 f x 1 b d μ , where a, b > 0, f : [0, 1] → [0, 1] is a continuous and strictly monotone function and μ is the Lebesgue measure on R .
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