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Inequalities of Lyapunov and Stolarsky Type for Choquet-Like Integrals with respect to Nonmonotonic Fuzzy Measures

机译:Lyapunov和Stolarsky型的不等式对于非单调模糊措施相对于非单调模糊措施

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The aim of this paper is to generalize the Choquet-like integral with respect to a nonmonotonic fuzzy measure for generalized real-valued functions and set-valued functions, which is based on the generalized pseudo-operations and σ-⊕-measures. Furthermore, the characterization theorem and transformation theorem for the integral are given. Finally, we study the Lyapunov type inequality and Stolarsky type inequality for the Choquet-like integral.
机译:本文的目的是概括了相对于广义实值函数和设定值函数的非单调模糊测量的Chroop形积分,这是基于广义伪操作和Σ-⊕措施。此外,给出了整数的表征定理和变换定理。最后,我们研究Lyapunov型不等式和斯托尔斯基型不等式,适用于Choquet的整体。

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