$n$ -ellipsoid numbers that are a special kind Fuzzy <formula formulatype='inline'><tex Notation='TeX'>$n$</tex></formula>-Ellipsoid Numbers and Representations of Uncertain Multichannel Digital Information
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Fuzzy $n$-Ellipsoid Numbers and Representations of Uncertain Multichannel Digital Information

机译:模糊 $ n $ -不确定的多通道数字信息的椭球数和表示

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In this paper, we present the definition of fuzzy $n$ -ellipsoid numbers that are a special kind $n$-dimensional fuzzy numbers which are not only more objective and more rational in expressing uncertain multichannel digital information than are fuzzy $n$-cell numbers but keep the convenience being used in applications and researches of the theory as well. We also obtain two representation results. Then, for the sake of the application of fuzzy $n$-ellipsoid numbers, we define some special kinds of fuzzy $n$-ellipsoid numbers, investigate their properties, set up a specific iterative algorithm of their membership function value, and prove the convergence of the iterative algorithm. And then, we establish an algorithmic version of constructing fuzzy $n$-ellipsoid numbers to express an object that is characterized by a group of uncertain multichannel digital information, as well as give practical examples to show the application and rationality of the proposed techniques.
机译:在本文中,我们介绍了模糊 $ n $ -椭球数的定义,这是一种特殊的 $ n $ 维模糊数,在表达不确定的多通道数字信息方面比模糊 $ n $ -单元格编号,但也保留了在理论的应用和研究中使用的便利性。我们还获得两个表示结果。然后,为了应用模糊 $ n $ -椭球数,我们定义了一些特殊类型的Fuzzy $ n $ -椭球数,研究其性质,建立其隶属函数值的特定迭代算法,并证明迭代算法。然后,我们建立一种构造模糊的 $ n $ -椭球数的算法版本,以表示特征为不确定的多通道数字信息组,并给出了实际的例子来说明所提出的技术的应用和合理性。

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