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Incomplete preference matrix with elements from an Alo-group and its application to ranking of alternatives

机译:具有来自Alo-Group的元素的不完全偏好矩阵及其在替代品排列的应用

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A preference matrix is the result of pairwise comparison and is a powerful method in multi-criteria optimization. When comparing two elements, the decision maker assigns the value from a given scale which is a linearly ordered Abelian group (Alo-group) to any pair of alternatives representing the element of the preference matrix (P-matrix). The well known multiplicative, additive and fuzzy preference matrices are generalized. Some situations where elements of the P-matrix are missing are focused on and a general method for completing a P-matrix with missing elements called the extension of the P-matrix is proposed. Two important particular cases of fuzzy P-matrix with missing elements are discussed. Some illustrative numerical examples are given.
机译:偏好矩阵是成对比较的结果,是多标准优化中的强大方法。在比较两个元素时,决策者将来自给定规模的值分配,这是一个线性排序的abelian组(alo-group),用于表示偏好矩阵(p矩阵)的元素的任何一对替代方案。众所周知的乘法,添加剂和模糊偏好矩阵是概括的。提出了一些缺少P矩阵的元素的某些情况,并提出了一种与称为P矩阵扩展的缺失元素完成P矩阵的一般方法。讨论了具有缺失元素的两个重要特殊情况的模糊P矩阵。给出了一些说明性的数值例子。

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