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matrix    
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  矩阵
    A Method For Building Consistency Judgement Matrix
    一种构造一致性矩阵的方法
短句来源
    An Ideal Matrix Method for Multiple Attibute Decision Making with Time Series
    有时序多指标决策的理想矩阵
短句来源
    A new method for consistency adjustment of fuzzy preference relations matrix in Group Decision is proposed.
    针对模糊偏好关系矩阵本身是否一致,使得原矩阵渐进逼近目标矩阵的问题,提出了群决策中模糊偏好关系矩阵一致性调整的新方法。
短句来源
    The judgement method about the satisfying consistency of fuzzy judgement matrix is given. A method for improving consistency of a fuzzy judgment matrix is presented. The example analysis illustrates the simple, effective and practical charactics of the method.
    首先根据模糊互补判断矩阵的相容度定义,给出一个衡量模糊互补判断矩阵一致性程度的新指标,然后通过一致性指标给出了互补判断矩阵满意一致性的判定方法,据此提出一种改进互补判断矩阵一致性的方法.算例分析表明,该方法简单有效且符合实际.
    Based on the additive consistency definition of the grey numbers complementary comparison matrix, the error variables are introduced to express the uncertainty of the decision maker.
    基于区间灰数互补判断矩阵的加性一致性定义,引入偏差变量来表达决策者的判断不确定性特点,建立估计群偏好权重的目标规划模型。
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  矩阵的
    A Method For Building Consistency Judgement Matrix
    一种构造一致性矩阵的方法
短句来源
    A new method for consistency adjustment of fuzzy preference relations matrix in Group Decision is proposed.
    针对模糊偏好关系矩阵本身是否一致,使得原矩阵渐进逼近目标矩阵的问题,提出了群决策中模糊偏好关系矩阵一致性调整的新方法。
短句来源
    The judgement method about the satisfying consistency of fuzzy judgement matrix is given. A method for improving consistency of a fuzzy judgment matrix is presented. The example analysis illustrates the simple, effective and practical charactics of the method.
    首先根据模糊互补判断矩阵的相容度定义,给出一个衡量模糊互补判断矩阵一致性程度的新指标,然后通过一致性指标给出了互补判断矩阵满意一致性的判定方法,据此提出一种改进互补判断矩阵一致性的方法.算例分析表明,该方法简单有效且符合实际.
    Based on the additive consistency definition of the grey numbers complementary comparison matrix, the error variables are introduced to express the uncertainty of the decision maker.
    基于区间灰数互补判断矩阵的加性一致性定义,引入偏差变量来表达决策者的判断不确定性特点,建立估计群偏好权重的目标规划模型。
    A Competitive Strategy Making Framework Based on QFD Matrix
    基于QFD矩阵的竞争战略决策框架
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  matrix
Finally the cubic surfaces of each component ofQ are studied in details by determining their stabilizers, their rational representations and whether they can be expressed as the determinant of a 3×3 matrix of linear forms.
      
In this paper we present an explicit formula for the twistors in the form of an infinite product of the universalR matrix ofUq(g).
      
Semi-invariants of quivers can be constructed by taking admissible partial polarizations of the determinant of matrices containing sums of matrix components of the representation and the identity matrix as blocks.
      
These are analogous to "fusion rules" in tensor product decomposition and their derivation obtains from an analysis of theR-matrix.
      
The form of these generic polynomials is that of a Bethe eigenfunction and they imitate, on a more elementary level, the R-matrix construction of quantum immanants.
      
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