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Kiefer-complete Classes of Designs for Cubic MixtureModels

机译:Cubic MixtureModels的Kiefer-Complete Designs

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We consider a cubic regression model for mixture experiments and discuss the improvement of designs in terms of increasing symmetry (Kiefer ordering) as well as obtaining a larger moment matrix under the standard Loewner ordering. The key problem is the characterization of Loewner com-parability of invariant moment matrices. This problem is solved using concepts from representation theory. Our investigation yields two results on complete classes of designs relative to the Kiefer ordering.
机译:我们考虑用于混合实验的立方回归模型,并根据增加对称性(Kiefer订购)的设计改进,以及在标准Loewner订购下获得更大的时刻矩阵。关键问题是不变时刻矩阵的Loewner Com-Paribity的表征。使用来自表示理论的概念来解决这个问题。我们的调查在相对于Kiefer订购的完整设计中产生了两种结果。

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