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An approximate approach to E-optimal designs for weighted polynomial regression by using Tchebycheff systems and orthogonal polynomials (Designs, Codes, Graphs and Related Areas)

机译：使用Tchebycheff系统和正交多项式（设计，代码，图形和相关区域）进行加权多项式回归的E最优设计的一种近似方法

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作者
Sekido Hiroto;
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年度 2014
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正文语种 en
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专利

1. D-OPTIMAL DESIGNS FOR WEIGHTED POLYNOMIAL REGRESSION—A FUNCTIONAL APPROACH [J] . Fu-Chuen Chang Annals of the Institute of Statistical Mathematics . 2005,第4期

机译：加权多项式回归的D最优设计-一种功能方法
2. D-Optimal designs for weighted polynomial regression—A functional approach [J] . Fu-Chuen Chang Annals of the Institute of Statistical Mathematics . 2005,第4期

机译：加权多项式回归的D优化设计-一种功能方法
3. Polynomial control design for polynomial systems: A non-iterative sum of squares approach [J] . Rakhshan Mohsen, Vafamand Navid, Mardani Mohammad Mehdi, Transactions of the Institute of Measurement and Control . 2019,第7期

机译：多项式系统的多项式控制设计：一种非迭代方块方法
4. Analytical Theory of E-Optimal Designs for Polynomial Regression on a Segment [C] . V.B. Melas International workshop on model-oriented data analysis and experimental design . 1998

机译：段对多项式回归的E-最优设计的分析理论
5. OPTIMAL DESIGNS IN MULTIVARIATE POLYNOMIAL REGRESSION AND POLYNOMIAL SPLINE REGRESSION [D] . LIM, YONG BIN. 1986

机译：多元多项式回归和多项式样条回归的最优设计
6. Discussion of Dette and Trampisch’s paper A general approach to D-optimal designs for weighted univariate polynomial regression models [O] . Weng Kee Wong -1

机译：讨论差异和洞穴纸的纸张加权单变量多项式回归模型的D-Optimal设计一般方法
7. Ehrhart polynomials of polytopes and orthogonal polynomial systems (Designs, Codes, Graphs and Related Areas) [O] . Higashitani Akihiro 2014

机译：多拓扑和正交多项式系统的Ehrhart多项式（设计，代码，图形和相关区域）

An approximate approach to E-optimal designs for weighted polynomial regression by using Tchebycheff systems and orthogonal polynomials (Designs, Codes, Graphs and Related Areas)

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