Titlebook: Optimal Covariate Designs; Theory and Applicati Premadhis Das,Ganesh Dutta,Bikas Kumar Sinha Book 2015 Springer India 2015 Balanced Incompl

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书目名称Optimal Covariate Designs网络公开度




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书目名称Optimal Covariate Designs被引频次学科排名




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书目名称Optimal Covariate Designs读者反馈学科排名

良心

Book 2015estimation of the parameters of the model using a suitable choice of designs is of great importance; as such choices allow experimenters to extract maximum information for the unknown model parameters. The main emphasis of this monograph is to start with an assumed covariate model in combination wit

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模范

OCDs in Balanced Incomplete Block Design Set-Up,the estimation of covariate parameters are established with the usual assumption that each of the values of the csovariates belongs to the interval [.]. Some constructions of D-optimal designs have been provided for symmetric balanced incomplete block design (SBIBD) with parameters . when . (mod 4) and . is an odd integer.

Projection

OCDs in Binary Proper Equireplicate Block Design Set-Up,iously constructed for a particular class of cyclic designs (see Chaps. . and .). But a general method of construction of OCDs for a larger class of general cyclic designs has been proposed here. A list is also given in the appendix.

厚颜

OCDs in Balanced Treatment Incomplete Block Design Set-Up,oblem of construction of OCDs on the series of BTIB designs mainly described in Bechhofer, Tamhane, Technometrics 23:45–57, 1981, Bechhofer and Tamhane (.) and Das, Dey, Kageyama, Sinha, Australas J Combinatorics 32:243–252, 2005, Das et al. (.).

Torrid

OCDs in Randomized Block Design Set-Up,this chapter we discuss the construction procedures of OCDs in RBD set-up as considered by Das et al., J Stat Plan Inference 115:273–285, (.) and Rao et al., Electron Notes Discret Math 15:157–160, (.).

陶瓷

OCDs in Group Divisible Design Set-Up, conveniently used to construct OCDs with as many covariates as possible. A list of OCDs based on some classes of GDDs available in Clatworthy, Tables of two-associate class partially balanced designs, (.) is given in the appendix for ready reference.

尖叫

Book 2015 of both discrete and continuous set-ups have been adapted, and several novel combinatorial techniques have been applied for the construction of optimum designs using Hadamard matrices, the Kronecker product, Rao-Khatri product, mixed orthogonal arrays to name a few.

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