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Titlebook: A First Course in Linear Models and Design of Experiments; N. R. Mohan Madhyastha,S. Ravi,A. S. Praveena Textbook 2020 The Editor(s) (if a

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期刊全称A First Course in Linear Models and Design of Experiments
影响因子2023N. R. Mohan Madhyastha,S. Ravi,A. S. Praveena
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发行地址Presents theory of linear models and design of experiments in a single volume.Includes detailed proofs and conducts rigorous treatment of topics for better grasp.Aims at bridging the gap between the b
图书封面Titlebook: A First Course in Linear Models and Design of Experiments;  N. R. Mohan Madhyastha,S. Ravi,A. S. Praveena Textbook 2020 The Editor(s) (if a
影响因子.This textbook presents the basic concepts of linear models, design and analysis of experiments. With the rigorous treatment of topics and provision of detailed proofs, this book aims at bridging the gap between basic and advanced topics of the subject. Initial chapters of the book explain linear estimation in linear models and testing of linear hypotheses, and the later chapters apply this theory to the analysis of specific models in designing statistical experiments..The book includes topics on the basic theory of linear models covering estimability, criteria for estimability, Gauss–Markov theorem, confidence interval estimation, linear hypotheses and likelihood ratio tests, the general theory of analysis of general block designs, complete and incomplete block designs, general row column designs with Latin square design and Youden square design as particular cases, symmetric factorial experiments, missing plot technique, analyses of covariance models, split plot and splitblock designs. Every chapter has examples to illustrate the theoretical results and exercises complementing the topics discussed. R codes are provided at the end of every chapter for at least one illustrative exa
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https://doi.org/10.1007/978-3-7091-2250-1rs. We start with a discussion on general block designs in this chapter which includes both complete and incomplete block designs. If an experimenter is able to get plots which are homogeneous with respect to the yield of interest, then the CRD model discussed in Examples . and . can be used. For ex
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https://doi.org/10.1007/978-3-642-85514-6ultural experiments where there is a necessity to consider plots of different sizes, as plots of comparable sizes may not be available. In such experiments, plots of small sizes are infeasible to experiment with a factor like irrigation, but small plots are suitable to experiment with a factor like
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,Entwicklungskinetik primärer Komedonen,bles are called . If the concomitant variables are unrelated to treatments and influence the yield, the variation in yield caused by them should be eliminated before comparing treatments. A technique of analysis which eliminates the variation in yield due to these concomitant variables is known as . Let us look at some examples.
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https://doi.org/10.1007/978-3-642-85514-6instances, there is a need to find a substitution for a missing observation. It may be noted that if the observations in an experiment employing standard designs are missing, then the readily available analyses are not applicable to such data.
发表于 2025-3-23 08:07:02 | 显示全部楼层
https://doi.org/10.1007/978-3-642-85514-6ultural experiments where there is a necessity to consider plots of different sizes, as plots of comparable sizes may not be available. In such experiments, plots of small sizes are infeasible to experiment with a factor like irrigation, but small plots are suitable to experiment with a factor like fertilizer.
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