06023cam a2200769Mi 4500 ocn887507303 OCoLC 20171026113439.0 m o d cr cnu---unuuu 140816s2014 nju o 000 0 eng d 9781118861769 (electronic bk.) 1118861760 (electronic bk.) 9781118861813 1118861817 CHBIS 010259823 CHDSB 006318857 CHNEW 000667521 CHNEW 000688006 CHNEW 000688007 CHSLU 001174744 CHVBK 325939810 CHVBK 326826106 CHVBK 327822074 DEBBG BV043397065 DEBBG BV043611454 DEBSZ 414083059 DEBSZ 449441342 CHVBK 37447317X CHNEW 000888401 (OCoLC)887507303 EBLCP eng pn EBLCP MHW DG1 E7B DEBSZ OCLCQ CHVBK OHI OCLCF OCLCQ DEBBG OCLCQ K6U MAIN QA276 519.5 23 Galwey, Nick. Introduction to Mixed Modelling : Beyond Regression and Analysis of Variance / [electronic resource] 2nd ed. Hoboken : Wiley, 2014. 1 online resource (504 pages) text txt rdacontent computer c rdamedia online resource cr rdacarrier Cover; Title Page; Copyright; Contents; Preface; Chapter 1 The need for more than one random-effect term when fitting a regression line; 1.1 A data set with several observations of variable Y at each value of variable X; 1.2 Simple regression analysis: Use of the software GenStat to perform the analysis; 1.3 Regression analysis on the group means; 1.4 A regression model with a term for the groups; 1.5 Construction of the appropriate F test for the significance of the explanatory variable when groups are present; 1.6 The decision to specify a model term as random: A mixed model. 1.7 Comparison of the tests in a mixed model with a test of lack of fit; 1.8 The use of REsidual Maximum Likelihood (REML) to fit the mixed model; 1.9 Equivalence of the different analyses when the number of observations per group is constant; 1.10 Testing the assumptions of the analyses: Inspection of the residual values; 1.11 Use of the software R to perform the analyses; 1.12 Use of the software SAS to perform the analyses; 1.13 Fitting a mixed model using GenStat's Graphical User Interface (GUI); 1.14 Summary; 1.15 Exercises; References. Chapter 2 The need for more than one random-effect term in a designed experiment; 2.1 The split plot design: A design with more than one random-effect term; 2.2 The analysis of variance of the split plot design: A random-effect term for the main plots; 2.3 Consequences of failure to recognize the main plots when analysing the split plot design; 2.4 The use of mixed modelling to analyse the split plot design; 2.5 A more conservative alternative to the F and Wald statistics; 2.6 Justification for regarding block effects as random. 2.7 Testing the assumptions of the analyses: Inspection of the residual values; 2.8 Use of R to perform the analyses; 2.9 Use of SAS to perform the analyses; 2.10 Summary; 2.11 Exercises; References; Chapter 3 Estimation of the variances of random-effect terms; 3.1 The need to estimate variance components; 3.2 A hierarchical random-effects model for a three-stage assay process; 3.3 The relationship between variance components and stratum mean squares; 3.4 Estimation of the variance components in the hierarchical random-effects model; 3.5 Design of an optimum strategy for future sampling. 3.6 Use of R to analyse the hierarchical three-stage assay process; 3.7 Use of SAS to analyse the hierarchical three-stage assay process; 3.8 Genetic variation: A crop field trial with an unbalanced design; 3.9 Production of a balanced experimental design by `padding'' with missing values; 3.10 Specification of a treatment term as a random-effect term: The use of mixed-model analysis to analyse an unbalanced data set; 3.11 Comparison of a variance component estimate with its standard error; 3.12 An alternative significance test for variance components. 3.13 Comparison among significance tests for variance components. This book first introduces the criterion of REstricted Maximum Likelihood (REML) for the fitting of a mixed model to data before illustrating how to apply mixed model analysis to a wide range of situations, how to estimate the variance due to each random-effect term in the model, and how to obtain and interpret Best Linear Unbiased Predictors (BLUPs) estimates of individual effects that take account of their random nature. It is intended to be an introductory guide to a relatively advanced specialised topic, and to convince the reader that mixed modelling is neither so specia. Print version record. Multilevel models (Statistics) Experimental design. Regression analysis. Analysis of variance. Analysis of variance. fast (OCoLC)fst00808330 Experimental design. fast (OCoLC)fst00918404 Multilevel models (Statistics) fast (OCoLC)fst01028902 Regression analysis. fast (OCoLC)fst01432090 Gemischtes Modell. (DE-588)4156565-4 gnd Varianzanalyse. (DE-588)4187413-4 gnd Regressionsanalyse. (DE-588)4129903-6 gnd Electronic books. Print version: Galwey, N.W. Introduction to Mixed Modelling : Beyond Regression and Analysis of Variance. Hoboken : Wiley, ©2014 9781119945499 http://onlinelibrary.wiley.com/book/10.1002/9781118861769 Wiley Online Library ddc BK 207626 207626