Robust Nonparametric Statistical Methods

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A01=Joseph W. McKean
A01=Thomas P. Hettmansperger
Affine Equivariant
Affine Invariant
affine invariant methods
affine invariant/equivariant sign methods
affine invariantequivariant sign methods
Asymptotic Covariance Matrix
Asymptotic Local Power
Asymptotic Relative Efficiency
Author_Joseph W. McKean
Author_Thomas P. Hettmansperger
Bivariate Normal
Category=PBT
Confidence Interval
Contaminated Normal Distribution
Cos? Sin?
Cosφ Sinφ
Data Set
Distribution Function
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
equations
estimating
experimental design statistics
experimental designs
extensions of linear model
Family Error Rate
general
general estimating equations
Hodges Lehmann Estimate
Hotelling's Test
Hotelling’s Test
inference methods
Ldl Cholesterol
least
LS Analysis
LS Estimate
mixed
mixed effects models
mixed models
model
models with dependent error structure
multivariate analysis techniques
multivariate models
MWW Test
MWW Test Statistic
nonlinear models
nonparametric statistics
Optimal Score Function
R statistical computing
rank procedures for dependent data
rank-based inference
rank-based methods
RSS Method
Score Function
scores
simple
Simple Mixed Model
squares
statistical analysis
time series
times series models
Walsh Averages
wilcoxon
Wilcoxon Scores

Product details

  • ISBN 9781439809082
  • Weight: 1133g
  • Dimensions: 178 x 254mm
  • Publication Date: 20 Dec 2010
  • Publisher: Taylor & Francis Inc
  • Publication City/Country: US
  • Product Form: Hardback
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Presenting an extensive set of tools and methods for data analysis, Robust Nonparametric Statistical Methods, Second Edition covers univariate tests and estimates with extensions to linear models, multivariate models, times series models, experimental designs, and mixed models. It follows the approach of the first edition by developing rank-based methods from the unifying theme of geometry. This edition, however, includes more models and methods and significantly extends the possible analyses based on ranks.

New to the Second Edition

  • A new section on rank procedures for nonlinear models
  • A new chapter on models with dependent error structure, covering rank methods for mixed models, general estimating equations, and time series
  • New material on the development of computationally efficient affine invariant/equivariant sign methods based on transform-retransform techniques in multivariate models

Taking a comprehensive, unified approach to statistical analysis, the book continues to describe one- and two-sample problems, the basic development of rank methods in the linear model, and fixed effects experimental designs. It also explores models with dependent error structure and multivariate models. The authors illustrate the implementation of the methods using many real-world examples and R. More information about the data sets and R packages can be found at www.crcpress.com

Thomas P. Hettmansperger is a professor emeritus of statistics at Penn State University. Dr. Hettmansperger is a fellow of the American Statistical Association and Institute of Mathematical Statistics and an elected member of the International Statistical Institute. His research interests span nonparametric statistics, robust methods, and mixture models.

Joseph W. McKean is a professor of statistics at Western Michigan University. His research interests include robust nonparametric procedures for linear, nonlinear, and mixed models and times series designs. A fellow of the American Statistical Association, Dr. McKean has developed highly efficient and high breakdown procedures.

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