Introduction to Nonparametric Statistics

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A01=John E. Kolassa
Ansari Bradley Test
Asymptotic Relative Efficiency
Author_John E. Kolassa
Bootstrap Samples
Category=PBT
Confidence Interval
Confidence Interval Endpoints
Cumulative Distribution Function
Data Set
density estimation
Empirical CDF
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
Gaussian Approximation
Jonckheere Terpstra Test
Kernel Density Estimate
Kernel Density Estimation
kernel smoothers
Kruskal Wallis Test
Mann Whitney Wilcoxon Statistic
Mann Whitney Wilcoxon Tests
Multivariate Gaussian
Non-centrality Parameter
Null Hypothesis
Pairwise Slopes
Permutation Distribution
Quantile Regression
Rank Sums
rank-based methods
Studentized Bootstrap
Walsh Averages
Wilcoxon Signed Rank Statistic

Product details

  • ISBN 9780367194840
  • Weight: 570g
  • Dimensions: 156 x 234mm
  • Publication Date: 29 Sep 2020
  • Publisher: Taylor & Francis Ltd
  • Publication City/Country: GB
  • Product Form: Hardback
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An Introduction to Nonparametric Statistics presents techniques for statistical analysis in the absence of strong assumptions about the distributions generating the data. Rank-based and resampling techniques are heavily represented, but robust techniques are considered as well. These techniques include one-sample testing and estimation, multi-sample testing and estimation, and regression.

Attention is paid to the intellectual development of the field, with a thorough review of bibliographical references. Computational tools, in R and SAS, are developed and illustrated via examples. Exercises designed to reinforce examples are included.

Features

  • Rank-based techniques including sign, Kruskal-Wallis, Friedman, Mann-Whitney and Wilcoxon tests are presented
  • Tests are inverted to produce estimates and confidence intervals
  • Multivariate tests are explored
  • Techniques reflecting the dependence of a response variable on explanatory variables are presented
  • Density estimation is explored
  • The bootstrap and jackknife are discussed

This text is intended for a graduate student in applied statistics. The course is best taken after an introductory course in statistical methodology, elementary probability, and regression. Mathematical prerequisites include calculus through multivariate differentiation and integration, and, ideally, a course in matrix algebra.

John Kolassa is Professor of Statistics and Biostatistics, Rutgers, the State University of New Jersey.

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