An introduction to nonparametric statistics
Material type: TextSeries: Text in statistical sciencePublication details: CRC Press Boco Raton 2021Description: xii, 212 pISBN:- 9780367194840
- 519.5 KOL
Item type | Current library | Collection | Call number | Copy number | Status | Date due | Barcode | |
---|---|---|---|---|---|---|---|---|
Book | Indian Institute of Management LRC General Stacks | Operations Management & Quantitative Techniques | 519.5 KOL (Browse shelf(Opens below)) | 1 | Available | 004639 |
Table of Contents
Background
One-Sample Nonparametric Inference
Two-Sample Testing
Methods for Three or More Groups
Group Differences with Blocking
Bivariate Methods
Multivariate Analysis
Density Estimation
Regression Function Estimates
Resampling Techniques
Appendices
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.
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