Nonparametric Tests for Complete Data

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A01=Julius Kruopis
A01=Mikhail S. Nikulin
A01=Vilijandas Bagdonavicius
Author_Julius Kruopis
Author_Mikhail S. Nikulin
Author_Vilijandas Bagdonavicius
Category=PBK
chisquared
composite hypotheses
empirical
empirical process
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
examples
goodnessoffit
homogeneity
hypotheses
hypothesis
models
nonparametric
pearsons
processes
tests

Product details

  • ISBN 9781848212695
  • Weight: 612g
  • Dimensions: 158 x 236mm
  • Publication Date: 07 Dec 2010
  • Publisher: ISTE Ltd and John Wiley & Sons Inc
  • Publication City/Country: GB
  • Product Form: Hardback
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Statistical analysis of data sets usually involves construction of a statistical model of the distribution of data within the available sample – and by extension the distribution of all data of the same category in the world. Statistical models are either parametric or non-parametric – this distinction is based on whether or not the model can be described in terms of a finite-dimensional parameter – and the models must be tested to ascertain whether or not they conform to the data, or are accurate.

This book addresses the testing of hypotheses in non-parametric models in the general case for complete data samples. Classical non-parametric tests (goodness-of-fit, homogeneity, randomness, independence) of complete data are considered, and explained. Tests featured include the chi-squared and modified chi-squared tests, rank and homogeneity tests, and most of the test results are proved, with real applications illustrated using examples. The incorrect use of many tests, and their application using commonly deployed statistical software is highlighted and discussed.

Vilijandas Bagdonavicius is Professor of Mathematics at the University of Vilnius in Lithuania. His main research areas are statistics, reliability and survival analysis.

Julius Kruopis is Associate Professor of Mathematics at the University of Vilnius in Lithuania. His main research areas are statistics and quality control.

Mikhail S. Nikulin is a member of the Institute of Mathematics in Bordeaux, France.

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