Bilinear forms and zonal polynomials
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Author
Contributions
- Provost, Serge B. - Contributor
- Hayakawa, Takesi, 1940- - Contributor
Publication
1995 - Springer-Verlag, New York, New York (State)
Language
English
Word Count
94,000 words, Guess
Page Count
376 pages
Identifiers
- Open LibraryOL1273191M
- ISBN-100387945229
- OCLC Control Number32550217
- Library of Congress Control Number95004587
- Goodreads1788179
Classifications
- DDC512.9/44
- LCCQA243 .M26 1995
Description
This monograph deals with bilinear forms in real random vectors and their generalizations. The authors show how zonal polynomials may be used to analyze such forms and thus to apply these concepts in a variety of statistical settings. Assuming a graduate-level background in statistics, this account is self-contained and each chapter concludes with exercises making the book ideal for a researcher seeking a straight-forward introduction to this topic. Chapter 1 covers preliminaries including a treatment of the Jacobians of matrix transformation and chapter 2 then introduces bilinear forms in Gaussian random real vectors. Chapter 3 covers quadratic forms in elliptically contoured and spherically symmetric vectors whilst chapters 4 and 5 introduce and then apply the theory of zonal polynomials to the theory of distributions of generalized quadratic and bilinear forms.
Subjects
Topics
Series Statement
- Lecture notes in statistics ;
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