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ePub Statistical Applications of Jordan Algebras (Lecture Notes in Statistics) download

by James D. Malley

ePub Statistical Applications of Jordan Algebras (Lecture Notes in Statistics) download
Author:
James D. Malley
ISBN13:
978-0387943411
ISBN:
0387943412
Language:
Publisher:
Springer; Softcover reprint of the original 1st ed. 1994 edition (August 26, 1994)
Category:
Subcategory:
Mathematics
ePub file:
1823 kb
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1342 kb
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Lecture Notes in Statistics. Statistical Applications of Jordan Algebras.

Lecture Notes in Statistics.

Statistical Applications of Jordan Algebras"; Lecture Notes in Statistics 91, Springer-Verlag; 1994. Commutative Jordan algebras play a central part in orthogonal models. 12. Michalski, . Zmy´. slony, . Testing hypothesis for variance components in mixed linear models"; Statistics, 27(3-4):297-. 13. We apply the concepts of genealogical tree of an Jordan algebra associated to a linear mixed model in an experiment conducted to study optimal choosing of dentist materials.

Автор: James D. Malley Название: Statistical Applications of Jordan Algebras Издательство: Springer .

Электронная книга "Statistical Applications of Jordan Algebras", James D. Malley

Электронная книга "Statistical Applications of Jordan Algebras", James D. Malley. Эту книгу можно прочитать в Google Play Книгах на компьютере, а также на устройствах Android и iOS. Выделяйте текст, добавляйте закладки и делайте заметки, скачав книгу "Statistical Applications of Jordan Algebras" для чтения в офлайн-режиме.

Robust Statistics, Data Analysis, and Computer Intensive Methods - In Honor of Peter Huber’s 60th Birthday, Helmut Rieder . Statistical Applications of Jordan Algebras, James D. Malley (1994).

Robust Statistics, Data Analysis, and Computer Intensive Methods - In Honor of Peter Huber’s 60th Birthday, Helmut Rieder (1996). Athens Conference on Applied Probability and Time Series Analysis - Volume I: Applied Probability In Honor of . Gani, C. C. Heyde & Yu V. Prohorov (1996). Non-Regular Statistical Estimation, Masafumi Akahira & Kei Takeuchi (1995) Statistical Applications of Jordan Algebras, James D. Case Studies in Bayesian Statistics, Constantine Gatsonis & James S. Hodges (1993). Minimax Theory of Image Reconstruction, A. P. Korostelev & A. B. Tsybakov (1993).

Algebraic statistics is the use of algebra to advance statistics. Algebra has been useful for experimental design, parameter estimation, and hypothesis testing. Traditionally, algebraic statistics has been associated with the design of experiments and multivariate analysis (especially time series). In recent years, the term "algebraic statistics" has been sometimes restricted, sometimes being used to label the use of algebraic geometry and commutative algebra in statistics.

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Series: Lecture Notes in Statistics (Book 42). Paperback: 159 pages. ISBN-13: 978-0387965123. Product Dimensions: . x . inches. I'd like to read this book on Kindle.

The production of the [MS Lecture Notes-Monograph Series is managed by the IMS Business Office: Jessica Utts, IMS Treasurer, and Jose L. Gonzalez, IMS Business Manager. All rights reserved Printed in the United States of America. Chapter 1 - Introduction A. Introduction B. Annotated bibliography.

Linear Statistical Inference (Lecture Notes in Statistics): By T. Calinski

Linear Statistical Inference (Lecture Notes in Statistics): By T. Calinski.

This monograph brings together my work in mathematical statistics as I have viewed it through the lens of Jordan algebras. Three technical domains are to be seen: applications to random quadratic forms (sums of squares), the investigation of algebraic simplifications of maxi­ mum likelihood estimation of patterned covariance matrices, and a more wide­ open mathematical exploration of the algebraic arena from which I have drawn the results used in the statistical problems just mentioned. Chapters 1, 2, and 4 present the statistical outcomes I have developed using the algebraic results that appear, for the most part, in Chapter 3. As a less daunting, yet quite efficient, point of entry into this material, one avoiding most of the abstract algebraic issues, the reader may use the first half of Chapter 4. Here I present a streamlined, but still fully rigorous, definition of a Jordan algebra (as it is used in that chapter) and its essential properties. These facts are then immediately applied to simplifying the M:-step of the EM algorithm for multivariate normal covariance matrix estimation, in the presence of linear constraints, and data missing completely at random. The results presented essentially resolve a practical statistical quest begun by Rubin and Szatrowski [1982], and continued, sometimes implicitly, by many others. After this, one could then return to Chapters 1 and 2 to see how I have attempted to generalize the work of Cochran, Rao, Mitra, and others, on important and useful properties of sums of squares.