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A First Course in Linear Model Theory

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Item Number 446989  
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Product Description
This innovative, intermediate-level statistics text fills an important gap by presenting the theory of linear statistical models at a level appropriate for senior undergraduate or first-year graduate students. With an innovative approach, the author's introduces students to the mathematical and statistical concepts and tools that form a foundation for studying the theory and applications of both univariate and multivariate linear modelsA First Course in Linear Model Theory systematically presents the basic theory behind linear statistical models with motivation from an algebraic as well as a geometric perspective. Through the concepts and tools of matrix and linear algebra and distribution theory, it provides a framework for understanding classical and contemporary linear model theory. It does not merely introduce formulas, but develops in students the art of statistical thinking and inspires learning at an intuitive level by emphasizing conceptual understanding.The authors' fresh approach, methodical presentation, wealth of examples, and introduction to topics beyond the classical theory set this book apart from other texts on linear models. It forms a refreshing and invaluable first step in students' study of advanced linear models, generalized linear models, nonlinear models, and dynamic models.



Item Specifications...

Pages   496
Dimensions:   Length: 9.5" Width: 6.48" Height: 1.26"
Weight:   2.03 lbs.
Binding  Hardcover
Release Date   Dec 21, 2001
ISBN  1584882476  
EAN  9781584882473  


Availability  1 units.
Availability accurate as of May 30, 2012 05:29.
Usually ships within one to two business days from La Vergne, TN.
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Product Categories
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Reviews - What do our customers think?
Excellent Introductory book  Aug 20, 2003
This book may serve as an excellent introductory tool to a graduate linear models class; specially for students who come from fields not all that related to math and statistics. The book starts with a broad review of linear algebra (it even mentions the forgotten tool of reduced row echelon form to find the rank of a matrix) followed by the theory of basic linear modelling. After the introduction, the book will gradually get deeper into the theory while implementing the concepts of the first few chapters. Some sections can be fairly complex which as a result makes the book appealing to both master and phD level students. The later chapters provide brief introductions to smoothing, longitudinal models, principal components and other concepts used in practice. There were some errors in the book but it is my understanding that most of them have been fixed in the second printing. My complements to the authors for such work.
 

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