Quasi-Least Squares Regression

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A01=Joseph M. Hilbe
A01=Justine Shults
Age Group_Uncategorized
Age Group_Uncategorized
Author_Joseph M. Hilbe
Author_Justine Shults
automatic-update
C1 C2 C3
Category1=Non-Fiction
Category=PBT
COP=United Kingdom
correlation
Correlation Parameters
Correlation Structure
correlation structure for QLS and GEE
Delivery_Pre-order
eq_isMigrated=2
equations
Estimated Correlation Matrix
estimating
exchangeable
Exchangeable Correlation Structure
Exchangeable Structure
extend generalized estimating equations using quasi-least squares regression
Feasible Interval
first-order Markov maximum-likelihood (MARK1ML) approach for binary data
Gaussian Avg
Gee Analysis
Gee Estimate
Gee Population Average Model Number
Identity Obs
Language_English
Markov Structure
Measurement Occasion
methods for sample size calculations
modeling longitudinal and clustered data
Multivariate Longitudinal
PA=Not yet available
parameter
Price_€50 to €100
PS=Forthcoming
QLS
Sample Size Calculations
semi-parametric methods and longitudinal binary data
softlaunch
structure
structures
Time Vars
Tri-diagonal Structure
true
True AR
True Correlation Structure
unstructured
Unstructured Correlation Matrix
Unstructured Matrix
Wald Chi2
working
Working Correlation Structures

Product details

  • ISBN 9781032926940
  • Weight: 453g
  • Dimensions: 156 x 234mm
  • Publication Date: 14 Oct 2024
  • Publisher: Taylor & Francis Ltd
  • Publication City/Country: GB
  • Product Form: Paperback
  • Language: English
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Drawing on the authors’ substantial expertise in modeling longitudinal and clustered data, Quasi-Least Squares Regression provides a thorough treatment of quasi-least squares (QLS) regression—a computational approach for the estimation of correlation parameters within the framework of generalized estimating equations (GEEs). The authors present a detailed evaluation of QLS methodology, demonstrating the advantages of QLS in comparison with alternative methods. They describe how QLS can be used to extend the application of the traditional GEE approach to the analysis of unequally spaced longitudinal data, familial data, and data with multiple sources of correlation. In some settings, QLS also allows for improved analysis with an unstructured correlation matrix.

Special focus is given to goodness-of-fit analysis as well as new strategies for selecting the appropriate working correlation structure for QLS and GEE. A chapter on longitudinal binary data tackles recent issues raised in the statistical literature regarding the appropriateness of semi-parametric methods, such as GEE and QLS, for the analysis of binary data; this chapter includes a comparison with the first-order Markov maximum-likelihood (MARK1ML) approach for binary data.

Examples throughout the book demonstrate each topic of discussion. In particular, a fully worked out example leads readers from model building and interpretation to the planning stages for a future study (including sample size calculations). The code provided enables readers to replicate many of the examples in Stata, often with corresponding R, SAS, or MATLAB® code offered in the text or on the book’s website.

Justine Shults is an associate professor and co-director of the Pediatrics Section in the Division of Biostatistics in the Perelman School of Medicine at the University of Pennsylvania, where she is the principal investigator of the biostatistics training grant in renal and urologic diseases. She is the Statistical Editor of the Journal of the Pediatric Infectious Disease Society and the Statistical Section Editor of Springer Plus. Professor Shults (with N. Rao Chaganty) developed Quasi-Least Squares (QLS) and was funded by the National Science Foundation and the National Institutes of Health to extend QLS and develop user-friendly software for implementing her new methodology. She has authored or co-authored over 100 peer-reviewed publications, including the initial papers on QLS for unbalanced and unequally spaced longitudinal data and on MARK1ML and the choice of working correlation structure for GEE.

Joseph M. Hilbe is a Solar System Ambassador with the Jet Propulsion Laboratory, an adjunct professor of statistics at Arizona State University, and an Emeritus Professor at the University of Hawaii. An elected fellow of the American Statistical Association and an elected member of the International Statistical Institute (ISI), Professor Hilbe is president of the International Astrostatistics Association as well as chair of the ISI Sports Statistics and Astrostatistics committees. He has authored two editions of the bestseller Negative Binomial Regression, Logistic Regression Models, and Astrostatistical Challenges for the New Astronomy. He also co-authored Methods of Statistical Model Estimation (with A. Robinson), Generalized Estimating Equations, Second Edition (with J. Hardin), and R for Stata Users (with R. Muenchen), as well as 17 encyclopedia articles and book chapters in the past five years.