Methods of Statistical Model Estimation

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3rd Qu
A01=Andrew Robinson
A01=Joseph Hilbe
advanced statistical estimation in R
Author_Andrew Robinson
Author_Joseph Hilbe
Bayesian modeling approaches
binomial
Category=GPH
Category=GPS
Category=PBT
Category=PS
deviance
Deviance Residuals
Dispersion Statistic
EM algorithm applications
eq_bestseller
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
eq_non-fiction
eq_science
estimates
Exponential Family
Glm Function
GLM Model
Heterogeneity Parameter
IRLS Algorithm
joint
Joint Log Likelihood
Joint Log Likelihood Function
likelihood
likelihood estimation methods
Linear Predictor
log
maximum
Min 1Q Median 3Q Max
Missing Values
negative
Negative Binomial
Negative Binomial Models
Null Deviance
panel data analysis
parameter
Parameter Estimates
Pearson Chi2
Poisson Model
Pseudo-Random Number Generators
QR Decomposition
R programming for statistics
Random Intercept Model
regression analysis techniques
residuals
St Qu
Statistical Model Estimation
Wald Confidence Intervals

Product details

  • ISBN 9780367380007
  • Weight: 381g
  • Dimensions: 156 x 234mm
  • Publication Date: 05 Sep 2019
  • Publisher: Taylor & Francis Ltd
  • Publication City/Country: GB
  • Product Form: Paperback
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Methods of Statistical Model Estimation examines the most important and popular methods used to estimate parameters for statistical models and provide informative model summary statistics. Designed for R users, the book is also ideal for anyone wanting to better understand the algorithms used for statistical model fitting.

The text presents algorithms for the estimation of a variety of regression procedures using maximum likelihood estimation, iteratively reweighted least squares regression, the EM algorithm, and MCMC sampling. Fully developed, working R code is constructed for each method. The book starts with OLS regression and generalized linear models, building to two-parameter maximum likelihood models for both pooled and panel models. It then covers a random effects model estimated using the EM algorithm and concludes with a Bayesian Poisson model using Metropolis-Hastings sampling.

The book's coverage is innovative in several ways. First, the authors use executable computer code to present and connect the theoretical content. Therefore, code is written for clarity of exposition rather than stability or speed of execution. Second, the book focuses on the performance of statistical estimation and downplays algebraic niceties. In both senses, this book is written for people who wish to fit statistical models and understand them.

See Professor Hilbe discuss the book.

Joseph M. Hilbe is a Solar System Ambassador with NASA's Jet Propulsion Laboratory at the California Institute of Technology, 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 elected member (fellow) of the International Statistical Institute, Professor Hilbe is president of the International Astrostatistics Association, editor-in-chief of two book series, and currently on the editorial boards of six journals in statistics and mathematics. He has authored twelve statistics texts, including Logistic Regression Models, two editions of the bestseller Negative Binomial Regression, and two editions of Generalized Estimating Equations (with J. Hardin).

Andrew P. Robinson is Deputy Director of the Australian Centre for Excellence in Risk Analysis with the Department of Mathematics and Statistics at the University of Melbourne. He has coauthored the popular Forest Analytics with R and the best-selling Introduction to Scientific Programming and Simulation using R. Dr. Robinson is the author of "IcebreakeR," a well-received introduction to R that is freely available online. With Professor Hilbe, he authored the R COUNT and MSME packages, both available on CRAN. He has also presented at numerous workshops on R programming to the scientific community.

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